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MATH

f(x)={x=yy=zf(x) = \begin{cases} x = y \\ y = z \\ \end{cases}
A=ΔPidVA=σdS}ΔPidV=σdS\left. \begin{array}{ccc} A = \Delta P_i dV\\ A = \sigma dS \end{array} \right\} \Longrightarrow \Delta P_i dV = \sigma dS

Подпись

Pi=2σd\fbox{$P_i=\frac{2\sigma}{d}$}
ФОРМУЛАподпись\underbrace{ФОРМУЛА}_{подпись}
- - +-174 2.7-5 6-9 10-13 .7-1 7.3-1 20-1h17z">ФОРМУЛА +

НАДПИСЬ сверху

+SUBJUPDOWN=gh\overset{\substack{ + \text{UP} \\ + \text{DOWN} \\\\ +\uparrow \\\\}} +{SUBJ} = gh \\ + +

НАДПИСЬ снизу

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var(--ifm-navbar-padding-horizontal)}.navbar-sidebar__items{display:flex;height:calc(100% - var(--ifm-navbar-height));transition:transform var(--ifm-transition-fast) ease-in-out}.navbar-sidebar__items--show-secondary{transform:translate3d(calc((var(--ifm-navbar-sidebar-width))*-1),0,0)}.navbar-sidebar__item{flex-shrink:0;padding:.5rem;width:calc(var(--ifm-navbar-sidebar-width))}.navbar-sidebar__back{background:var(--ifm-menu-color-background-active);font-size:15px;font-weight:var(--ifm-button-font-weight);margin:0 0 .2rem -.5rem;padding:.6rem 1.5rem;position:relative;text-align:left;top:-.5rem;width:calc(100% + 1rem)}.navbar-sidebar__close{display:flex;margin-left:auto}.pagination{column-gap:var(--ifm-pagination-page-spacing);display:flex;font-size:var(--ifm-pagination-font-size);padding-left:0}.pagination--sm{--ifm-pagination-font-size:0.8rem;--ifm-pagination-padding-horizontal:0.8rem;--ifm-pagination-padding-vertical:0.2rem}.pagination--lg{--ifm-pagination-font-size:1.2rem;--ifm-pagination-padding-horizontal:1.2rem;--ifm-pagination-padding-vertical:0.3rem}.pagination__item{display:inline-flex}.pagination__item>span{padding:var(--ifm-pagination-padding-vertical)}.pagination__item--active .pagination__link{color:var(--ifm-pagination-color-active)}.pagination__item--active .pagination__link,.pagination__item:not(.pagination__item--active):hover .pagination__link{background:var(--ifm-pagination-item-active-background)}.pagination__item--disabled,.pagination__item[disabled]{opacity:.25;pointer-events:none}.pagination__link{border-radius:var(--ifm-pagination-border-radius);color:var(--ifm-font-color-base);display:inline-block;padding:var(--ifm-pagination-padding-vertical) var(--ifm-pagination-padding-horizontal);transition:background var(--ifm-transition-fast) var(--ifm-transition-timing-default)}.pagination__link:hover,.sidebarItemLink_mo7H:hover{text-decoration:none}.pagination-nav{grid-gap:var(--ifm-spacing-horizontal);display:grid;gap:var(--ifm-spacing-horizontal);grid-template-columns:repeat(2,1fr)}.pagination-nav__link{border:1px solid var(--ifm-color-emphasis-300);border-radius:var(--ifm-pagination-nav-border-radius);display:block;height:100%;line-height:var(--ifm-heading-line-height);padding:var(--ifm-global-spacing);transition:border-color var(--ifm-transition-fast) var(--ifm-transition-timing-default)}.pagination-nav__link:hover{border-color:var(--ifm-pagination-nav-color-hover);text-decoration:none}.pagination-nav__link--next{grid-column:2/3;text-align:right}.pagination-nav__label{font-size:var(--ifm-h4-font-size);font-weight:var(--ifm-heading-font-weight);word-break:break-word}.pagination-nav__link--prev .pagination-nav__label:before{content:"« "}.pagination-nav__link--next .pagination-nav__label:after{content:" »"}.pagination-nav__sublabel{color:var(--ifm-color-content-secondary);font-size:var(--ifm-h5-font-size);font-weight:var(--ifm-font-weight-semibold);margin-bottom:.25rem}.pills__item,.sidebarItemTitle_pO2u,.tabs{font-weight:var(--ifm-font-weight-bold)}.pills{display:flex;gap:var(--ifm-pills-spacing);padding-left:0}.pills__item{border-radius:.5rem;cursor:pointer;display:inline-block;padding:.25rem 1rem;transition:background var(--ifm-transition-fast) var(--ifm-transition-timing-default)}.pills__item--active{color:var(--ifm-pills-color-active)}.pills__item--active,.pills__item:not(.pills__item--active):hover{background:var(--ifm-pills-color-background-active)}.pills--block{justify-content:stretch}.pills--block .pills__item{flex-grow:1;text-align:center}.tabs{color:var(--ifm-tabs-color);display:flex;margin-bottom:0;overflow-x:auto;padding-left:0}.tabs__item{border-bottom:3px solid #0000;border-radius:var(--ifm-global-radius);cursor:pointer;display:inline-flex;padding:var(--ifm-tabs-padding-vertical) var(--ifm-tabs-padding-horizontal);transition:background-color var(--ifm-transition-fast) var(--ifm-transition-timing-default)}.tabs__item--active{border-bottom-color:var(--ifm-tabs-color-active-border);border-bottom-left-radius:0;border-bottom-right-radius:0;color:var(--ifm-tabs-color-active)}.tabs__item:hover{background-color:var(--ifm-hover-overlay)}.tabs--block{justify-content:stretch}.tabs--block 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contrast(95%);--ifm-code-background:#ffffff1a;--ifm-scrollbar-track-background-color:#444;--ifm-scrollbar-thumb-background-color:#686868;--ifm-scrollbar-thumb-hover-background-color:#7a7a7a;--ifm-table-stripe-background:#ffffff12;--ifm-toc-border-color:var(--ifm-color-emphasis-200);--ifm-color-primary-contrast-background:#102445;--ifm-color-primary-contrast-foreground:#ebf2fc;--ifm-color-secondary-contrast-background:#474748;--ifm-color-secondary-contrast-foreground:#fdfdfe;--ifm-color-success-contrast-background:#003100;--ifm-color-success-contrast-foreground:#e6f6e6;--ifm-color-info-contrast-background:#193c47;--ifm-color-info-contrast-foreground:#eef9fd;--ifm-color-warning-contrast-background:#4d3800;--ifm-color-warning-contrast-foreground:#fff8e6;--ifm-color-danger-contrast-background:#4b1113;--ifm-color-danger-contrast-foreground:#ffebec}#nprogress .bar{background:var(--docusaurus-progress-bar-color);height:2px;left:0;position:fixed;top:0;width:100%;z-index:1031}#nprogress .peg{box-shadow:0 0 10px var(--docusaurus-progress-bar-color),0 0 5px var(--docusaurus-progress-bar-color);height:100%;opacity:1;position:absolute;right:0;transform:rotate(3deg) translateY(-4px);width:100px}.docusaurus-highlight-code-line{background-color:#0000001a;display:block;margin:0 calc(var(--ifm-pre-padding)*-1);padding:0 var(--ifm-pre-padding)}html[data-theme=dark] .docusaurus-highlight-code-line{background-color:#0000004d}embed,iframe,object{max-height:100%;max-width:100%}.katex-display>.katex{white-space:normal}.katex-display>.base{margin:.25em 0}.katex-display{margin:.5em 0}.header-github-link:hover{opacity:.6}.header-github-link:before{background:url("data:image/svg+xml;charset=utf-8,%3Csvg viewBox='0 0 24 24' xmlns='http://www.w3.org/2000/svg'%3E%3Cpath d='M12 .297c-6.63 0-12 5.373-12 12 0 5.303 3.438 9.8 8.205 11.385.6.113.82-.258.82-.577 0-.285-.01-1.04-.015-2.04-3.338.724-4.042-1.61-4.042-1.61C4.422 18.07 3.633 17.7 3.633 17.7c-1.087-.744.084-.729.084-.729 1.205.084 1.838 1.236 1.838 1.236 1.07 1.835 2.809 1.305 3.495.998.108-.776.417-1.305.76-1.605-2.665-.3-5.466-1.332-5.466-5.93 0-1.31.465-2.38 1.235-3.22-.135-.303-.54-1.523.105-3.176 0 0 1.005-.322 3.3 1.23.96-.267 1.98-.399 3-.405 1.02.006 2.04.138 3 .405 2.28-1.552 3.285-1.23 3.285-1.23.645 1.653.24 2.873.12 3.176.765.84 1.23 1.91 1.23 3.22 0 4.61-2.805 5.625-5.475 5.92.42.36.81 1.096.81 2.22 0 1.606-.015 2.896-.015 3.286 0 .315.21.69.825.57C20.565 22.092 24 17.592 24 12.297c0-6.627-5.373-12-12-12'/%3E%3C/svg%3E") no-repeat;content:"";display:flex;height:24px;width:24px}[data-theme=dark] .header-github-link:before{background:url("data:image/svg+xml;charset=utf-8,%3Csvg viewBox='0 0 24 24' xmlns='http://www.w3.org/2000/svg'%3E%3Cpath fill='%23fff' d='M12 .297c-6.63 0-12 5.373-12 12 0 5.303 3.438 9.8 8.205 11.385.6.113.82-.258.82-.577 0-.285-.01-1.04-.015-2.04-3.338.724-4.042-1.61-4.042-1.61C4.422 18.07 3.633 17.7 3.633 17.7c-1.087-.744.084-.729.084-.729 1.205.084 1.838 1.236 1.838 1.236 1.07 1.835 2.809 1.305 3.495.998.108-.776.417-1.305.76-1.605-2.665-.3-5.466-1.332-5.466-5.93 0-1.31.465-2.38 1.235-3.22-.135-.303-.54-1.523.105-3.176 0 0 1.005-.322 3.3 1.23.96-.267 1.98-.399 3-.405 1.02.006 2.04.138 3 .405 2.28-1.552 3.285-1.23 3.285-1.23.645 1.653.24 2.873.12 3.176.765.84 1.23 1.91 1.23 3.22 0 4.61-2.805 5.625-5.475 5.92.42.36.81 1.096.81 2.22 0 1.606-.015 2.896-.015 3.286 0 .315.21.69.825.57C20.565 22.092 24 17.592 24 12.297c0-6.627-5.373-12-12-12'/%3E%3C/svg%3E") no-repeat}body:not(.navigation-with-keyboard) :not(input):focus{outline:0}#__docusaurus-base-url-issue-banner-container,.docSidebarContainer_YfHR,.sidebarLogo_isFc,.themedComponent_mlkZ,[data-theme=dark] .lightToggleIcon_pyhR,[data-theme=light] .darkToggleIcon_wfgR,html[data-announcement-bar-initially-dismissed=true] .announcementBar_mb4j{display:none}.skipToContent_fXgn{background-color:var(--ifm-background-surface-color);color:var(--ifm-color-emphasis-900);left:100%;padding:calc(var(--ifm-global-spacing)/2) var(--ifm-global-spacing);position:fixed;top:1rem;z-index:calc(var(--ifm-z-index-fixed) + 1)}.skipToContent_fXgn:focus{box-shadow:var(--ifm-global-shadow-md);left:1rem}.closeButton_CVFx{line-height:0;padding:0}.content_knG7{font-size:85%;padding:5px 0;text-align:center}.content_knG7 a{color:inherit;text-decoration:underline}.announcementBar_mb4j{align-items:center;background-color:var(--ifm-color-white);border-bottom:1px solid var(--ifm-color-emphasis-100);color:var(--ifm-color-black);display:flex;height:var(--docusaurus-announcement-bar-height)}.announcementBarPlaceholder_vyr4{flex:0 0 10px}.announcementBarClose_gvF7{align-self:stretch;flex:0 0 30px}.toggle_vylO{height:2rem;width:2rem}.toggleButton_gllP{align-items:center;border-radius:50%;display:flex;height:100%;justify-content:center;transition:background var(--ifm-transition-fast);width:100%}.toggleButton_gllP:hover{background:var(--ifm-color-emphasis-200)}.toggleButtonDisabled_aARS{cursor:not-allowed}.darkNavbarColorModeToggle_X3D1:hover{background:var(--ifm-color-gray-800)}[data-theme=dark] .themedComponent--dark_xIcU,[data-theme=light] .themedComponent--light_NVdE,html:not([data-theme]) .themedComponent--light_NVdE{display:initial}.iconExternalLink_nPIU{margin-left:.3rem}.dropdownNavbarItemMobile_S0Fm{cursor:pointer}.iconLanguage_nlXk{margin-right:5px;vertical-align:text-bottom}@supports selector(:has(*)){.navbarSearchContainer_Bca1:not(:has(>*)){display:none}}.navbarHideable_m1mJ{transition:transform var(--ifm-transition-fast) ease}.navbarHidden_jGov{transform:translate3d(0,calc(-100% - 2px),0)}.errorBoundaryError_a6uf{color:red;white-space:pre-wrap}.errorBoundaryFallback_VBag{color:red;padding:.55rem}.footerLogoLink_BH7S{opacity:.5;transition:opacity var(--ifm-transition-fast) var(--ifm-transition-timing-default)}.footerLogoLink_BH7S:hover,.hash-link:focus,:hover>.hash-link{opacity:1}.anchorWithStickyNavbar_LWe7{scroll-margin-top:calc(var(--ifm-navbar-height) + .5rem)}.anchorWithHideOnScrollNavbar_WYt5{scroll-margin-top:.5rem}.hash-link{opacity:0;padding-left:.5rem;transition:opacity var(--ifm-transition-fast);user-select:none}.hash-link:before{content:"#"}.mainWrapper_z2l0{display:flex;flex:1 0 auto;flex-direction:column}.docusaurus-mt-lg{margin-top:3rem}#__docusaurus{display:flex;flex-direction:column;min-height:100%}.sidebar_re4s{overflow-y:auto;position:sticky;top:calc(var(--ifm-navbar-height) + 2rem)}.sidebarItemTitle_pO2u{font-size:var(--ifm-h3-font-size)}.container_mt6G,.sidebarItemList_Yudw{font-size:.9rem}.sidebarItem__DBe{margin-top:.7rem}.sidebarItemLink_mo7H{color:var(--ifm-font-color-base);display:block}.sidebarItemLinkActive_I1ZP{color:var(--ifm-color-primary)!important}.cardContainer_fWXF{--ifm-link-color:var(--ifm-color-emphasis-800);--ifm-link-hover-color:var(--ifm-color-emphasis-700);--ifm-link-hover-decoration:none;border:1px solid var(--ifm-color-emphasis-200);box-shadow:0 1.5px 3px 0 #00000026;transition:all var(--ifm-transition-fast) ease;transition-property:border,box-shadow}.cardContainer_fWXF:hover{border-color:var(--ifm-color-primary);box-shadow:0 3px 6px 0 #0003}.cardTitle_rnsV{font-size:1.2rem}.cardDescription_PWke{font-size:.8rem}input[type=checkbox]+.checkboxLabel_yltq{align-items:center;border:2px solid var(--ifm-color-secondary-darkest);border-radius:4px;cursor:pointer;display:flex;line-height:1.5;opacity:.85;padding:.275rem .8rem;transition:opacity 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var(--ifm-color-primary-dark);opacity:1}input:focus-visible~.checkboxLabel_Jktd:after{outline:currentColor solid 2px}.checkboxLabel_Jktd>*{color:inherit;font-size:.8rem;transition:opacity .15s ease-in 50ms}.checkboxLabel_Jktd:after{background-color:var(--ifm-color-primary-darkest);border-radius:var(--height);content:"";height:100%;inset:0;position:absolute;transform:translateX(calc(var(--width)/ 2 - var(--border)));transition:transform var(--ifm-transition-fast) var(--ifm-transition-timing-default);width:calc(var(--width)/2)}input:checked~.checkboxLabel_Jktd:after{transform:translateX(calc(var(--border)*-1))}.showcaseCardImage_cKtS{align-items:center;border-bottom:2px solid var(--ifm-color-emphasis-200);display:flex;height:150px;justify-content:center;overflow:hidden}.showcaseCardHeader_Wgbd{align-items:center;display:flex;margin-bottom:12px}.showcaseCardTitle_zvaY{flex:1 1 auto;margin-bottom:0}.showcaseCardTitle_zvaY a{background:linear-gradient(var(--ifm-color-primary),var(--ifm-color-primary)) 0 100%/0 1px no-repeat;text-decoration:none;transition:background-size .2s ease-out}.showcaseCardTitle_zvaY a:not(:focus):hover{background-size:100% 1px}.showcaseCardHeader_Wgbd .svgIconFavorite_CmdZ,.showcaseCardTitle_zvaY{margin-right:.25rem}.showcaseCardHeader_Wgbd .svgIconFavorite_CmdZ,.svgIconFavoriteXs_Yxtr,.svgIconFavorite_skrm{color:var(--site-color-svgIcon-favorite)}.showcaseCardSrcBtn_o3AD{border:none;margin-left:6px;padding-left:12px;padding-right:12px}html[data-theme=dark] .showcaseCardSrcBtn_o3AD{background-color:var(--ifm-color-emphasis-200)!important;color:inherit}html[data-theme=dark] .showcaseCardSrcBtn_o3AD:hover{background-color:var(--ifm-color-emphasis-300)!important}.showcaseCardSrcBtn_o3AD:focus-visible{background-color:var(--ifm-color-secondary-dark)}.showcaseCardBody_fqoj{font-size:smaller;line-height:1.66}.cardFooter_tbwZ{display:flex;flex-wrap:wrap}.tag_dHH4{align-items:center;border:1px solid var(--ifm-color-secondary-darkest);border-radius:12px;cursor:default;display:inline-flex;font-size:.675rem;margin-bottom:6px!important;margin-right:6px}.tag_dHH4 .textLabel_NAck{margin-left:8px}.tag_dHH4 .colorLabel_xnnh{border-radius:50%;height:7px;margin-left:6px;margin-right:6px;width:7px}.tooltip_jys0{background:var(--site-color-tooltip-background);border-radius:4px;color:var(--site-color-tooltip);font-size:.8rem;font-weight:500;line-height:1.4;max-width:300px;opacity:.92;padding:4px 8px;z-index:500}.tooltipArrow_OWb_{visibility:hidden}.tooltipArrow_OWb_,.tooltipArrow_OWb_:before{background:inherit;height:8px;position:absolute;width:8px}.tooltipArrow_OWb_:before{content:"";transform:rotate(45deg);visibility:visible}.tooltip_jys0[data-popper-placement^=top]>.tooltipArrow_OWb_{bottom:-4px}.tooltip_jys0[data-popper-placement^=bottom]>.tooltipArrow_OWb_{top:-4px}.filterCheckbox_Uhtk{justify-content:space-between}.checkboxList_autc,.filterCheckbox_Uhtk,.showcaseFavoriteHeader_hNPk{align-items:center;display:flex}.filterCheckbox_Uhtk>div:first-child{align-items:center;display:flex;flex:1 1 auto}.filterCheckbox_Uhtk>div>*{margin-bottom:0;margin-right:8px}.checkboxList_autc{flex-wrap:wrap}.checkboxList_autc,.showcaseList_Cwj2{list-style:none;padding:0}.checkboxListItem_CI1c{font-size:.8rem;height:32px;margin-right:.5rem;margin-top:.5rem;-webkit-user-select:none;user-select:none;white-space:nowrap}.checkboxListItem_CI1c:last-child{margin-right:0}.showcaseList_Cwj2{display:grid;gap:24px;grid-template-columns:repeat(auto-fill,minmax(280px,1fr))}.showcaseFavorite_HPRp{background-color:var(--site-color-favorite-background);padding-bottom:1rem;padding-top:1rem}.showcaseFavoriteHeader_hNPk>svg{height:30px;width:30px}.svgIconFavoriteXs_Yxtr{font-size:1rem;margin-left:.625rem}.svgIconFavorite_skrm{margin-left:1rem}.authorCol_Hf19{flex-grow:1!important;max-width:inherit!important}.imageOnlyAuthorRow_pa_O{display:flex;flex-flow:row 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p="data:image/png;base64,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"},76776:(A,t,d)=>{d.d(t,{Z:()=>p});const 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e="data:image/png;base64,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77297:(A,e,i)=>{i.d(e,{Z:()=>g});const 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\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438",id:"\u043a\u0438\u043d\u0435\u0442\u0438\u043a\u0430-\u0440\u0430\u0434\u0438\u043a\u0430\u043b\u044c\u043d\u043e\u0439-\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438",level:2},{value:"I. \u0412\u043b\u0438\u044f\u043d\u0438\u0435 \u043a\u043e\u043d\u0446\u0435\u043d\u0442\u0440\u0430\u0446\u0438\u0438 \u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u043d\u0430 \u0441\u043a\u043e\u0440\u043e\u0441\u0442\u044c \u0440\u0435\u0430\u043a\u0446\u0438\u0438.",id:"i-\u0432\u043b\u0438\u044f\u043d\u0438\u0435-\u043a\u043e\u043d\u0446\u0435\u043d\u0442\u0440\u0430\u0446\u0438\u0438-\u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445-\u0432\u0435\u0449\u0435\u0441\u0442\u0432-\u043d\u0430-\u0441\u043a\u043e\u0440\u043e\u0441\u0442\u044c-\u0440\u0435\u0430\u043a\u0446\u0438\u0438",level:3},{value:"II. \u0412\u043b\u0438\u044f\u043d\u0438\u0435 \u043a\u043e\u043d\u0446\u0435\u043d\u0442\u0440\u0430\u0446\u0438\u0438 \u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u043d\u0430 \u0441\u0442\u0435\u043f\u0435\u043d\u044c \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438.",id:"ii-\u0432\u043b\u0438\u044f\u043d\u0438\u0435-\u043a\u043e\u043d\u0446\u0435\u043d\u0442\u0440\u0430\u0446\u0438\u0438-\u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445-\u0432\u0435\u0449\u0435\u0441\u0442\u0432-\u043d\u0430-\u0441\u0442\u0435\u043f\u0435\u043d\u044c-\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438",level:3},{value:"III. \u0412\u043b\u0438\u044f\u043d\u0438\u0435 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u043d\u0430 \u0441\u043a\u043e\u0440\u043e\u0441\u0442\u044c \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u0440\u043e\u0441\u0442\u0430 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\u0438\u043b\u0438 \u0440\u0435\u043a\u043e\u043c\u0431\u0438\u043d\u0430\u0446\u0438\u0438) \u0438\u043b\u0438 \u0441 \u043d\u0438\u0437\u043a\u043e\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u044b\u043c\u0438 \u043f\u0440\u0438\u043c\u0435\u0441\u044f\u043c\u0438. \u0412\xa0 \u0440\u0435\u0437\u0443\u043b\u044c\u0442\u0430\u0442\u0435 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u0430\u044f \u043c\u0430\u0441\u0441\u0430 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0430 \u0432 \u0446\u0435\u043b\u043e\u043c \u0443\u043c\u0435\u043d\u044c\u0448\u0430\u0435\u0442\u0441\u044f, \u0443\u0432\u0435\u043b\u0438\u0447\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0434\u043e\u043b\u044f\xa0 \u043d\u0438\u0437\u043a\u043e\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u044b\u0445 \u0444\u0440\u0430\u043a\u0446\u0438\u0439 \u0432 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0435. \u0412\u043e\u0437\u0440\u0430\u0441\u0442\u0430\u0435\u0442 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"},65617:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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"},68792:(s,A,a)=>{a.d(A,{Z:()=>n});const 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"},91443:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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"},21626:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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"},59499:(s,A,a)=>{a.d(A,{Z:()=>n});const n="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARcAAABoCAMAAADsDkRGAAAAWlBMVEX///8AAABAQEC/v79/f38hISHf398UFBRgYGCfn5/4+Pjn5+fv7++Pj49ISEjPz89wcHAwMDA4ODjX19fHx8evr69QUFCnp6d4eHhYWFi3t7doaGiXl5eHh4eWf/yaAAAIHUlEQVR42uyZ7XKqMBBA9wBJIIRPFaTo+7/mvdhK5TZFxLG3PzgzjuOPrJsTsySrbGxsbGxsPEGYBwfZ+IIBJRv/EpJvXjwkVASy8S8RsNUXr5dGNiZYSc9QOdm4JeBCIhsTsiAI4njz4iXavHg5k8kHicpk44MDvbxTQC8bH+jxVNew/Vw8XvYYKxtfvJTbz8XrxZDKxhcv++32OGFPJwMxJ9n4xGa74S0FK7ss2q7WU0pKOQJ08tt4K+Tl2Da8cIiySZUtMKkoomisvmn4F/kFOHJ5mrYzQBVEVrxEjHRyQ00mEqAvrwGnGGiiv+zlKzkj5rX69PMPhEJxpRUvO6OCvxwjw+1sT1TD8ERGLy1VFDV814mwhk8imfAqL0ljZRUpBMll7P3mgUI+caOlHbj3JIgv2y6KotIXzI05Jj/kxa46YH3OZWBXpo94OVwHOkX0GWue13nZBTuPl4zuda0Uvxd7sDKgFbn8fy8RyVcv1rD7MS9TtKKxv85LSj28HelEduco/XkvNQQXkt/kRYwRkRCT6hro18Q7PeUl5gP1q7zU7MUqWilRHfGaunuUERsHE7L7XiQN30nnvegXezlP1zejkZhcpKR486VlZZ6CYPLsnRD7vfiZ9ZJQrvCybn0HnKqHXSTi9t6eYmPuicH4ikYbDtgnvNjWycge4td6CenkltQZDjJgwXpKgpN5jHeU12aFXu7lcLOA2kD/Wi8plUzQV1EZ3Wyp3IXeyeYUvlE+AnbLvRw//9p3FZC8wot/fXVvjJa9va5mMePloPDnEhMu9VLSLveiwKQyYHPynOIFXrzrm/aA0rcXnYGTb4YuB1QhHo4kS72ciB7x0lF+aKmcwr3Yy/VGtjegWhmxFRcCzwwLBRyt+MjIlno50N+pfc1tjPRys3Q1lROMPOBFa5ljbtGOYNqFR7EzYIqZI9ZCLwWNzKGpJzFOKGtzaieCWuxFRwoeF3M5pegaevtd3HCSnauBwD1y6FCs6/ZgpjFyug7l5AEvuxioYyuPsqOWwgDfDe0oJ9kdgZnvCb1e3CovCjfxkipQWpZ7cT1QalkDJjU0VN8XZj3JNIBY5CEvAXqVl4a3iRfRfadluZfEYDIn66ioKWdSDOPJU7hVtwp1FkXRyd31UqzyciTz7MXFXkoonaylB2OXNnYzFNBOW6yYbN5LTLjKy4F4mZeWo3yhfa4bnkEnDmOXVWnIoBhnpt7CJIZ+1kvu9+KoFrRV/V7Mnc37/L+XIUPQhU2FFGI5j09pjemsSGg4z+8j/8KhZBaL+caLwt310pPIM5ghaGquD2qXWhFltHipaEUiTHIdi774IZ05lDQrvUhF6vdSoe/uyDeUkycILrILg0reE8hExhrin2IGcfr+8T3BjnAmxXitlwDt9xKg70fKqf60c2dLioNgFIDPAQLZ980s7/+ao2mdjnY0re0k6dHvyvKCKk4h5ieAxuPqIRd4IWlKDYspQMYYu+xiY5GhBIIhl8Ims88l4uVzcSdbckNaER7W0cag2ZEFalrIyRSTGuHhwI8NYyAitUPS9KPOLpBLePE7mm7JLckGj8rY4iQHCjKzSGrMkNgz1J0pHf9WZzPB5se5lMRIFGAul4H6STCRD1wuyhqWLr4hZD7T2cKQLEMR/CwXX2PCXC5wyBxP4QakCXoydDGvZTfT2YQfwp/lAjyUCzoa/0nB6CI61PP0Ma+nPbPwnau9XrpYMJe8G09uMZ7JcVzMK2hNPHNMWS6XKBmXtp5hhMVlvIyhZCcHOW7wZKDap+Xin7UkaFGMCx0byyPlte1Q9dVQYsNB+qRccD5eGk0xDo0eFpdc5uL34kjiipJMS9VL6f4wF1ce0bpRqcfssDibEveqah/fEjLDLSmPbubS0MYNWgYFgA3kckfjtjqp8JUjjsLiRi7ySi6Cf/l4toA5/pmaIy6+zWP6jVzCVAxsVeD5Ivw7rvwU4Q60LnJ5Gxj+8ly0o+Sgie1Bq76opJQZ7pIyms+lMaQlBhVuy+WFDA+I5F+Nui4WIuEdLPFVrTpvcmLqJnJpdoakqT5zOdnhkpYHnVJCCN4mhNipQl5XHFoxvItJxAfrKJBnerVXiz1ek9qquHgUKhh/eQ/uhyRTkZISc1rDsVS0aqQWI/wuIw6tTJjIVONB8kS1ZuLRWTMZ/2X22CtpDSVfNf/uQ5PH0aia+adP6GFg7cQVsVKOzLC4TAat6HDGYoSjyrD5+CqJcVCywoz8fz1PGDAZuuY7KRkfo6LYwPF+jVWFw08hJZk0OMvFC9fMJabCuY4ZluMrwz1jN8AoF7cPSeNhNR3FRCW1JkEKSNIoH+txaU3nEiURVqFIAeQ5FjW/kXdHueqsl3ETx7MFs8lFppYV1hFuIpfTdNKktPLPXFxDH0vb0q0Yx428DveczwHksMRKPG7hPH9HdVoF73HQswWQssFaDEOszqGCuyMpMgzcIAciJsNnGagISyu3MME4VH5CGgdjggWAmHsWlpYzxuoatiEZehirmHxMgLaihcVtoRqUtMgaZzzDAoC7y+G96g2qkqTB2NnuxngLY3oNOWmoMeZ9VmwRX/XKpIppfTEm3LLB6LKB1+RQ6KuDon7di2UzGtQUmCR4WAIOXvJ2WYvSTa69AiX5qpc0h3SgreMTjGfvAj0+7HXQveR4qVkBOiFzINq9bx8+8SofgKtEhoyJ3cTkJi7R2hCHNYBqC+XspjhUAPQWytlNcdi+c5ngkbGU8S/ch/KPFTwwGd7Oeb1S6h3L29sv8Ae9VE2zIniipAAAAABJRU5ErkJggg=="},86132:(s,A,a)=>{a.d(A,{Z:()=>n});const n="data:image/png;base64,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"},65286:(s,A,a)=>{a.d(A,{Z:()=>n});const n="data:image/png;base64,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n="data:image/png;base64,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"},17911:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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"},77342:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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n="data:image/png;base64,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"},18023:(s,A,a)=>{a.d(A,{Z:()=>n});const 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n="data:image/png;base64,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n="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAacAAABrCAMAAADkbL3RAAAAXVBMVEX///8BAQFAQEC/v79/f38VFRX39/ff399gYGAgICDPz88wMDDv7++fn5+Pj4/n5+fHx8dQUFCvr69oaGiXl5fX19c4ODi3t7dYWFhISEgoKCiHh4d4eHhwcHCnp6d2ZDckAAAKd0lEQVR42uzb2XKiQACF4XN6k31VVETf/zFHJ7I0MYoZZmoC/V2ZSklR/EA3i3Acx3Ecx3GcuzgkmQdw/mdZSNaC9OH8xxQpMgCa+BmyUlwdkgxr4lHHuPGJmVyECvC3xDVbYoPVUNQB/rTTyc6iSf6lUFlNVlt5o2r6Bishu0yGNb6poIeBlPWBMaZ5r2dKHjPcGUGJdTCaF3yIWeKbYrvThkJ93UlKWairUtxoDvhCNAWeSayV9FbTKWHeFvMp/0WnnC9s8YS93JIrmUoYzfas1zDHv+h0YqWUiuVvF5IKA9n2KPHEiQl66QXrsO3iKDKYsVPJAhOYk6LCG/YMsUL9QNywwbftP3XKp52R3h8VQ56wOhE1WgG+T37qVDOafii+IyATrI2khzlsWI06Uf+tVdiTeYR12c61b2oaq5NmhWkyHvCeTFPvsSqKMWaRU1qdyPPkQ1HgTZFHVmuZ6f3RdWJTG1gSnkad9pM7hXil2MK290ndpFiiyK/m6hRTjzoFzEedDKYx9F+fGomxy5Fks8S7ewfmb3RKI3wp1bx4CYaMFSYlS0xFvipZs9ynGNucNavlTSgu1LKOH3Yy8iYAgl0/Ye/p8bdynj+NKoLl1gyqBfN1aiiCh93TkOHSQhlNGdN72Clkpwvl1exoWAr6xpAphmpeeUV6Xyx36MTKMi6o+fKCaZOxwgPmuLhQZ3rIqM2jTkkXpDT4bLOBJWTxsbwhn/6BV1oIUZMs0Io4cobF56upZAITsvgilMCSpGQK5Dw9mZfv6WOCguHHGBXbW5uI4kPFm7Bkg06zlQOJrt/pdN+5CvpRFz4ahAq5xYIcfu/Fu/G4EVs7d8g9OpuTau1Ho3pxf76Yohdai5bM8cLUTvcQB3rdLCYfZlzUARVQR7hKaF/47Bh+dastZ2+HXtIOFaXVQpCXQUzqmToV9zWMdLt8yQNaP+nlmylyJu2HcrSRNuikw/ErUJ3t4wdWPgurk0KvYjBPp25g2lObR8eqv6BOQRcg1fYGbEZbd/N6dMr78UxHw04leoqnWToVDAen7vbIihfaKWfSn7ZCDOysKaDgZsrzX2vL9Z089CTFDJ3aw8nexfbDm1KKGksRDGOEjEcJ3+nU8GBNInddM7uTIc0Mnay9KmbYfmjrySMX9CZLyK09pbAbppM7ZSE/1EIcVCETVrgr7U44MpjcKcJjkSJLdXOSMgIqbrtQ4f1dpXoxL7Kc2NJCnBMp7A1aUhjrJPjEmZ+0mykZdUqYTO6U4TGPQ1rUbJNKn79V8XLuxIb8JLWvh6odbgKfCs/sNMvuszwpcZW2f486ZcwndzJ4yITUjbrLK3vN5dWifl6yHY66WaGOQngYisL7WYT08FTMBl9K8sxaKuvJz7K++sfo5l2wsDK2A/d4zijNG53ghQ2mo48/tFnVaxBmh9dSKeUOs3I/pvoZDkc4juM4juM4juM4juM4juM4zq/2znW7URCKwmwEFC94Nxpj3v8xx0xsFQ1Wkq6ZdIbvV7OarlI253A4NmyHw+FwOBwOh8PhcDgcDofD4XA4HA6Hw2GLX9KRnF3/nY9f/oPEJT7pnVLvis/BlXfj2gKdE+o4T38ssOcAb1OraDqjjclEHaEl/yd+whhTFtOeUdyQTBBLRA5ICpTEghK5rlpBfiB+TV4iaXCni4+713FKaQQ0tkKVkJntje8+uBZ+xc80vuC4nLw12WGVOCAHxthFYjgqE08+UtDF+l6dlNjq1IMRjehNPH5iq5KmhQHZCvIFogU+bmNIIQ9OGw8/VzpiYkMHRax16nAlGgoDeQd6XIkFGWOMTjQNvRMBByaxg8wsP9/vAeEijVXEghRcWOu0vQvJf5PEt/I4CBNyGMmFldHHOba8rzHmSHSXHwuqqX4oXtOJSLxFab7SqbOob3KrWohp4VB2BjVZNr+oUZLlq87OvKGY5L28pBPFW7ikrm73oRZhbudFpQ4cRUQJRJpsXfystUj0Mb+Z2N2eGct+gk4Zcn0V4mS1AxxGcHQp2SWl4CozODDY6gQcScYcI9+o0zff02O8Q7gHeoviyCPHqSW4EvuTFmlK2upke7OXuACBlxT6RYiv6JQAQRGT72Z7h7AHMItRMWJBfAFkIswbP0qxOQdkdjrZvDs7b002BhSv6JS290NKFZLvZoAiM8JGpxrU9k4zGGPqAlSGbf3gzMeIhIVO/SMj9QTBa/uTKMozbtDLSZDniClkZboSeoLaxAisa9bwt1KPbfMz8ppOollMcohuP5gaoDfsua/WEfGJdRwjDfPJE1CMBAZzzInBRieKzBxs3siDYfrBo2tqB0ifbJE4nsmESiXUQSPHAmjCx39S8T31nl/lHEB3JbZUwCOhIly1N7X2Z6ItjOM3CdkSNhvPsBN4SL7QKUP+RTR5GVAf0ymCDA0CRt9Xl4e9hLXrluAAWLZugYozgKCeD6/SxiVrMNY96BgLDPdwV3wVUrmheyWx/8v0xJkShkgc0ikBIIf6oYKFnU5ZwgI6cn2se2PbP1YAGkJ8rg8kAziA6JJ4IyWwHFfWC4vD10yAC8q75V/6MIPnetVwhvhSJ4ZqP1kUv2dVaTqlOZ1YTWSqGgDnSmwD6iyOOpKIM2ZKU+lU2odT+HtdSqFX4lwoiQneIVkO8k5Dc5XtFr9bnYL7F4Fx1bDloqVX8YVOFOFuIisnm7J4qiPoPaHOtJsdpNmWn2s7qXS3QZPTkUvlmULu1AK8tnTyA9oHA/HvERRWbKCUlr7Wtwyw4Hzc1TKARDW1UpXR1zcQZCI8A8gTT5szXZsUfLfIlkJ3bJg8iutrwIEg3ik/k/VpA7XuJfUkp4ADvE/tL2ZPPwaSaicmJKv6b0vs9V1ANoCbdJrXNU7G/kQ363Jt75XsoB0R2TxLbC9/1EA2zfzH0mlRLJ5PRnsHhShca+6vms323FNUfrV3DZkTzYCLLmCgCxq+7EYVzFnmqgmV5nMaSCM9FRXTqQNUhbMnSfgZ9v5erafWzawC3fIByW5bQm2elIWaP50Z4d2oGOtor003B5okJtYMABcLWz/tO5HeGFAWTafUoNO8DNWi6BMSMl2ELsgKv2AUI5H3+cP9FHyMGClBt138CKcn7ZREB5T1lJyT3XdKg3/oGXlInkECaiFNqTn1Iya2Lnz7RWuwXIYMfF6esz3JqeSGtJmxM+Tc3eGUUr43qGpZVaaQs9Gq1my2oOezjecuJR0pWT8GVawNqSJPkWE5cyngaYXgadVBf12nTgx0YpDAoKY1ELGRjkrc6IxrrvgcUd3iBjNnnhIImPJuaPZpOWg8P/uyI60oblTkzzIAisRVPHmilOBCL5H1Dep1nfoeGnJaIB9wGlQpOUbtZcRIB41z++kLFTeQyeRZ9lOsRlrwkGJJtgwourtB2et06uK6LLyJgjGm5q6fliNehgMNuxNQCmDur4oAkBfGIgTkh9BBebhBR8ahs4TMqOMb1Ps9lM4RiVUBJpZdG+An/Zf4bgNIRFD6BiWOhunf10nun/d9b+THyLTH1lu7Pbx9+n/f3tpPyf9DxMkCD/+Qe+u/RazH15U4HA6H4034BfyXZfMpubT/AAAAAElFTkSuQmCC"},57068:(s,A,a)=>{a.d(A,{Z:()=>n});const n="data:image/png;base64,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"},29950:(s,A,a)=>{a.d(A,{Z:()=>n});const n="data:image/png;base64,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n="data:image/png;base64,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"},4434:(s,A,a)=>{a.d(A,{Z:()=>n});const 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\u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u044f \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438 \u0434\u043b\u044f \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438 \u0431\u043e\u043b\u044c\u0448\u0438\u043d\u0441\u0442\u0432\u0430 \u0432\u0438\u043d\u0438\u043b\u043e\u0432\u044b\u0445 \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432 \u043f\u043e\u043a\u0430\u0437\u044b\u0432\u0430\u044e\u0442, \u0447\u0442\u043e \u2206S\xb0 \u0441\u043e\u0441\u0442\u0430\u0432\u043b\u044f\u0435\u0442 \u043e\u043a\u043e\u043b\u043e 120 \u0414\u0436/\u041a\xb7\u043c\u043e\u043b\u044c."),(0,i.kt)("p",null,"\u041d\u0430\u043f\u0440\u043e\u0442\u0438\u0432, \u2206\u041d\xb0 \u0438\u0437\u043c\u0435\u043d\u044f\u0435\u0442\u0441\u044f \u0432 \u0437\u0430\u0432\u0438\u0441\u0438\u043c\u043e\u0441\u0442\u0438 \u043e\u0442 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e \u0441\u0442\u0440\u043e\u0435\u043d\u0438\u044f \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u0430 \u0432 \u0434\u043e\u0432\u043e\u043b\u044c\u043d\u043e \u0448\u0438\u0440\u043e\u043a\u0438\u0445 \u043f\u0440\u0435\u0434\u0435\u043b\u0430\u0445 (\u2206Q\xb0 = \u2212\u2206\u041d\xb0 \u0432\u0430\u0440\u044c\u0438\u0440\u0443\u0435\u0442\u0441\u044f \u043e\u0442 \u043d\u0435\u0441\u043a\u043e\u043b\u044c\u043a\u0438\u0445 \u043a\u0414\u0436/\u043c\u043e\u043b\u044c \u0434\u043e 100 \u043a\u0414\u0436/\u043c\u043e\u043b\u044c), \u0447\u0442\u043e \u043e\u0431\u0443\u0441\u043b\u043e\u0432\u043b\u0435\u043d\u043e \u0440\u0430\u0437\u043b\u0438\u0447\u0438\u0435\u043c \u043f\u0440\u0438\u0440\u043e\u0434\u044b \u043a\u0440\u0430\u0442\u043d\u043e\u0439 \u0441\u0432\u044f\u0437\u0438 \u0438 \u0435\u0435 \u0437\u0430\u043c\u0435\u0441\u0442\u0438\u0442\u0435\u043b\u0435\u0439. \u041e\u0442\u0440\u0438\u0446\u0430\u0442\u0435\u043b\u044c\u043d\u044b\u0435 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u044f \u2206\u041d\xb0 \u0441\u0432\u0438\u0434\u0435\u0442\u0435\u043b\u044c\u0441\u0442\u0432\u0443\u044e\u0442 \u043e \u0442\u043e\u043c, \u0447\u0442\u043e \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0432\u044b\u0433\u043e\u0434\u043d\u0430 \u0441 \u0442\u043e\u0447\u043a\u0438 \u0437\u0440\u0435\u043d\u0438\u044f \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u0439\u043d\u043e\u0433\u043e \u0444\u0430\u043a\u0442\u043e\u0440\u0430. \u041f\u0440\u0438 \u043e\u0431\u044b\u0447\u043d\u044b\u0445 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430\u0445 \u043f\u043e\u0440\u044f\u0434\u043a\u0430 25\xb0\u0421 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0438 \u0440\u0430\u0437\u0440\u0435\u0448\u0438\u043c\u0430 \u0434\u043b\u044f \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432, \u0442\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u043a\u043e\u0442\u043e\u0440\u044b\u0445 \u043f\u0440\u0435\u0432\u044b\u0448\u0430\u0435\u0442 40 \u043a\u0414\u0436/\u043c\u043e\u043b\u044c. \u042d\u0442\u043e \u0443\u0441\u043b\u043e\u0432\u0438\u0435 \u0441\u043e\u0431\u043b\u044e\u0434\u0430\u0435\u0442\u0441\u044f \u0434\u043b\u044f \u0431\u043e\u043b\u044c\u0448\u0438\u043d\u0441\u0442\u0432\u0430 \u0432\u0438\u043d\u0438\u043b\u043e\u0432\u044b\u0445 \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432. \u041e\u0434\u043d\u0430\u043a\u043e, \u043f\u0440\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438 \u043f\u043e \u0421=\u041e \u0441\u0432\u044f\u0437\u0438 \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0435 \u044d\u0444\u0444\u0435\u043a\u0442\u044b \u043d\u0438\u0436\u0435 40 \u043a\u0414\u0436/\u043c\u043e\u043b\u044c. \u041f\u043e\u044d\u0442\u043e\u043c\u0443 \u0443\u0441\u043b\u043e\u0432\u0438\u0435 \u2206G<0 \u0441\u043e\u0431\u043b\u044e\u0434\u0430\u0435\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u043f\u0440\u0438 \u0434\u043e\u0441\u0442\u0430\u0442\u043e\u0447\u043d\u043e \u043d\u0438\u0437\u043a\u0438\u0445 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430\u0445, \u043a\u043e\u0433\u0434\u0430 ","|","T\u0394S\xb0","|","<","|","\u0394H\xb0","|","."),(0,i.kt)("h3",{id:"\u0440\u0430\u0441\u0441\u043c\u043e\u0442\u0440\u0438\u043c-\u044f\u0432\u043b\u0435\u043d\u0438\u0435-\u043d\u0435\u0441\u043e\u043e\u0442\u0432\u0435\u0442\u0441\u0442\u0432\u0438\u044f-\u0442\u0435\u043e\u0440\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439-\u0438-\u043f\u0440\u0430\u043a\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439-\u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u0438-\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438"},"\u0420\u0430\u0441\u0441\u043c\u043e\u0442\u0440\u0438\u043c \u044f\u0432\u043b\u0435\u043d\u0438\u0435 \u043d\u0435\u0441\u043e\u043e\u0442\u0432\u0435\u0442\u0441\u0442\u0432\u0438\u044f \u0442\u0435\u043e\u0440\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0438 \u043f\u0440\u0430\u043a\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438\xa0"),(0,i.kt)("p",null,"\u041f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0441\u0442\u0438\u0440\u043e\u043b\u0430:"),(0,i.kt)("p",null,(0,i.kt)("img",{alt:"\u041f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0441\u0442\u0438\u0440\u043e\u043b\u0430",src:t(29950).Z,width:"541",height:"122"})),(0,i.kt)("p",null,(0,i.kt)("img",{alt:"\u0415\u043d\u0435\u0440\u0433\u0438\u0438 \u0441\u0438\u0433\u043c\u0430 \u0438 \u043f\u0438 \u0441\u0432\u044f\u0437\u0438",src:t(85887).Z,width:"252",height:"115"})," ",(0,i.kt)("img",{alt:"\u041f\u0440\u0430\u043a\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0438 \u0442\u0435\u043e\u0440\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0418\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u0438",src:t(4434).Z,width:"381",height:"111"})),(0,i.kt)("p",null,"\u0412\u044b\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u043c\u0435\u043d\u044c\u0448\u0435\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u043e \u044d\u043d\u0435\u0440\u0433\u0438\u0438, \u043a\u0443\u0434\u0430 \u043e\u043d\u0430 \u0434\u0435\u0432\u0430\u0435\u0442\u0441\u044f?"),(0,i.kt)("ol",null,(0,i.kt)("li",{parentName:"ol"},"\u0420\u0430\u0437\u0440\u0443\u0448\u0430\u0435\u0442\u0441\u044f \u044d\u0444\u0444\u0435\u043a\u0442 \u0441\u043e\u043f\u0440\u044f\u0436\u0435\u043d\u0438\u044f;"),(0,i.kt)("li",{parentName:"ol"},"\u0421\u0442\u0435\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u043e\u0442\u0442\u0430\u043b\u043a\u0438\u0432\u0430\u043d\u0438\u0435 (\u043f\u0440\u0438 \u0441\u0438\u043d\u0442\u0435\u0437\u0435 \u043f\u043e\u043b\u0438\u0441\u0442\u0438\u0440\u043e\u043b\u0430 \u043e\u0431\u0440\u0430\u0437\u0443\u0435\u0442\u0441\u044f \u0441\u043f\u0438\u0440\u0430\u043b\u044c\u043d\u0430\u044f \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u0430 \u0437\u0430 \u0441\u0447\u0435\u0442 \u0441\u0442\u0435\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e \u043e\u0442\u0442\u0430\u043b\u043a\u0438\u0432\u0430\u043d\u0438\u044f).")),(0,i.kt)("h3",{id:"\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f-\u0446\u0438\u043a\u043b\u043e\u0432"},"\u041f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0446\u0438\u043a\u043b\u043e\u0432"),(0,i.kt)("p",null,(0,i.kt)("img",{alt:"\u041f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f \u0446\u0438\u043a\u043b\u043e\u0432",src:t(67417).Z,width:"772",height:"198"})),(0,i.kt)("p",null,"\u041f\u0440\u0438\u0447\u0438\u043d\u0430 \u0432\u043e\u0437\u0440\u0430\u0441\u0442\u0430\u043d\u0438\u044f Q \u043f\u0440\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438 \u0446\u0438\u043a\u043b\u043e\u0432 \u2014 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0447\u0435\u0441\u043a\u0438 \u043d\u0435 \u0432\u044b\u0433\u043e\u0434\u043d\u044b\u0439 \u0432\u0430\u043b\u0435\u043d\u0442\u043d\u044b\u0439 \u0443\u0433\u043e\u043b \u043c\u0435\u0436\u0434\u0443 \u0433\u0438\u0431\u0440\u0438\u0434\u0438\u0437\u043e\u0432\u0430\u043d\u043d\u044b\u043c\u0438 \u043e\u0440\u0431\u0438\u0442\u0430\u043b\u044f\u043c\u0438 \u0438 \u043e\u0442\u0442\u0430\u043b\u043a\u0438\u0432\u0430\u043d\u0438\u0435 \u043d\u0435\u043f\u043e\u0434\u0435\u043b\u0435\u043d\u043d\u044b\u0445 \u044d\u043b\u0435\u043a\u0442\u0440\u043e\u043d\u043d\u044b\u0445 \u043f\u0430\u0440 \u0437\u0430\u043c\u0435\u0441\u0442\u0438\u0442\u0435\u043b\u044f."),(0,i.kt)("p",null,"\u0421\u0442\u0430\u0434\u0438\u0438:"),(0,i.kt)("ol",null,(0,i.kt)("li",{parentName:"ol"},"\u0420\u0430\u0441\u043a\u0440\u044b\u0442\u0438\u0435 \u0446\u0438\u043a\u043b\u0430 (\u0394S1\xb0 > 0)"),(0,i.kt)("li",{parentName:"ol"},"\u0420\u043e\u0441\u0442 \u0446\u0435\u043f\u0438 (\u0394S2\xb0 < 0)")),(0,i.kt)("p",null,"\u0394S\xb0 = \u0394S1\xb0 + \u0394S2\xb0, \u0394S\xb0 \u043c\u043e\u0436\u0435\u0442 \u0431\u044b\u0442\u044c \u0431\u043e\u043b\u044c\u0448\u0435 \u0438\u043b\u0438 \u043c\u0435\u043d\u044c\u0448\u0435 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"},65617:function(A,a){a.Z="data:image/png;base64,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"},43644:function(A,a){a.Z="data:image/png;base64,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"},5220:function(A,a){a.Z="data:image/png;base64,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"},79202:(A,i,g)=>{g.d(i,{Z:()=>E});const 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\u0441\u0438\u0441\u0442\u0435\u043c:"})}),"\n",(0,e.jsxs)(s.ol,{children:["\n",(0,e.jsxs)(s.li,{children:[(0,e.jsx)(s.strong,{children:"\u0418\u0437\u043e\u043b\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u0430\u044f"}),". \u041d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u043d\u0438 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u043d\u0438 \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439. \u0413\u0440\u0430\u043d\u0438\u0446\u044b \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e \u043d\u0435\u043f\u0440\u043e\u043d\u0438\u0446\u0430\u0435\u043c\u044b."]}),"\n",(0,e.jsxs)(s.li,{children:[(0,e.jsx)(s.strong,{children:"\u041e\u0442\u043a\u0440\u044b\u0442\u0430\u044f"}),". \u041e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u043a\u0430\u043a \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0442\u0430\u043a \u0438 \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439."]}),"\n",(0,e.jsxs)(s.li,{children:[(0,e.jsx)(s.strong,{children:"\u0417\u0430\u043a\u0440\u044b\u0442\u0430\u044f"}),". \u041d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u043d\u043e \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439."]}),"\n"]}),"\n",(0,e.jsx)(s.p,{children:"\u0417\u0430\u043a\u0440\u044b\u0442\u044b\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u0440\u0430\u0437\u0434\u0435\u043b\u044f\u044e\u0442 \u043d\u0430:"}),"\n",(0,e.jsxs)(s.ul,{children:["\n",(0,e.jsxs)(s.li,{children:[(0,e.jsx)(s.strong,{children:"\u0430\u0434\u0438\u0430\u0431\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0435"})," - \u043d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0442\u0435\u043f\u043b\u043e\u0442\u043e\u0439, \u0430 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0440\u0430\u0431\u043e\u0442\u043e\u0439;"]}),"\n",(0,e.jsxs)(s.li,{children:[(0,e.jsx)(s.strong,{children:"\u0437\u0430\u043c\u043a\u043d\u0443\u0442\u044b\u0435"})," - \u043d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0440\u0430\u0431\u043e\u0442\u043e\u0439, \u0430 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0442\u0435\u043f\u043b\u043e\u0442\u043e\u0439."]}),"\n"]}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u042d\u043d\u0435\u0440\u0433\u0438\u044f"})," \u2014 \u044d\u0442\u043e \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u0430\u044f \u043c\u0435\u0440\u0430 \u0440\u0430\u0437\u043b\u0438\u0447\u043d\u044b\u0445 \u0444\u043e\u0440\u043c \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u044f."]}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u041f\u043e\u043b\u043d\u0430\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b"})," \u2014 \u0441\u0443\u043c\u043c\u0430 \u043a\u0438\u043d\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0438 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0439 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u044f \u0440\u0430\u0437\u043b\u0438\u0447\u043d\u044b\u0445 \u0447\u0430\u0441\u0442\u0438\u0446 \u0441\u0438\u0441\u0442\u0435\u043c\u044b."]}),"\n",(0,e.jsx)(s.p,{children:(0,e.jsx)(s.strong,{children:"\u0424\u043e\u0440\u043c\u044b \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u0438:"})}),"\n",(0,e.jsxs)(s.ol,{children:["\n",(0,e.jsx)(s.li,{children:"\u0423\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u0430\u044f (\u0440\u0430\u0431\u043e\u0442\u0430);"}),"\n",(0,e.jsx)(s.li,{children:"\u041d\u0435\u0443\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u0430\u044f (\u0442\u0435\u043f\u043b\u043e\u0442\u0430)."}),"\n"]}),"\n",(0,e.jsxs)(s.p,{children:["\u0412 \u0443\u0447\u0435\u0431\u043d\u0438\u043a\u0430\u0445 \u0440\u0430\u0431\u043e\u0442\u0430 \u043e\u0431\u043e\u0437\u043d\u0430\u0447\u0430\u0435\u0442\u0441\u044f \u043f\u043e-\u0440\u0430\u0437\u043d\u043e\u043c\u0443: \u0410 (\u043d\u0435\u043c\u0435\u0446. arbeit), W (\u0430\u043d\u0433\u043b. work). ",(0,e.jsx)(s.strong,{children:"\u041c\u044b \u0431\u0443\u0434\u0435\u043c \u043e\u0431\u043e\u0437\u043d\u0430\u0447\u0430\u0442\u044c \u0440\u0430\u0431\u043e\u0442\u0443 \u0431\u0443\u043a\u0432\u043e\u0439 W"}),"."]}),"\n",(0,e.jsx)(s.p,{children:(0,e.jsx)(s.img,{alt:"\u0420\u0430\u0431\u043e\u0442\u0430 \u043f\u0440\u043e\u0442\u0438\u0432 \u0432\u043d\u0435\u0448\u043d\u0435\u0433\u043e \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u044f",src:i(84986).Z+"",width:"501",height:"264"})}),"\n",(0,e.jsx)(s.p,{children:(0,e.jsx)(s.img,{alt:"\u041f\u043e\u043b\u0435\u0437\u043d\u044b\u0435 \u0432\u0438\u0434\u044b \u0440\u0430\u0431\u043e\u0442",src:i(39348).Z+"",width:"561",height:"132"})}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u0422\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430"})," \u2014 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u0430\u044f \u043c\u0435\u0440\u0430 \u0441\u0442\u0435\u043f\u0435\u043d\u0438 \u043d\u0430\u0433\u0440\u0435\u0442\u043e\u0441\u0442\u0438 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430."]}),"\n",(0,e.jsxs)(s.ul,{children:["\n",(0,e.jsx)(s.li,{children:"1597 \u0433. \u0413\u0430\u043b\u0438\u043b\u0435\u043e \u0413\u0430\u043b\u0438\u043b\u0435\u0439 \u0438\u0437\u043e\u0431\u0440\u0435\u043b \u0442\u0435\u0440\u043c\u043e\u0441\u043a\u043e\u043f. \u0422\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0438\u0437\u043c\u0435\u0440\u044f\u043b\u0430\u0441\u044c \u043d\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u043e, \u0442.\u043a. \u043d\u0435 \u0431\u044b\u043b\u043e \u0435\u0434\u0438\u043d\u0438\u0446 \u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u0439."}),"\n",(0,e.jsx)(s.li,{children:'1701 \u0433. \u0418\u0441\u0430\u0430\u043a \u041d\u044c\u044e\u0442\u043e\u043d: \u0448\u043a\u0430\u043b\u0430 \u0432 12 \u0434\u0435\u043b\u0435\u043d\u0438\u0439 (\u043e\u0442 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u0437\u0430\u043c\u0435\u0440\u0437\u0430\u043d\u0438\u044f \u0432\u043e\u0434\u044b \u0434\u043e \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b "\u0437\u0434\u043e\u0440\u043e\u0432\u043e\u0433\u043e \u043c\u0443\u0436\u0447\u0438\u043d\u044b".'}),"\n",(0,e.jsx)(s.li,{children:'1715 \u0433. \u0414\u0430\u043d\u0438\u0435\u043b\u044c \u0413\u0430\u0431\u0440\u0438\u0435\u043b\u044c \u0424\u0430\u0440\u0435\u043d\u0433\u0435\u0439\u0442 \u043f\u0440\u0435\u0434\u043b\u043e\u0436\u0438\u043b \u0441\u0432\u043e\u044e \u0435\u0434\u0438\u043d\u0438\u0446\u0443 \u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u0439: 0 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0442\u0430\u044f\u043d\u0438\u044f \u0441\u043c\u0435\u0441\u0438 \u0441\u043d\u0435\u0433\u0430 \u0438 \u043f\u043e\u0432\u0430\u0440\u0435\u043d\u043d\u043e\u0439 \u0441\u043e\u043b\u0438, 32 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0442\u0430\u044f\u043d\u0438\u044f \u043b\u044c\u0434\u0430, 96 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 "\u0437\u0434\u043e\u0440\u043e\u0432\u043e\u0433\u043e \u043c\u0443\u0436\u0447\u0438\u043d\u044b".'}),"\n",(0,e.jsx)(s.li,{children:"\u0417\u0430\u0442\u0435\u043c \u0410\u043d\u0434\u0435\u0440\u0441 \u0426\u0435\u043b\u044c\u0441\u0438\u0439 \u043f\u0440\u0435\u0434\u043b\u043e\u0436\u0438\u043b \u0448\u043a\u0430\u043b\u0443, \u0432 \u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u043f\u043b\u0430\u0432\u043b\u0435\u043d\u0438\u044f \u043b\u044c\u0434\u0430 \u043f\u0440\u0438\u043d\u0438\u043c\u0430\u043b\u0430\u0441\u044c \u0437\u0430 100 \xb0\u0421, \u0430 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u043a\u0438\u043f\u0435\u043d\u0438\u044f \u0432\u043e\u0434\u044b \u0437\u0430 0 \xb0. \u0412 1745 \u0433. \u0428\u043a\u0430\u043b\u0430 \u0431\u044b\u043b\u0430 \u043f\u0435\u0440\u0435\u0432\u0435\u0440\u043d\u0443\u0442\u0430 \u041a\u0430\u0440\u043b\u043e\u043c \u041b\u0438\u043d\u0435\u0435\u043c \u0438 \u0432 \u0442\u0430\u043a\u043e\u043c \u0432\u0438\u0434\u0435 \u0438\u0441\u043f\u043e\u043b\u044c\u0437\u0443\u0435\u0442\u0441\u044f \u0434\u043e \u043d\u0430\u0448\u0435\u0433\u043e \u0432\u0440\u0435\u043c\u0435\u043d\u0438."}),"\n",(0,e.jsx)(s.li,{children:"1848 \u0433. \u0423\u0438\u043b\u044c\u044f\u043c \u0422\u043e\u043c\u0441\u043e\u043d (\u043b\u043e\u0440\u0434 \u041a\u0435\u043b\u044c\u0432\u0438\u043d) \u043f\u0438\u0448\u0435\u0442 \u0432 \u0441\u0432\u043e\u0435\u0439 \u0440\u0430\u0431\u043e\u0442\u0435 \xab\u041e\u0431 \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u0439 \u0442\u0435\u0440\u043c\u043e\u043c\u0435\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0448\u043a\u0430\u043b\u0435\xbb \u043e \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u043e\u0441\u0442\u0438 \u0448\u043a\u0430\u043b\u044b, \u043d\u0443\u043b\u0435\u0432\u0430\u044f \u0442\u043e\u0447\u043a\u0430 \u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0431\u0443\u0434\u0435\u0442 \u0441\u043e\u043e\u0442\u0432\u0435\u0442\u0441\u0442\u0432\u043e\u0432\u0430\u0442\u044c \u043f\u0440\u0435\u0434\u0435\u043b\u044c\u043d\u043e\u0439 \u0441\u0442\u0435\u043f\u0435\u043d\u0438 \u0445\u043e\u043b\u043e\u0434\u0430 (\u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u043c\u0443 \u043d\u0443\u043b\u044e), \u0430 \u0446\u0435\u043d\u043e\u0439 \u0434\u0435\u043b\u0435\u043d\u0438\u044f \u0431\u0443\u0434\u0435\u0442 \u0433\u0440\u0430\u0434\u0443\u0441 \u0426\u0435\u043b\u044c\u0441\u0438\u044f."}),"\n",(0,e.jsx)(s.li,{children:"1954 \u2014 \u043c\u0435\u0436\u0434\u0443\u043d\u0430\u0440\u043e\u0434\u043d\u0430\u044f \u0448\u043a\u0430\u043b\u0430 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440 \u0426\u0435\u043b\u044c\u0441\u0438\u044f."}),"\n"]}),"\n",(0,e.jsxs)(s.p,{children:["1939 \u0433. \u0424\u0430\u0443\u043b\u0435\u0440 \u0441\u0444\u043e\u0440\u043c\u0443\u043b\u0438\u0440\u043e\u0432\u0430\u043b ",(0,e.jsx)(s.strong,{children:"\u043f\u0440\u0438\u043d\u0446\u0438\u043f \u0442\u0440\u0430\u043d\u0437\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438"})," (\u043f\u0435\u0440\u0435\u043d\u0435\u0441\u0435\u043d\u0438\u0435) \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f (\u0438\u043d\u043e\u0433\u0434\u0430 \u0435\u0433\u043e \u043d\u0430\u0437\u044b\u0432\u0430\u044e\u0442 \u043d\u0443\u043b\u0435\u0432\u044b\u043c \u043d\u0430\u0447\u0430\u043b\u043e\u043c \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438): \u0415\u0441\u043b\u0438 \u0434\u0432\u0430 \u0442\u0435\u043b\u0430 \u0410 \u0438 B \u043d\u0435\u0437\u0430\u0432\u0438\u0441\u0438\u043c\u043e \u0434\u0440\u0443\u0433 \u043e\u0442 \u0434\u0440\u0443\u0433\u0430 \u043d\u0430\u0445\u043e\u0434\u044f\u0442\u0441\u044f \u0432 \u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u0438 \u0441 \u0442\u0440\u0435\u0442\u044c\u0438\u043c \u0442\u0435\u043b\u043e\u043c C, \u0442\u043e \u043e\u043d\u0438 \u043d\u0430\u0445\u043e\u0434\u044f\u0442\u0441\u044f \u0432 \u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u0438 \u0434\u0440\u0443\u0433 \u0441 \u0434\u0440\u0443\u0433\u043e\u043c."]}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u041f\u0430\u0440\u0430\u043c\u0435\u0442\u0440 \u0441\u0438\u0441\u0442\u0435\u043c\u044b"})," \u2014 \u044d\u0442\u043e \u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u0437\u0430\u0434\u0430\u043d\u043d\u043e\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u043e."]}),"\n",(0,e.jsx)(s.p,{children:'1813\u0433. \u0413\u0435\u0433\u0435\u043b\u044c "\u041d\u0430\u0443\u043a\u0430 \u043b\u043e\u0433\u0438\u043a\u0438"'}),"\n",(0,e.jsx)(s.p,{children:"\u042d\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0447\u0435\u0440\u0435\u0437 \u0441\u0430\u043c\u043e \u0441\u0435\u0431\u044f."}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u042d\u043a\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e"})," \u2014 \u0442\u0430\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0437\u0443\u0435\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0432 \u0446\u0435\u043b\u043e\u043c \u0438 \u043e\u0431\u043b\u0430\u0434\u0430\u0435\u0442 \u043f\u0440\u0438\u043d\u0446\u0438\u043f\u043e\u043c \u0430\u0434\u0434\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438. \u042d\u043a\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u0441\u043a\u043b\u0430\u0434\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u0438\u0437 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u044d\u0442\u043e\u0433\u043e \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u0430 \u0434\u043b\u044f \u043e\u0442\u0434\u0435\u043b\u044c\u043d\u044b\u0445 \u043f\u043e\u0434\u0441\u0438\u0441\u0442\u0435\u043c, \u043d\u0430 \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u044d\u0442\u0430 \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u0440\u0430\u0441\u043a\u043b\u0430\u0434\u044b\u0432\u0430\u0435\u0442\u0441\u044f."]}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u0418\u043d\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e"})," \u2014 \u0442\u0430\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u043d\u0435 \u043e\u0431\u043b\u0430\u0434\u0430\u0435\u0442 \u043f\u0440\u0438\u043d\u0446\u0438\u043f\u043e\u043c \u0430\u0434\u0434\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438 \u0438 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0432 \u043e\u043a\u0440\u0435\u0441\u0442\u043d\u043e\u0441\u0442\u044f\u0445 \u043d\u0435\u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0442\u043e\u0447\u043a\u0438, \u0432\u044b\u0431\u0440\u0430\u043d\u043d\u043e\u0439 \u0432\u043d\u0443\u0442\u0440\u0438 \u0441\u0438\u0441\u0442\u0435\u043c\u044b."]}),"\n",(0,e.jsx)(s.p,{children:"\u0421\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u043e, \u0435\u0441\u043b\u0438 \u0437\u0430\u0434\u0430\u043d \u043d\u0430\u0431\u043e\u0440 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u0441 \u0438\u0437\u0432\u0435\u0441\u0442\u043d\u044b\u043c\u0438 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u044f\u043c\u0438."}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441"})," \u2014 \u043b\u044e\u0431\u043e\u0435 \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u0432 \u0437\u0430\u0434\u0430\u043d\u043d\u043e\u043c \u043d\u0430\u0431\u043e\u0440\u0435. \u041f\u0440\u043e\u0446\u0435\u0441\u0441 \u0432\u0441\u0435\u0433\u0434\u0430 \u043f\u0440\u0438\u0432\u043e\u0434\u0438\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0441 \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u0432 \u0441\u043e\u043f\u0440\u044f\u0436\u0435\u043d\u043d\u043e\u0435 \u0441 \u043d\u0438\u043c \u043a\u043e\u043d\u0435\u0447\u043d\u043e\u0435"]}),"\n",(0,e.jsxs)(s.p,{children:["\u0415\u0441\u043b\u0438 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 \u043f\u0435\u0440\u0435\u0432\u043e\u0434\u0438\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0438\u0437 \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u0432 \u043a\u043e\u043d\u0435\u0447\u043d\u043e\u0435 \u0442\u0430\u043a, \u0447\u0442\u043e \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u043e\u0432\u043f\u0430\u0434\u0430\u0435\u0442 \u0441 \u043a\u043e\u043d\u0435\u0447\u043d\u044b\u043c, \u0442\u043e \u0433\u043e\u0432\u043e\u0440\u044f\u0442 \u043e ",(0,e.jsx)(s.strong,{children:"\u0446\u0438\u043a\u043b\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u0435"}),"."]}),"\n",(0,e.jsx)(s.p,{children:"\u0421\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0442\u043e\u0433\u0434\u0430, \u043a\u043e\u0433\u0434\u0430 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0435 \u0432\u0441\u0435\u0445 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u043d\u0435 \u0438\u0437\u043c\u0435\u043d\u044f\u0435\u0442\u0441\u044f \u0432\u043e \u0432\u0440\u0435\u043c\u0435\u043d\u0438 \u0438 \u044d\u0442\u043e \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u043e \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u043d\u0435 \u043e\u0431\u0443\u0441\u043b\u043e\u0432\u043b\u0435\u043d\u043e \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0435\u043c \u043a\u043e\u043c\u043f\u0435\u043d\u0441\u0438\u0440\u0443\u044e\u0449\u0438\u0445 \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u043e\u0432 \u043b\u0438\u0431\u043e \u0432 \u0441\u0430\u043c\u043e\u0439 \u0441\u0438\u0441\u0442\u0435\u043c\u0435, \u043b\u0438\u0431\u043e \u0432 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u0435."}),"\n",(0,e.jsxs)(s.p,{children:[(0,e.jsx)(s.strong,{children:"\u0418\u0441\u0442\u0438\u043d\u043d\u043e\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b"})," \u0438\u043c\u0435\u0435\u0442 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\u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0430.")),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u0430")," \u2014 \u0441\u043e\u0432\u043e\u043a\u0443\u043f\u043d\u043e\u0441\u0442\u044c \u043c\u0430\u0442\u0435\u0440\u0438\u0430\u043b\u044c\u043d\u044b\u0445 \u0442\u0435\u043b, \u043d\u0430\u0445\u043e\u0434\u044f\u0449\u0438\u0445\u0441\u044f \u0432\u043d\u0443\u0442\u0440\u0438 \u0437\u0430\u0434\u0430\u043d\u043d\u043e\u0439 \u0433\u0440\u0430\u043d\u0438\u0446\u044b \u0440\u0430\u0437\u0434\u0435\u043b\u0430. \u0413\u0440\u0430\u043d\u0438\u0446\u044b \u043c\u043e\u0433\u0443\u0442 \u0431\u044b\u0442\u044c \u0440\u0435\u0430\u043b\u044c\u043d\u044b\u043c\u0438 (\u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0438\u043c\u0438), \u0430 \u043c\u043e\u0433\u0443\u0442 \u0431\u044b\u0442\u044c \u0432\u043e\u043e\u0431\u0440\u0430\u0436\u0430\u0435\u043c\u044b\u043c\u0438."),(0,l.kt)("p",null,"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u0441\u043e\u0441\u0442\u043e\u0438\u0442 \u0438\u0437 \u043e\u0433\u0440\u043e\u043c\u043d\u043e\u0433\u043e \u0447\u0438\u0441\u043b\u0430 \u0447\u0430\u0441\u0442\u0438\u0446. \u0412\u0441\u0435 \u0447\u0442\u043e \u043d\u0430\u0445\u043e\u0434\u0438\u0442\u0441\u044f \u0437\u0430 \u043f\u0440\u0435\u0434\u0435\u043b\u0430\u043c\u0438 \u0433\u0440\u0430\u043d\u0438\u0446\u044b \u2014 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0430\u044f \u0441\u0440\u0435\u0434\u0430."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0412\u0438\u0434\u044b \u0441\u0438\u0441\u0442\u0435\u043c:")),(0,l.kt)("ol",null,(0,l.kt)("li",{parentName:"ol"},(0,l.kt)("strong",{parentName:"li"},"\u0418\u0437\u043e\u043b\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u0430\u044f"),". \u041d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u043d\u0438 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u043d\u0438 \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439. \u0413\u0440\u0430\u043d\u0438\u0446\u044b \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e \u043d\u0435\u043f\u0440\u043e\u043d\u0438\u0446\u0430\u0435\u043c\u044b."),(0,l.kt)("li",{parentName:"ol"},(0,l.kt)("strong",{parentName:"li"},"\u041e\u0442\u043a\u0440\u044b\u0442\u0430\u044f"),". \u041e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u043a\u0430\u043a \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0442\u0430\u043a \u0438 \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439."),(0,l.kt)("li",{parentName:"ol"},(0,l.kt)("strong",{parentName:"li"},"\u0417\u0430\u043a\u0440\u044b\u0442\u0430\u044f"),". \u041d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u043d\u043e \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439.")),(0,l.kt)("p",null,"\u0417\u0430\u043a\u0440\u044b\u0442\u044b\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u0440\u0430\u0437\u0434\u0435\u043b\u044f\u044e\u0442 \u043d\u0430:"),(0,l.kt)("ul",null,(0,l.kt)("li",{parentName:"ul"},(0,l.kt)("strong",{parentName:"li"},"\u0430\u0434\u0438\u0430\u0431\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0435")," - \u043d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0442\u0435\u043f\u043b\u043e\u0442\u043e\u0439, \u0430 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0440\u0430\u0431\u043e\u0442\u043e\u0439;"),(0,l.kt)("li",{parentName:"ul"},(0,l.kt)("strong",{parentName:"li"},"\u0437\u0430\u043c\u043a\u043d\u0443\u0442\u044b\u0435")," - \u043d\u0435 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u043e\u043c, \u0440\u0430\u0431\u043e\u0442\u043e\u0439, \u0430 \u043e\u0431\u043c\u0435\u043d\u0438\u0432\u0430\u044e\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0442\u0435\u043f\u043b\u043e\u0442\u043e\u0439.")),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u042d\u043d\u0435\u0440\u0433\u0438\u044f")," \u2014 \u044d\u0442\u043e \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u0430\u044f \u043c\u0435\u0440\u0430 \u0440\u0430\u0437\u043b\u0438\u0447\u043d\u044b\u0445 \u0444\u043e\u0440\u043c \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u044f."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u041f\u043e\u043b\u043d\u0430\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b")," \u2014 \u0441\u0443\u043c\u043c\u0430 \u043a\u0438\u043d\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0438 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0439 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u044f \u0440\u0430\u0437\u043b\u0438\u0447\u043d\u044b\u0445 \u0447\u0430\u0441\u0442\u0438\u0446 \u0441\u0438\u0441\u0442\u0435\u043c\u044b."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0424\u043e\u0440\u043c\u044b \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u0438:")),(0,l.kt)("ol",null,(0,l.kt)("li",{parentName:"ol"},"\u0423\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u0430\u044f (\u0440\u0430\u0431\u043e\u0442\u0430);"),(0,l.kt)("li",{parentName:"ol"},"\u041d\u0435\u0443\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u0430\u044f (\u0442\u0435\u043f\u043b\u043e\u0442\u0430).")),(0,l.kt)("p",null,"\u0412 \u0443\u0447\u0435\u0431\u043d\u0438\u043a\u0430\u0445 \u0440\u0430\u0431\u043e\u0442\u0430 \u043e\u0431\u043e\u0437\u043d\u0430\u0447\u0430\u0435\u0442\u0441\u044f \u043f\u043e-\u0440\u0430\u0437\u043d\u043e\u043c\u0443: \u0410 (\u043d\u0435\u043c\u0435\u0446. arbeit), W (\u0430\u043d\u0433\u043b. work). ",(0,l.kt)("strong",{parentName:"p"},"\u041c\u044b \u0431\u0443\u0434\u0435\u043c \u043e\u0431\u043e\u0437\u043d\u0430\u0447\u0430\u0442\u044c \u0440\u0430\u0431\u043e\u0442\u0443 \u0431\u0443\u043a\u0432\u043e\u0439 W"),"."),(0,l.kt)("p",null,(0,l.kt)("img",{alt:"\u0420\u0430\u0431\u043e\u0442\u0430 \u043f\u0440\u043e\u0442\u0438\u0432 \u0432\u043d\u0435\u0448\u043d\u0435\u0433\u043e \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u044f",src:n(84986).Z,width:"501",height:"264"})),(0,l.kt)("p",null,(0,l.kt)("img",{alt:"\u041f\u043e\u043b\u0435\u0437\u043d\u044b\u0435 \u0432\u0438\u0434\u044b \u0440\u0430\u0431\u043e\u0442",src:n(39348).Z,width:"561",height:"132"})),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0422\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430")," \u2014 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u0430\u044f \u043c\u0435\u0440\u0430 \u0441\u0442\u0435\u043f\u0435\u043d\u0438 \u043d\u0430\u0433\u0440\u0435\u0442\u043e\u0441\u0442\u0438 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430."),(0,l.kt)("ul",null,(0,l.kt)("li",{parentName:"ul"},"1597 \u0433. \u0413\u0430\u043b\u0438\u043b\u0435\u043e \u0413\u0430\u043b\u0438\u043b\u0435\u0439 \u0438\u0437\u043e\u0431\u0440\u0435\u043b \u0442\u0435\u0440\u043c\u043e\u0441\u043a\u043e\u043f. \u0422\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0438\u0437\u043c\u0435\u0440\u044f\u043b\u0430\u0441\u044c \u043d\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u043e, \u0442.\u043a. \u043d\u0435 \u0431\u044b\u043b\u043e \u0435\u0434\u0438\u043d\u0438\u0446 \u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u0439."),(0,l.kt)("li",{parentName:"ul"},'1701 \u0433. \u0418\u0441\u0430\u0430\u043a \u041d\u044c\u044e\u0442\u043e\u043d: \u0448\u043a\u0430\u043b\u0430 \u0432 12 \u0434\u0435\u043b\u0435\u043d\u0438\u0439 (\u043e\u0442 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u0437\u0430\u043c\u0435\u0440\u0437\u0430\u043d\u0438\u044f \u0432\u043e\u0434\u044b \u0434\u043e \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b "\u0437\u0434\u043e\u0440\u043e\u0432\u043e\u0433\u043e \u043c\u0443\u0436\u0447\u0438\u043d\u044b".'),(0,l.kt)("li",{parentName:"ul"},'1715 \u0433. \u0414\u0430\u043d\u0438\u0435\u043b\u044c \u0413\u0430\u0431\u0440\u0438\u0435\u043b\u044c \u0424\u0430\u0440\u0435\u043d\u0433\u0435\u0439\u0442 \u043f\u0440\u0435\u0434\u043b\u043e\u0436\u0438\u043b \u0441\u0432\u043e\u044e \u0435\u0434\u0438\u043d\u0438\u0446\u0443 \u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u0439: 0 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0442\u0430\u044f\u043d\u0438\u044f \u0441\u043c\u0435\u0441\u0438 \u0441\u043d\u0435\u0433\u0430 \u0438 \u043f\u043e\u0432\u0430\u0440\u0435\u043d\u043d\u043e\u0439 \u0441\u043e\u043b\u0438, 32 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u0442\u0430\u044f\u043d\u0438\u044f \u043b\u044c\u0434\u0430, 96 \xb0F \u2014 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 "\u0437\u0434\u043e\u0440\u043e\u0432\u043e\u0433\u043e \u043c\u0443\u0436\u0447\u0438\u043d\u044b".'),(0,l.kt)("li",{parentName:"ul"},"\u0417\u0430\u0442\u0435\u043c \u0410\u043d\u0434\u0435\u0440\u0441 \u0426\u0435\u043b\u044c\u0441\u0438\u0439 \u043f\u0440\u0435\u0434\u043b\u043e\u0436\u0438\u043b \u0448\u043a\u0430\u043b\u0443, \u0432 \u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u043f\u043b\u0430\u0432\u043b\u0435\u043d\u0438\u044f \u043b\u044c\u0434\u0430 \u043f\u0440\u0438\u043d\u0438\u043c\u0430\u043b\u0430\u0441\u044c \u0437\u0430 100 \xb0\u0421, \u0430 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0430 \u043a\u0438\u043f\u0435\u043d\u0438\u044f \u0432\u043e\u0434\u044b \u0437\u0430 0 \xb0. \u0412 1745 \u0433. \u0428\u043a\u0430\u043b\u0430 \u0431\u044b\u043b\u0430 \u043f\u0435\u0440\u0435\u0432\u0435\u0440\u043d\u0443\u0442\u0430 \u041a\u0430\u0440\u043b\u043e\u043c \u041b\u0438\u043d\u0435\u0435\u043c \u0438 \u0432 \u0442\u0430\u043a\u043e\u043c \u0432\u0438\u0434\u0435 \u0438\u0441\u043f\u043e\u043b\u044c\u0437\u0443\u0435\u0442\u0441\u044f \u0434\u043e \u043d\u0430\u0448\u0435\u0433\u043e \u0432\u0440\u0435\u043c\u0435\u043d\u0438."),(0,l.kt)("li",{parentName:"ul"},"1848 \u0433. \u0423\u0438\u043b\u044c\u044f\u043c \u0422\u043e\u043c\u0441\u043e\u043d (\u043b\u043e\u0440\u0434 \u041a\u0435\u043b\u044c\u0432\u0438\u043d) \u043f\u0438\u0448\u0435\u0442 \u0432 \u0441\u0432\u043e\u0435\u0439 \u0440\u0430\u0431\u043e\u0442\u0435 \xab\u041e\u0431 \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u0439 \u0442\u0435\u0440\u043c\u043e\u043c\u0435\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0448\u043a\u0430\u043b\u0435\xbb \u043e \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u043e\u0441\u0442\u0438 \u0448\u043a\u0430\u043b\u044b, \u043d\u0443\u043b\u0435\u0432\u0430\u044f \u0442\u043e\u0447\u043a\u0430 \u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0431\u0443\u0434\u0435\u0442 \u0441\u043e\u043e\u0442\u0432\u0435\u0442\u0441\u0442\u0432\u043e\u0432\u0430\u0442\u044c \u043f\u0440\u0435\u0434\u0435\u043b\u044c\u043d\u043e\u0439 \u0441\u0442\u0435\u043f\u0435\u043d\u0438 \u0445\u043e\u043b\u043e\u0434\u0430 (\u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u043c\u0443 \u043d\u0443\u043b\u044e), \u0430 \u0446\u0435\u043d\u043e\u0439 \u0434\u0435\u043b\u0435\u043d\u0438\u044f \u0431\u0443\u0434\u0435\u0442 \u0433\u0440\u0430\u0434\u0443\u0441 \u0426\u0435\u043b\u044c\u0441\u0438\u044f."),(0,l.kt)("li",{parentName:"ul"},"1954 \u2014 \u043c\u0435\u0436\u0434\u0443\u043d\u0430\u0440\u043e\u0434\u043d\u0430\u044f \u0448\u043a\u0430\u043b\u0430 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440 \u0426\u0435\u043b\u044c\u0441\u0438\u044f.")),(0,l.kt)("p",null,"1939 \u0433. \u0424\u0430\u0443\u043b\u0435\u0440 \u0441\u0444\u043e\u0440\u043c\u0443\u043b\u0438\u0440\u043e\u0432\u0430\u043b ",(0,l.kt)("strong",{parentName:"p"},"\u043f\u0440\u0438\u043d\u0446\u0438\u043f \u0442\u0440\u0430\u043d\u0437\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438")," (\u043f\u0435\u0440\u0435\u043d\u0435\u0441\u0435\u043d\u0438\u0435) \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f (\u0438\u043d\u043e\u0433\u0434\u0430 \u0435\u0433\u043e \u043d\u0430\u0437\u044b\u0432\u0430\u044e\u0442 \u043d\u0443\u043b\u0435\u0432\u044b\u043c \u043d\u0430\u0447\u0430\u043b\u043e\u043c \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438): \u0415\u0441\u043b\u0438 \u0434\u0432\u0430 \u0442\u0435\u043b\u0430 \u0410 \u0438 B \u043d\u0435\u0437\u0430\u0432\u0438\u0441\u0438\u043c\u043e \u0434\u0440\u0443\u0433 \u043e\u0442 \u0434\u0440\u0443\u0433\u0430 \u043d\u0430\u0445\u043e\u0434\u044f\u0442\u0441\u044f \u0432 \u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u0438 \u0441 \u0442\u0440\u0435\u0442\u044c\u0438\u043c \u0442\u0435\u043b\u043e\u043c C, \u0442\u043e \u043e\u043d\u0438 \u043d\u0430\u0445\u043e\u0434\u044f\u0442\u0441\u044f \u0432 \u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u0438 \u0434\u0440\u0443\u0433 \u0441 \u0434\u0440\u0443\u0433\u043e\u043c."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u041f\u0430\u0440\u0430\u043c\u0435\u0442\u0440 \u0441\u0438\u0441\u0442\u0435\u043c\u044b")," \u2014 \u044d\u0442\u043e \u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u0437\u0430\u0434\u0430\u043d\u043d\u043e\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u043e."),(0,l.kt)("p",null,'1813\u0433. \u0413\u0435\u0433\u0435\u043b\u044c "\u041d\u0430\u0443\u043a\u0430 \u043b\u043e\u0433\u0438\u043a\u0438"'),(0,l.kt)("p",null,"\u042d\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0447\u0435\u0440\u0435\u0437 \u0441\u0430\u043c\u043e \u0441\u0435\u0431\u044f."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u042d\u043a\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e")," \u2014 \u0442\u0430\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0437\u0443\u0435\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0432 \u0446\u0435\u043b\u043e\u043c \u0438 \u043e\u0431\u043b\u0430\u0434\u0430\u0435\u0442 \u043f\u0440\u0438\u043d\u0446\u0438\u043f\u043e\u043c \u0430\u0434\u0434\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438. \u042d\u043a\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u0441\u043a\u043b\u0430\u0434\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u0438\u0437 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u044d\u0442\u043e\u0433\u043e \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u0430 \u0434\u043b\u044f \u043e\u0442\u0434\u0435\u043b\u044c\u043d\u044b\u0445 \u043f\u043e\u0434\u0441\u0438\u0441\u0442\u0435\u043c, \u043d\u0430 \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u044d\u0442\u0430 \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u0440\u0430\u0441\u043a\u043b\u0430\u0434\u044b\u0432\u0430\u0435\u0442\u0441\u044f."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0418\u043d\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e")," \u2014 \u0442\u0430\u043a\u043e\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u043e, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u043d\u0435 \u043e\u0431\u043b\u0430\u0434\u0430\u0435\u0442 \u043f\u0440\u0438\u043d\u0446\u0438\u043f\u043e\u043c \u0430\u0434\u0434\u0438\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u0438 \u0438 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0432 \u043e\u043a\u0440\u0435\u0441\u0442\u043d\u043e\u0441\u0442\u044f\u0445 \u043d\u0435\u043a\u043e\u0442\u043e\u0440\u043e\u0439 \u0442\u043e\u0447\u043a\u0438, \u0432\u044b\u0431\u0440\u0430\u043d\u043d\u043e\u0439 \u0432\u043d\u0443\u0442\u0440\u0438 \u0441\u0438\u0441\u0442\u0435\u043c\u044b."),(0,l.kt)("p",null,"\u0421\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u043e, \u0435\u0441\u043b\u0438 \u0437\u0430\u0434\u0430\u043d \u043d\u0430\u0431\u043e\u0440 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u0441 \u0438\u0437\u0432\u0435\u0441\u0442\u043d\u044b\u043c\u0438 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u044f\u043c\u0438."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441")," \u2014 \u043b\u044e\u0431\u043e\u0435 \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u0432 \u0437\u0430\u0434\u0430\u043d\u043d\u043e\u043c \u043d\u0430\u0431\u043e\u0440\u0435. \u041f\u0440\u043e\u0446\u0435\u0441\u0441 \u0432\u0441\u0435\u0433\u0434\u0430 \u043f\u0440\u0438\u0432\u043e\u0434\u0438\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0441 \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u0432 \u0441\u043e\u043f\u0440\u044f\u0436\u0435\u043d\u043d\u043e\u0435 \u0441 \u043d\u0438\u043c \u043a\u043e\u043d\u0435\u0447\u043d\u043e\u0435"),(0,l.kt)("p",null,"\u0415\u0441\u043b\u0438 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 \u043f\u0435\u0440\u0435\u0432\u043e\u0434\u0438\u0442 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0438\u0437 \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u0432 \u043a\u043e\u043d\u0435\u0447\u043d\u043e\u0435 \u0442\u0430\u043a, \u0447\u0442\u043e \u043d\u0430\u0447\u0430\u043b\u044c\u043d\u043e\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u043e\u0432\u043f\u0430\u0434\u0430\u0435\u0442 \u0441 \u043a\u043e\u043d\u0435\u0447\u043d\u044b\u043c, \u0442\u043e \u0433\u043e\u0432\u043e\u0440\u044f\u0442 \u043e ",(0,l.kt)("strong",{parentName:"p"},"\u0446\u0438\u043a\u043b\u0438\u0447\u0435\u0441\u043a\u043e\u043c \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u0435"),"."),(0,l.kt)("p",null,"\u0421\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0442\u043e\u0433\u0434\u0430, \u043a\u043e\u0433\u0434\u0430 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0435 \u0432\u0441\u0435\u0445 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u043d\u0435 \u0438\u0437\u043c\u0435\u043d\u044f\u0435\u0442\u0441\u044f \u0432\u043e \u0432\u0440\u0435\u043c\u0435\u043d\u0438 \u0438 \u044d\u0442\u043e \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u043e \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u043d\u0435 \u043e\u0431\u0443\u0441\u043b\u043e\u0432\u043b\u0435\u043d\u043e \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0435\u043c \u043a\u043e\u043c\u043f\u0435\u043d\u0441\u0438\u0440\u0443\u044e\u0449\u0438\u0445 \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u043e\u0432 \u043b\u0438\u0431\u043e \u0432 \u0441\u0430\u043c\u043e\u0439 \u0441\u0438\u0441\u0442\u0435\u043c\u0435, \u043b\u0438\u0431\u043e \u0432 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u0435."),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u0418\u0441\u0442\u0438\u043d\u043d\u043e\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u044b")," \u0438\u043c\u0435\u0435\u0442 \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u043e\u0435 \u0438 \u0434\u043e\u0441\u0442\u0430\u0442\u043e\u0447\u043d\u043e\u0435 \u0443\u0441\u043b\u043e\u0432\u0438\u0435:"),(0,l.kt)("ul",null,(0,l.kt)("li",{parentName:"ul"},(0,l.kt)("strong",{parentName:"li"},"\u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u044b\u043c \u0443\u0441\u043b\u043e\u0432\u0438\u0435\u043c")," \u044f\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0443\u0441\u043b\u043e\u0432\u0438\u0435 \u0441\u0442\u0430\u0446\u0438\u043e\u043d\u0430\u0440\u043d\u043e\u0441\u0442\u0438. \u0442.\u0435. \u043d\u0435\u0438\u0437\u043c\u0435\u043d\u043d\u043e\u0441\u0442\u0438 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u043e\u0432 \u0432\u043e \u0432\u0440\u0435\u043c\u0435\u043d\u0438;"),(0,l.kt)("li",{parentName:"ul"},(0,l.kt)("strong",{parentName:"li"},"\u0434\u043e\u0441\u0442\u0430\u0442\u043e\u0447\u043d\u044b\u043c \u0443\u0441\u043b\u043e\u0432\u0438\u0435\u043c")," \u044f\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0434\u043e\u0441\u0442\u0438\u0436\u0438\u043c\u043e\u0441\u0442\u044c \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f \u0441 \u043d\u0435\u0441\u043a\u043e\u043b\u044c\u043a\u0438\u0445 \u0441\u0442\u043e\u0440\u043e\u043d.")),(0,l.kt)("p",null,(0,l.kt)("strong",{parentName:"p"},"\u041e\u0431\u0440\u0430\u0442\u0438\u043c\u044b\u043c \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u043e\u043c")," \u043d\u0430\u0437\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u0442\u0430\u043a\u043e\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441, \u043a\u043e\u0442\u043e\u0440\u044b\u0439 \u0440\u0430\u0437\u0432\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0447\u0435\u0440\u0435\u0437 \u043f\u043e\u0441\u043b\u0435\u0434\u043e\u0432\u0430\u0442\u0435\u043b\u044c\u043d\u043e\u0441\u0442\u044c \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0439 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"},62547:function(A,n,t){n.Z=t.p+"assets/images/sop_clip_image001_0001-5b20b6eb47cd8f9559e34ae5a056e063.png"},92787:function(A,n){n.Z="data:image/png;base64,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"},62547:(A,s,a)=>{a.d(s,{Z:()=>n});const n=a.p+"assets/images/sop_clip_image001_0001-5b20b6eb47cd8f9559e34ae5a056e063.png"},92787:(A,s,a)=>{a.d(s,{Z:()=>n});const n="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAmUAAAClCAMAAAAqJnqIAAAAXVBMVEX///8AAAB/f3+/v79AQECfn5/f399gYGAUFBQgICD39/fn5+fv7+/Pz88wMDCPj49QUFCHh4e3t7evr6/X19dYWFhISEhoaGhwcHAoKCiXl5d4eHinp6c4ODjHx8eJNQGDAAAbG0lEQVR42uzY646iMACG4e+jBUqLnEVgHO//MhccdEpkQ2Aw7rh9/pEo9vBSEuE4juM4juM4juM4r2KiHI7zXIJK4670MWViOM5PCbLAXUuDCfUJx9mhstSKijlshhEcZ4fKMruyD9gaV5mzT2USd9G0qoCuMmcHh0llLVniW+Mqc3ah7MrqSXOG5CdeqKoqOO9A2l2FjHjATcMjJV6nIqncXynvILRD8hgys46yy0sry9kTcH4z3/PSAPm0Ml/xcL9ogpdW5r1LZV0Wdhr/Iy05OHV2SCnzlNn4AcXqtZV1JNUb7M6BvTN+ryDGRhkTv2gUlR2ST08rGgzOzPDayuDJ7ILfz2fPxwIthME/SbPGNmdG8deBxXZSGVKeMEgorpU5a1QR5aDR9lr3SjwIvKtGyvoMHPlFxVh0koNovO+zBfzENsk4vIjktLJY8QKgZAKrslAZPFXhXZ1jLDPi5gCYiK0cCCwy3tVRSpnjKTyOAtyZiEw0HmS8k4BkLQe1xhKtxiAVowLPR7U1z/Z7phVuSp6AlMmYoVWZYoCn4uiERQd+ExAcNVjU8E7hh4zQs5X5legFsMRCAH87yzpRM4wBuX6FY9JgV1JhRrJx87vbnsQJWeBGMLze1EPKDFZlJRWei8r3BhcsMuND/0F+6HHM0BcsM7nXK0XIOsYap4d19hXz+cqwlqLBpsp8nrCr8/w2NxsmNV0MRfpWZUcAFZkrHqzKDmSELeLwYXy5yjBjww/4zMYnY62EFVaRFLAFkmwrPErpYaWCR/QyCqxw+8quEnaYUfKILcLbAXYhrXUZqypJhtZ1wU2VzSVQfZL14rtfH30sq1lcZ5BhpYotflJZlZFRqjFDrN+QlCl6Hjus1DLGnkomevpK/8PMea65CQMBcAcECNGxweZc3v8xkzjWp9BiZJMyP5Lj3BAaS8tqdT8PDdq8Z1lop4Ibl6llEian3B3nmmAfy+IEdCVL3MjcQcbj+hVBrZQKMllGY967Azpw+sCy7Aw6MLvdj5252juvvaNy/1vCiSWRHTTbTyzL4Eoysmw+jxndCfojy1z3NEYW6QjHR+FJA7DapRnlm9e6onnfskjbE1oE7VvR3hNvVD+bHKJkT4rpEK+JXAD4gWVnzuHvLNMYq3n2qWWNhiZfj68P43gTUEH4nQR0u/je9XPeMN6tP4gfvbXMdHDOZJ0UceQ2+5WF6znXG88+rsXRdvlcsvFsvHs2M5hVSnO3P2nxxfVpCNmvIhxR06t7dx3zkWXx7ffd01CNj1Ji29oOGpkRPad6xVEcbbzwzCH7LGp2Y3/JcBfZapkoDmKunQZWm5+y4IxeGD1Gi4E2It0RRTG5LUlHY7kvzwR/pvkaDTft1LILletSf9ylKzS3o/yGiGAcOcW/tOuquS+9Yn4FWjAyZXDPcF56caJ9NCdF5eJh2RdNA3BTSmkIzFbLUuYtPqNmX+E90Uytu4wyX95kmksWl3Qiv50xD9R2zu4/sayFk5HtlsUMLxMEwZJl0cKwlzOzLBY/Gr5+StYZ8bEs4pzSXx9m5mco4+2WlWbaZ3/Wsphy0mYi91gqb3DQADcjElJeVy3L0Y/fh3b09IX0KVkj4mGZpJjRox6WUUzbCsUmy7769bO7PCRLRLwsu1Nfy8xl2dDZVsvq6exR82ctC6nHhxCNM4z+xCelHgN4BrRrlhXglnR0Jt6k/JQsEj/LasI3LespzXQMIF6zbOMYF9JZybwsy0kn8d1pq2UZZOOXelr2WX4n1tyI1u4M/AmDyqxZJl9XEcnUT3Lx5kYsV4jE07KK5k3LAkU16uiSzy2LUUcrmY9lkpJP3merZXIhGUmmq48s8+uBe8opGK0KKdmNPpB96QgjiPzaOL9/uvG12bICnY8k628fW2bQmkT8LUs4vGuZ0W6iNwm6CP+eZTGcxmuymv+4nvTMCSLxtiynFEfDYDZbJjXnXyUrc7XRso67rKDhFB79LYs4v2mZkYreStajC/mLlpm+EWvZPITZnzi0vF1vdfBr43z1PIJCtlv2S0QTp/S5vLTsGD7oqb7/ewjO/X2uQlJC5WfZPAPZ0r+yzJ2iGZ7dbErKWP6mZTJbWW3mjTfhgygILkopgE5ecQ8d0WlggbR449SJNGf/NrrkjblAKxstazmJnOmtZNRGXloWM+WyUP5w6aDwsmxeBTBw2GZZTyFyh+PPkazM5V9YFvy2LqObC+Jey0ZuaoyG66RYa0pzlAktQwQ0vm10YfOXRreywTJXE2FSIhGbenhtmUm64AcKFXynCu/LiyUVpYdl85SM6enktWVuseHyiBTqh2R/37KGYLxqPKENnhzm62cNSwzqV4JDLi9JWCBaqlE4wtGjjS4OKIKThi6WTZa5vgofH5g9JFu2bMs5zO95FWcPy6afZawumy0TRS2KIZe/YFlLPS98c4D8C+518KAKLe2Z02KNQsDNeFhmu7UC6O4ivpZJRWnigV68LGtJfp9MijWVp2U1dpa9pqSx+FkWa1KGWP6GZTlaRmQM4ij5b7ZY3fPFSjtzo/O07EAiNViDPC0ThSqpjYdla93mZuLf55dNbJ1ZrDWJFNSZeFomhXZqOstM4W+Zf3mZaMRR8x/vWlTENkJyZN2XPGiua5blpHIG6vcsy1LojexkmQtLWqjEUpSALqxOxyXLKgLJO4AhFPGzzDK1zAy0f8CyA7dZSn18Rv+E/Ef8Hz44ygrds5phlNQ8gf1bj3PL3Aht0jqlfcsyyarIiKdlR8qXBQst7kQVqBJlzzdcsqygly+gP4h4WXZYtyyCyGau96QkWq8sTYjkU5JbId5E0xuIJAiCc22W6sYKjXsggef/t0XLnAoHBuNtmcXXMhn063gr1HT5LxVEpFbD+5JlhlQC4PKbvrXV7y/2Qh2d0GT2zmpP7pOU0YVoV8sKbG/6kB8OwQ96pdQNi84W4604RdlHFPVz07V6YZmoWbxtgvt6fZmxnb4cgR/D3+axs3i1qSBPipT0br/rdjjOO7S1cSrRMQMoZIWa4xbLnFUFJLat+xJgE7EVWqmUOrjuaFnEwFk+wSV2s5WkSzygw0df3qB9lnp0q5b1FM9LOun6K6dnGHGeWyaka5WuzoEzV/EkBudiD6p5BuE9Z5E80jBMLXMfHjUN9UTbr6B1T9hoGdnj9K2yGtmZCOrHe1+wHPezLKACI3+AxNljEkiqXDogFMlTFKcVy9xW0+C55NCqwm7fT+wEstmyxo502L1pnhgQR5Si7ZcozUUU9Kh1y+ZZ/zgFWluPPLfsSigzIH7EHvb0bxxlZ1rNYHceAEl7lT0ti+y77Mz5V3siDZUEpISSK/qI4HXmuYPuGlZQPPPnT8tyhiXLBplxIhAbB9pR0JdEy68U+a8FkocgDOnWLZsHmBdqRWQX1K1lL0jJRI4aRrtq98VEoTyJm2B0j9nuYNmv3dw1O47BzWieaPLnlb9Q5r+zLDvZSKbSAES2BIbExtsLloX2VQvCVqB23ZaRaa6TLEjKyraZnuSnZnfzuAJfdlK8U2+0rP3G3t0tpwpDUQDei4SAhKAoSkHs+z/m0aMRtO1ILTjQru+SGb1gVpsfs3dySZcxsGhHIHmZCmaYlI1RgpU09vOJktJG7lL29XcEQVD4TcrGp+wA26++xmYbP9fY+V3uQRxQyqOUhYh8InVxHb5rBD5lBrr/S9dAiazzzl4lRCbDpmzsdrJ+FOmbspaLD1Yhar+lfxWXWyH2x08BGcISVfIwZQ5lOxWrdIWFuZ3gp6j6p0wFxkC/PmVrQA2csujjiDKRlN3s0JfY9E/ZBqgKhWjAxVkaw8lXKUuMXBQ+iUleAcjM/Z4nFp2UJaZvXZhzL0zZDqEMmzL7SS+wKaYsQNg/ZcUuTztRGLIjXpbcpCw4Kg+AkY+scndngnaxPvc6MYi11hVg+qXM4JXXMaSFDJwyOYz9N9KmLOpMX9RRXeplr5TZKNCozymL/vdXbHoGdA8NuKH6xeKyn/2O6PLuzhYPKjf9tOQNR2nbYDGOkn4pk1prHcichAg6VUPB+CnbyIldXaPRwMt7pWwN3/5q2/Nz/qNhPEaD9yR3nQaLGyMPtAvEQtnvVufO7kqXTRDkVhS2bwhflrI9arljV/pk35ieI6arg6DodJm1PQtbp6KCk+cAmNmNLkscLaxFtoJ6WcpSlcpTfMqe5DCZW2XfkcmTFphy1donHBAqjVBiXA4Tmev596let/H9lE2wqtD/4vSMHd5kVlZYntdqBwCXJ1cbmaR3lPIsjb1MwhY7eZbSRuYkRSznlJX+EE5x/V+2nOjg70/+PKPYTuNepwiLib7dwfkiuz0aCYFAvBzzWiHPTgkvl9/vvEeW1okYQN099oI5X1Q1SSn+YMpOLPBFnX0+nXXZr9Hk0xi4X6NNWQkU3Xt+0pseFUQDpMzdLim3CNv9tLUQ/UDjj51W2HbX+Gu/ZbhnyOiHfA+mZIeVQWblKsP7KXwrhox+7g3ZWq0zZKksgLpb06RUGCOecNU6zUWyw0mWijSInVydn0d/Z+uQRpTkWus6+fi81jr6S8ttIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIiIhpNw6JLGptFJkTjMsC8OkjSDBlgKUSjMmCDT7ozbsrWVoi8cVJWQMsNh1CIBk2ZApx01RxN/7V3bmuOolAY3T+gIp7PJpq8/2NOJ4ZCo2kPpdVVU1lXU1+PRmAJ2w3om8MtC9+WvdnbMhtoqEf2fjJ4s7tlHiAVGcK3ZW92t4wAWP2u7G3Zm11QQEIaCYT9rizEmd7swvXMf9zXU3ek3325EMjMs0DI/nEmw+b8m3xrcIch41d/oEP2TLrAMp1ZjOwfWxYAkP+PRLEF4FcmH9WZscQmgZQ0AnaITDexVP/YsgQA/h8vUba+8SdHjyQ44YYlkPUty3RnViGif2wZ+/9YxgHI3/dm+6tEmfIGkEj6ltGjM/Mg1b+2zMLP+xT8K1LGfl/0b0s03RwSUJGmwJUenVmNmr7QskxU7A+JR31YzDiN8PidiLGWyJOQ4kZGs3jsRiX+0NBx5PxOQMsJOPeJPKerBebRLIrfSNkfvm9vL+Dox0pcSOOAEwlEj280GctsfnBR8KCgWXIYUuJ40CwagTWSjkMu/8Zq7uIDm6wVZXHwQUiHw9i2uDpUdKfp13iF9B7221QgoQ/L8hDaxaOAzNiNnGZRsbjhNECiiMOhpXi8g8GhA4EsxA1OswSyc/4CxIosOPzG2aNZOOsoIHLaD9+nKaRUtJocyHuxj013tFUMbgqpjGUxwuqEYMM1l8mzIg1cmgDuhqgtJtKWreKyqSzJ6KC0bHYqS4tSf7B0JSGutCOhpCliNLSaGEk/ws6GllEJwOr9LWB3g+laOMST3idATN//GwqREtEV8foM6YnW06J60q4AxE6WlfeytKjX9xcn2hF/qh30s+BixsdYgCnbubNP1aKr0QjRnpYFBeBaL7oXb334o4hIra/mDBWtZNxpqkgClTd9YdRDhQXN0jVIALHe/Zp25PyqaipEnzmXZcLHcZdtodnPMq8CZETTFMPTq+JMMyi4uk1XEiH6tGU3xxz71SDWl0+5CIh8Kz4BiDlNYXdRr7/+jkkQ0Y6Er2KJYH1nViDtiSQk1JRlZjiKcaUT8s9ZlgAyUfSCZpgz8bo8GWfiD7U3Xe6YbpxWZ9RqpJ+0LHWBIng9lF+fipZeoBFTh6Uo9B2zoSn344rL6zG9XR392r1+zSkRvFiB7Xf9RVB6DDF9xjL7Asn+okPy9MsOsrSQ6JDVxJH8cYTo66/SgEZYJ+/p3PxTlinHyDJtcTssWgPIKvOIyHIn0hTm7g5n75i0pgECNu2Hg/PrMCOkdbjo33hR/XHuetjWpqPgQE7rsbVlqYTwaJLpXpThDKCIOJHHAJlNHTF2JgUUPXMCH/c12y2zQ8iW/gJDMmyfujAuRBKlGt9jydiZFOFU09mjDmM3fEDRK04INlvGIVWGetSXmS7l/vMnLeI2y1KgIlpjWYLkBLsX0bFFllkTXYUC+Oz9P79VMEepE6nCn0n+suHQXlLeO0+IaHyENb4yNjGH6wH2qCmPjP0NEaq1MZ5tsoJnHXtOJWysTkAHgjYB9yFZROssy+D4Qa/1JbJllo2bpl1uWf66JnUtBRIO0RrLFOTQZDgLLRvPr2eHWnbRFbVLMqNBGHRrf7oqk4jVtGUJylvZNq/yctFJZtFKy3y4o2zVIstinNSwduRCy+ZSvHC1ZOsso8sw2uCLLRPP/6fvHmmZDUl/oVgZ//sh7lPMesasBPxpywKWEim5IVw2DdoukIysVxGhaZpllrES0VNZd7JM4i4Zo7WWMUTbLDvLYSykShxo2XhMVNxi5gIyxLQKFQnciK+P8bh4SDWpawuZ0TYKcEtLts4yB9k2ywJIbyBZeVlsWYrqr0/miyQjNh79t42YlgUxrBM3PNCyEvw5h963Wkn4dBwMgKzOnHOPVlLD0ZKttCxCPWiaxZZRjbovWeiLZZbNTSQWSLRk6yzzcBr+fLTUMhWiJY2K4driOMvUMPBqAMQsBO9J3tJxKH6O0bFW5ghasrWWBYiHHcl5qWUe4FGH7aL0aSfLagCMNlhGEsOgmJZaRplpef8C16aDLBvXeAt5fqrdFg4di982QohqLGBHwh48ZcRbwAKKDZYpuIMWDtWMZabLayA+nqBjRXtZ1gBJKbJVlo1VYJD2rGXmYmIkplf26EjLLDSDSwo9s+RjPJWuLlI8UeR7Csfy3hzdE6MpKjeFBFtl2bgDsCBzWmIZvxmtTogePZlDtNEyPxj/o8sA8PWWmR/0CoDTUssqohwIdHyp6DjLzEWYHFdqMv7jCVpPYkQyWjKcsq0UvbNV4obDGEt4x0SSyQaC9Za5+BgrGiClWctMGpgDVyKvk2yBZTmP2J0Ygt1pBEyNmklddT3jpFZbpqfwvAaQnBZYZkLRCK6vJTvWsnoc26jToOKd/l8+H0F9fHySjBYDea+pUK22TKf+1VlqyZZZ1jWNl5/g0CLLUkwgKzX5nucYzmrL7lN4VikANIoWWWYeq2MU5AtcFB1p2XRwHyHevpgldthnaGkZJu0lUKoVlplURlAICTgerbOMClxcxGqZZV7hMGbxP0Qo+eutIRLdSHFea1mGis4AZG0TrbXMk2gEQp+Ot4yPN8Tnwyi7oW9JVyuei4J6JNa8ZWckFAF6ic06y/wQKImWWWa4opy9Y/igZy1PbM6yLm5wALRE6y0jDmjJvtgygWaUtP6WFEh1IK6eJmt8zvO/WJahoEJH2+ss606u1ltGEoqmMeFV29PFBnTN53UoW23Z+LQWAKm2WEZXxvznaw++wLJbDPqtLPM5PzNWChHn47WcOnOlBlmKFACq15b5kFQDEOssu5DhpWX5prm6Cq2ekrf6Ie5Zp65RGstGa42cKgbbZNn4DglcFIdblgNX+g6W+S6eOU+7QPYJF486MpyIHMRM4jxlmVk65Rbu+FnDuzi99I4DPrOzIwZfuooxRUkvicBIa5Z8mBd2h4RgFoS2bLIBbcB7ZVk0tiyHeGWZA8D8fYxlvouIvsCy3J61DK54ULNoKmpOwEzuWmb6+gVRA04BXGPZdIVyuGrU2q4u8iLLHPC5R3aNkliynjcFSp/u8KCTIZE+n7GM6qdWCkJYel3f2Bl7zjLdS+6BUd3MzcV0iGUlEPUkQ0hz2Gr2BmHUW8hcRD4pAQgixc3WpdeWmey3wYGrG2GhZc39WpkQbWdpQq/gFr1EmGsMTpBt8CTDa8tqZA+Hs6eRoNKpscWWWZ3lMPsldiLta6VKXNQxlrmAO1oIspnxGu9UAlF2ggthTDKWTS8RCEaLwWMUXT86YZkMaUSDboQF4OrEwhZKMGOIA8BaYpnpq8xyTuux/VKi0IPj2DIP4vVd64JI3zE74fcH9Ng81hqyAyyr95iCb5/WwEccuAQLLDO3afLIl1sioId2V/08OLIsyKfiKYeIAwmHq9t0C/WgLEFV5MPFI1c4xrLpNZgW4Das6krQotRXAndsGUUpjWge55bYsXsZly8DKtaRmEuqYO1uWYmAPg/3aYBiZ3P7KwnfWPYqDKqBuOUJuuuxJWDrp4NFO5I8kT6250joJdJbUEk+GcnlZrr5hWUq8rSJFwCQaVeSRte3hL8sls9wvh+qo5kAF9qF4aaCMwyyV1Rvd8skFB2CsaxB/Tr691iuyyyBjwHKBeBrvRZZZgZWF7oj2I0IsfnPyFj2EttiifccRpYIlllGnt6PYc6wGwwXNZqkTFrzzzHtY9llEEgfgnnrwBXwRpZNkjHGAiLyMgnn4UqFbIVl10ppy/ZJMo0nYQpkxrJlwDUpvTV5iRiZmSjeDXVCPfMKn30sc77kI8ASqivUmYxlyw6EoyVhsFbu4VVyd8suYP0Vy1stcxZaNn6fAED7kcvXIvkuGO1kmTVICh5FjMInqswv6Fd3JYWI6C80ddYNeF7BROeoA4cxFoto4ejWQALBbgFzqPpn71sWRCxY9K4PP+KltqzlnJ9nj9M7aBJRY9e4hic0jcmfbcerhRBncgH76OkEs6E1BU6iecTFLTRs0Wqi68f8VI2OecuCu12ZC+yQyhytrvSkdpdhyTsVzbYeC2Yz2aLjmJ5grKDLcjBmgdt2AokbhQuXvsSyQFZEDe7Iu2aqEH+IWeovHGYCiyV2L1BVNEcGJLQrZ0DoN0iqELWxGYAULKMZujdFq6gQ4tp7wSKf/dnArEf9Eslydw/JnIACF0BzrGXjPQOZI+0NG9bXo5zdJfOgqcgv4KYZY9a6Lj3cNEpDlpy+EkuiUPQ5Hneh89H72sMVfd/tXehAvt4IAZnuXvnpRw05eBDRYvJN8eEZd670dSQ73KDB444q9BbPFkNc+l40pUdrKQC4TkpHEbA79YrmUCHYltLDrbMGKL7uHexZnO+2Q0roJYN5LP4QQj62jrT084mECwAyvtKhBLSYCmCM6ZhyBSZRLenHoFd8RADaf75k7UBsqwQK+iak+CDetG40YSylHwOD9RHMJpOWpfJ/8zHW67cJMrnrsDs/SpbNsEcGvoaLempDuwX8hnp4cyRnNI8JkhbFxMs52O/8sOObXQlwekyQDKcu43u85seQ757szacJ0d67soAgB/bJhEcSp9/3xb03+8MhbYoQP78AMcIN59vEy29+NDWkAPLRjpiA/cZPh745BlWhi/Cr3/hp7TdfhcftLmdxUfTmzaH4Eu8R8s2bN2/evHnz5vP8B8bWB9BLk2vnAAAAAElFTkSuQmCC"},27531:(A,s,a)=>{a.d(s,{Z:()=>n});const 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n="data:image/png;base64,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n="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARMAAAA7CAMAAABv/55lAAAAWlBMVEX///8BAQEdHR2/v7/39/dAQECfn59/f3/f399tbW3n5+fPz8+vr69ISEgQEBBgYGBQUFDv7+8wMDCXl5eHh4coKCg4ODjHx8d4eHjX19enp6ePj4+3t7dYWFigF1X+AAAHDElEQVRo3u2a2ZKbMBRE1QIBYt83w///ZsYg+4KAKEyUVCrl85CZjFmkpnUXYfbhw4cPHz58+Nskkv1H+AmzADj7j+CwognY/0OEhllAoGM69cTsUM0cQBuxv8SMB7PAAz3TCCGYDYIGX4gU6cD+CiHgWhn40W6BJU1qiPg5xgw5+yvUkLbCUvCnNFFOdrVbdC0APk/MMi6HJUNKVAcLtszqsuxRM8KBIgmYVUYkzA4O8j+Un314bGHCTH8tOPxlBhzcrlVaxLYclx4CUwpNNn9k3yDD9DJeufUlovXGEhitJmLObJEdRpYgYkQgAXwvzQcnxuOUhjwljx0kHswWE7LD1T1SPweQfMuUDYq3DudDr8lAdpKFLVyk2uLx3jmtkACvi+8X2kdNmu3QSzjMEg6E1erP01dmon5pkNJTtaJJh1YLw5bw8WD2iFHqzuHqAyShjfaSQx+6fU0ErLYQJeKzSOABDystt8uhDd2oidsL0XfsmjETIpl2EeC83u9LlKfTqDiAdC4urq+XKDm6RZL4N7chqni5fItWC166JjG6vSQJnlSvBTcP+oSw4OvrXWdM8aQ7qyjRCgG0V0bRfNejYgOA6+DqOfT74CyMvj/37k6TFCttcTH0HuOpXx4oHcd/J8QE9ete+bKaQ8BzHA8Y6bnKMy8AMmAZnLN+sSMLnxAj1y7lsxzp4fCiDl4nNJtcviHYaeJh6Ww2dnP2iV+NVtfE5Yi2xwr4SpIUyxlyVWAiB3jwz8o4THQXYr2CYReKo9BKlhD8eHiP/NjBhJlY6GvHGUwtghq6rsnURPujsuVfqWkScvTrCkSo/NS4yllnmuSo1x/OyYxDVcWrWdTVRZVGDq/Ql4ciqH5FmKB2mYE7muhky33E+8NEnZUj03q05JUGfFTsAFJ3t60yBLR0GnVars4/1NTx3tIhyhyOf1yinaH86040GbjcqLofenKuicCw618ketXRuBtT0J9o9QmAZ75fbfaGXAF52HPqkKvuYlCfPXz1mS4bTadBESqHGghzsYIvsqMmEdBdJd/2/A4cLlngixLlqqCy6YxxqypduIBieG8EhS1K9zXLZN/QVMD4yz5vgPQZNWZmhmJsI0R1cs2odnVN9KIimh/6xnkM7lKoRLz9Swtnd0H6OYSscGo/fm+OeSnKgimK3RrucsAz92ukPpol/F+fo+fiyKDzfgpRGW3jQglUe02idDvv9hlLy/dD5e/P3HyjiU6AtAF29QFpwjnAu83z8Sd2UqUREkgWC/Cr1VMY6jmDJh7aTWh3AdQ7TQIOf/PAhhw+tSCkidMgDS9jbAGg7S56PKDcnVHTcCkB6LXO+udyp7JTr/EoL4HO3ANe5x23RM1CKHcGWKZGB32R7TreIQVHvNck9FogGS5yMR2nFrCWQbNAe1omTSblZbdFokShuuCBBec7mkzvlhuoW8j19xZptPM84G89XC39KN/ONcETPlLmlGdlbFOo2y37131FZW+mNQH8cIEe3j4Pqf8X5VYUD/nymXQKcVcTqpXIDEvBFWQAxEV0o3TLgawgTSTQZNP2qJwdSVTIcFLI3YurApgY4c6geHvVoKbw2EsUutm8FtZUUBn2jJU9JdyN+PL9+NGGi/dSqWkyo6Lhtnis3QQH996aGHbGKAQj8f0ekNpLmhFQ6XD8unwHnhg1oSMCTjZL6fmZNaGCTCDYOjB67VADfGDMqwr9jZKD9HXGUKJ11/2MIgOakTTR7zZd7gioCF5sdfPwJvwSpfCNmkQyYCRKTZnkhiYZPNJkc6fmOYYGacyB6vwtm0QqnScZIIr3vleUAO25JtQd6cS+73fKf8+ZFNUqTJStcqldGIMmGgOw00T6v6aJPNXEFUhFC7QBG5L+6s2jhCKtd9tecd5faBKCmyspwCvUpTRuasIe2VaTEULN00CF8aiJWjXcM7yNDepkabbDw/bohSasRcRMxIsxXJMmtLljBtx9VgqTCqAmHGrpgqZl1wTgxt1RoyY1fGYkFkIqSYya5IiYmQZPJOXUX6PHF/PPxTbuohs1idBaeJOrNWNmghlAfeP7TRRCeoMBTTYxaEKPyZomI2Z2i8IwC6vfQ4uUTQyaSPg2Ncnvvs3ukDCLlD99xEXu/IomA+0u3IS6YCK8fbUKktnDnMUMmlBjdB+3DtQ+luab/o5HXKo9LDBXtjSJvmWUEf3Zd9hufelpQq+KASsEEHY0oRcU3wkDUrNFfCuLRRA2Q2yIxpIm1EyZ0V8meUjD61RnJk2Zh8xifM18oLChCXsgyW/HlBq8hSbBQ0915n43Q8xs4ai+9QYNnMtnjvy2UQT0r9aF6U3DxUho08ACgeN0N7Ne7l4Gh7tFipXApB7GP8pDBDa+kYPwrttFHrD/l04AI/uwpULqsQ8fPvwmPwDnuUPOADce6gAAAABJRU5ErkJggg=="},3700:(A,s,a)=>{a.d(s,{Z:()=>n});const 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"},770:(A,s,h)=>{h.d(s,{Z:()=>i});const 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"},93867:(A,s,h)=>{h.d(s,{Z:()=>i});const 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\u043a\u0430\u043b\u043e\u0440\u0438\u043c\u0435\u0442\u0440.")),(0,o.kt)("li",{parentName:"ol"},(0,o.kt)("p",{parentName:"li"},(0,o.kt)("strong",{parentName:"p"},"\u0421\u0435\u043b\u0435\u043a\u0442\u0438\u0432\u043d\u043e\u0441\u0442\u044c")),(0,o.kt)("p",{parentName:"li"},"\u0415\u0441\u043b\u0438 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 \u0441\u0435\u043b\u0435\u043a\u0442\u0438\u0432\u0435\u043d, \u0442\u043e \u044d\u0442\u043e \u0445\u0435\u043c\u043e\u0441\u043e\u0440\u0431\u0446\u0438\u044f. \u0424\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u0443\u043d\u0438\u0432\u0435\u0440\u0441\u0430\u043b\u044c\u043d\u0430.")),(0,o.kt)("li",{parentName:"ol"},(0,o.kt)("p",{parentName:"li"},(0,o.kt)("strong",{parentName:"p"},"\u041e\u0431\u0440\u0430\u0442\u0438\u043c\u043e\u0441\u0442\u044c")),(0,o.kt)("p",{parentName:"li"},"\u0415\u0441\u043b\u0438 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 \u043e\u0431\u0440\u0430\u0442\u0438\u043c, \u0442\u043e \u044d\u0442\u043e \u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u044f. \u041e\u0431\u0440\u0430\u0442\u043d\u044b\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 \u043d\u0430\u0437\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u0434\u0435\u0441\u043e\u0440\u0431\u0446\u0438\u0435\u0439. \u0425\u0435\u043c\u043e\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u043d\u0435 \u0432\u0441\u0435\u0433\u0434\u0430 \u043e\u0431\u0440\u0430\u0442\u0438\u043c\u0430.")),(0,o.kt)("li",{parentName:"ol"},(0,o.kt)("p",{parentName:"li"},(0,o.kt)("strong",{parentName:"p"},"\u0412\u043b\u0438\u044f\u043d\u0438\u0435 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b")),(0,o.kt)("p",{parentName:"li"},"\u0424\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u0441 \u0440\u043e\u0441\u0442\u043e\u043c \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u0443\u043c\u0435\u043d\u044c\u0448\u0430\u0435\u0442\u0441\u044f, \u0432\u043b\u0438\u044f\u043d\u0438\u0435 \u043d\u0435 \u043e\u0447\u0435\u043d\u044c \u0432\u0435\u043b\u0438\u043a\u043e."),(0,o.kt)("p",{parentName:"li"},"\u0425\u0435\u043c\u043e\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u0441 \u0440\u043e\u0441\u0442\u043e\u043c \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u0432\u043e\u0437\u0440\u0430\u0441\u0442\u0430\u0435\u0442, \u0432\u043b\u0438\u044f\u043d\u0438\u0435 \u0431\u043e\u043b\u044c\u0448\u043e\u0435."))),(0,o.kt)("h2",{id:"\u043c\u0435\u0442\u043e\u0434\u044b-\u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u044f-\u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438"},"\u041c\u0435\u0442\u043e\u0434\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438"),(0,o.kt)("ol",null,(0,o.kt)("li",{parentName:"ol"},(0,o.kt)("p",{parentName:"li"},"\u0412\u0435\u0441\u043e\u0432\u043e\u0439"),(0,o.kt)("p",{parentName:"li"},"\u041c\u0435\u0442\u043e\u0434 \u043e\u0441\u043d\u043e\u0432\u0430\u043d \u043d\u0430 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0438 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438 \u043f\u043e \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u044e \u043c\u0430\u0441\u0441\u044b \u0441\u043e\u0440\u0431\u0435\u043d\u0442\u0430 \u0434\u043e \u0438 \u043f\u043e\u0441\u043b\u0435 \u0441\u043e\u0440\u0431\u0446\u0438\u0438. \u0421\u0438\u0441\u0442\u0435\u043c\u0430 \u0442\u0440\u0435\u0431\u0443\u0435\u0442 \u0432\u044b\u0441\u043e\u043a\u043e\u0433\u043e \u0432\u0430\u043a\u0443\u0443\u043c\u0430."),(0,o.kt)("p",{parentName:"li"},(0,o.kt)("img",{src:a(5952).Z,width:"199",height:"56"})),(0,o.kt)("p",{parentName:"li"},"\u0413\u0434\u0435 m0 \u2014 \u043c\u0430\u0441\u0441\u0430 \u0434\u043e \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438; \u041c \u2014 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u0430\u044f \u043c\u0430\u0441\u0441\u0430 \u0430\u0434\u0441\u043e\u0440\u0431\u0430\u0442\u0430; m-m0 \u2014 \u043f\u0440\u0438\u0432\u0435\u0441.")),(0,o.kt)("li",{parentName:"ol"},(0,o.kt)("p",{parentName:"li"},"\u041e\u0431\u044a\u0435\u043c\u043d\u044b\u0439"),(0,o.kt)("p",{parentName:"li"},"\u041c\u0435\u0442\u043e\u0434 \u043e\u0441\u043d\u043e\u0432\u0430\u043d \u043d\u0430 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0438 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438 \u043f\u043e \u0443\u0432\u0435\u043b\u0438\u0447\u0435\u043d\u0438\u044e \u0430\u0434\u0441\u043e\u0440\u0431\u0430\u0442\u0430, \u0437\u0430\u043a\u043b\u044e\u0447\u0435\u043d\u043d\u043e\u0433\u043e \u0432 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u043d\u044b\u0439 \u043e\u0431\u044a\u0435\u043c."),(0,o.kt)("p",{parentName:"li"},"\u041e\u0431\u044a\u0435\u043c \u0438\u0437\u0432\u0435\u0441\u0442\u0435\u043d. \u0418\u0437\u043c\u0435\u0440\u044f\u044e\u0442 \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u0435 \u043f\u0430\u0440\u0430 \u0434\u043e \u0438 \u043f\u043e\u0441\u043b\u0435 \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u0430 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438. \u0413\u0430\u0437 \u0441\u0447\u0438\u0442\u0430\u044e\u0442 \u0438\u0434\u0435\u0430\u043b\u044c\u043d\u044b\u043c. ",(0,o.kt)("img",{src:a(84328).Z,width:"401",height:"291"})),(0,o.kt)("p",{parentName:"li"},"\u0415\u0441\u043b\u0438 T=const, \u0442\u043e \u043f\u043e\u043b\u0443\u0447\u0430\u044e\u0442 ",(0,o.kt)("strong",{parentName:"p"},"\u0438\u0437\u043e\u0442\u0435\u0440\u043c\u0443 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438")),(0,o.kt)("p",{parentName:"li"},(0,o.kt)("img",{src:a(93867).Z,width:"526",height:"573"})),(0,o.kt)("p",{parentName:"li"},"Ps \u2014 \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u0435 \u043d\u0430\u0441\u044b\u0449\u0435\u043d\u043d\u043e\u0433\u043e \u043f\u0430\u0440\u0430; P \u2014 \u0442\u0435\u043a\u0443\u0449\u0435\u0435 \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u0435 \u043f\u0430\u0440\u0430 \u043d\u0430\u0434 \u0441\u0438\u0441\u0442\u0435\u043c\u043e\u0439 \u0430\u0434\u0441/\u043f\u0430\u0440."),(0,o.kt)("p",{parentName:"li"},"\u0415\u0441\u043b\u0438 P=const, \u0442\u043e \u043f\u043e\u043b\u0443\u0447\u0430\u044e\u0442 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"},24059:(A,e,n)=>{n.d(e,{Z:()=>t});const 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\u0441\u043f\u0438\u0440\u0442)."),(0,a.kt)("h2",{id:"\u044d\u043c\u0443\u043b\u044c\u0441\u0438\u043e\u043d\u043d\u0430\u044f-\u043b\u0430\u0442\u0435\u043a\u0441\u043d\u0430\u044f-\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f"},"\u042d\u043c\u0443\u043b\u044c\u0441\u0438\u043e\u043d\u043d\u0430\u044f (\u043b\u0430\u0442\u0435\u043a\u0441\u043d\u0430\u044f) \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u044f"),(0,a.kt)("p",null,"\u041c\u043e\u043d\u043e\u043c\u0435\u0440 \u0434\u0438\u0441\u043f\u0435\u0440\u0433\u0438\u0440\u0443\u044e\u0442 \u0432 \u0432\u043e\u0434\u043d\u043e\u0439 \u0444\u0430\u0437\u0435 \u0432 \u0432\u0438\u0434\u0435 \u043e\u0434\u043d\u043e\u0440\u043e\u0434\u043d\u043e\u0439 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\u0434\u043e\u043f\u043e\u043b\u043d\u0438\u0442\u0435\u043b\u044c\u043d\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 (\u041f\u0410\u0412, \u044d\u043c\u0443\u043b\u044c\u0433\u0430\u0442\u043e\u0440\u044b);"),(0,a.kt)("li",{parentName:"ul"},"\u041e\u0447\u0438\u0441\u0442\u043a\u0430 \u0431\u043e\u043b\u044c\u0448\u043e\u0433\u043e \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0430 \u0441\u0442\u043e\u0447\u043d\u044b\u0445 \u0432\u043e\u0434;"),(0,a.kt)("li",{parentName:"ul"},"\u0414\u043b\u044f \u0432\u044b\u0434\u0435\u043b\u0435\u043d\u0438\u044f \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0430 \u0438\u0437 \u044d\u043c\u0443\u043b\u044c\u0441\u0438\u0438 \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c \u043a\u0430\u043e\u0433\u0443\u043b\u044f\u043d\u0442;")),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u041f\u0440\u0438\u043c\u0435\u043d\u0435\u043d\u0438\u0435"),":"),(0,a.kt)("p",null,"\u041f\u0440\u043e\u0432\u043e\u0434\u044f\u0442 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\u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0437\u0443\u0435\u0442\u0441\u044f \u043d\u0438\u0437\u043a\u043e\u0439 \u043a\u0440\u0438\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u043e\u0439 \u043a\u0438\u043f\u0435\u043d\u0438\u044f."),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u041f\u0440\u0435\u0438\u043c\u0443\u0449\u0435\u0441\u0442\u0432\u0430"),":"),(0,a.kt)("ul",null,(0,a.kt)("li",{parentName:"ul"},"\u041d\u0435\u0442 \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u043e\u0441\u0442\u0438 \u043f\u0440\u0438\u043c\u0435\u043d\u044f\u0442\u044c \u0440\u0430\u0441\u0442\u0432\u043e\u0440\u0438\u0442\u0435\u043b\u0438;"),(0,a.kt)("li",{parentName:"ul"},"\u0412\u043e\u0437\u043c\u043e\u0436\u043d\u043e \u044d\u0444\u0444\u0435\u043a\u0442\u0438\u0432\u043d\u043e \u043f\u0440\u0438\u043c\u0435\u043d\u044f\u0442\u044c \u0444\u043e\u0442\u043e- \u0438 \u0440\u0430\u0434\u0438\u043e\u0438\u043d\u0438\u0446\u0438\u0438\u0440\u043e\u0432\u0430\u043d\u0438\u0435;")),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u041d\u0435\u0434\u043e\u0441\u0442\u0430\u0442\u043a\u0438"),":"),(0,a.kt)("ul",null,(0,a.kt)("li",{parentName:"ul"},"\u041d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u043e\u0441\u0442\u044c \u043f\u0440\u0438\u043c\u0435\u043d\u0435\u043d\u0438\u044f \u0432\u044b\u0441\u043e\u043a\u043e\u0433\u043e \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u044f (~108 \u041f\u0430);"),(0,a.kt)("li",{parentName:"ul"},"\u041e\u0447\u0435\u043d\u044c \u043f\u043b\u043e\u0445\u043e\u0439 \u043e\u0442\u0432\u043e\u0434 \u0442\u0435\u043f\u043b\u0430;"),(0,a.kt)("li",{parentName:"ul"},"\u0418\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u043a\u0438\u043d\u0435\u0442\u0438\u043a\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438 \u043f\u0440\u0438 \u043f\u043e\u044f\u0432\u043b\u0435\u043d\u0438\u0438 \u0442\u0432\u0435\u0440\u0434\u043e\u0439 \u0444\u0430\u0437\u044b;")),(0,a.kt)("p",null,"\u0421\u0432\u043e\u0439\u0441\u0442\u0432\u0430 \u043a\u043e\u043d\u0435\u0447\u043d\u044b\u0445 \u043f\u0440\u043e\u0434\u0443\u043a\u0442\u043e\u0432, \u0442\u0430\u043a\u0438\u0445, \u043a\u0430\u043a \u0441\u0440\u0435\u0434\u0438\u043d\u0435 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u044b\u0435 \u043c\u0430\u0441\u0441\u044b, \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u043e-\u043c\u0430\u0441\u0441\u043e\u0432\u043e\u0435 \u0440\u0430\u0441\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0435, \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u0430\u044f \u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u0430 \u0438 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u043e\u0434\u043d\u043e\u0440\u043e\u0434\u043d\u043e\u0441\u0442\u044c, 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"},5644:function(e,n){n.Z="data:image/png;base64,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\u043f."),(0,n.kt)("p",null,"\u041f\u043e\u043b\u0438\u043a\u043e\u043d\u0434\u0435\u043d\u0441\u0430\u0446\u0438\u044e \u0432 \u0440\u0430\u0441\u043f\u043b\u0430\u0432\u0435 \u0438 \u0432 \u0440\u0430\u0441\u0442\u0432\u043e\u0440\u0435 \u043c\u043e\u0436\u043d\u043e \u0443\u0441\u043a\u043e\u0440\u0438\u0442\u044c \u0432\u0432\u0435\u0434\u0435\u043d\u0438\u0435\u043c \u043a\u0430\u0442\u0430\u043b\u0438\u0437\u0430\u0442\u043e\u0440\u043e\u0432.\xa0 \u041d\u0430\u043f\u0440\u0438\u043c\u0435\u0440, \u043f\u0440\u0438 \u0441\u0438\u043d\u0442\u0435\u0437\u0435 \u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0445 \u043e\u043b\u0438\u0433\u043e\u043c\u0435\u0440\u043e\u0432 \u0432 \u043a\u0430\u0447\u0435\u0441\u0442\u0432\u0435 \u043a\u0430\u0442\u0430\u043b\u0438\u0437\u0430\u0442\u043e\u0440\u043e\u0432\xa0 \u0438\u0441\u043f\u043e\u043b\u044c\u0437\u0443\u044e\u0442 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picture-in-picture",allowfullscreen:!0}),(0,n.kt)("h2",{id:"\u0438\u0441\u0442\u043e\u0447\u043d\u0438\u043a\u0438"},"\u0418\u0441\u0442\u043e\u0447\u043d\u0438\u043a\u0438"),(0,n.kt)("ul",null,(0,n.kt)("li",{parentName:"ul"},"\u0421\u0435\u043c\u0447\u0438\u043a\u043e\u0432 \u042e. \u0414. \u0412\u044b\u0441\u043e\u043a\u043e\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u044b\u0435 \u0441\u043e\u0435\u0434\u0438\u043d\u0435\u043d\u0438\u044f, \u0441. 257\u2013266."),(0,n.kt)("li",{parentName:"ul"},"\u041a\u0443\u0437\u043d\u0435\u0446\u043e\u0432 \u0415. \u0412., \u041f\u0440\u043e\u0445\u043e\u0440\u043e\u0432\u0430 \u0418. \u041f. \u0410\u043b\u044c\u0431\u043e\u043c \u0442\u0435\u0445\u043d\u043e\u043b\u043e\u0433\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0441\u0445\u0435\u043c \u043f\u0440\u043e\u0438\u0437\u0432\u043e\u0434\u0441\u0442\u0432\u0430 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u043e\u0432 \u0438 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"},70407:function(a,e){e.Z="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAioAAAB2CAMAAADRPUgkAAADAFBMVEX///+AAAAAgACAgAAAAICAAIAAgIDAwMDA3MCmyvD/8NT/4rH/1I7/xmv/uEj/qiX/qgDckgC5egCWYgBzSgBQMgD/49T/x7H/q47/j2v/c0j/VyX/VQDcSQC5PQCWMQBzJQBQGQD/1NT/sbH/jo7/a2v/SEj/JSX+AADcAAC5AACWAABzAABQAAD/1OP/sc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"},25532:function(a,e){e.Z="data:image/png;base64,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skkk+GLlNPeeQuF5+w9J1550XVHytC/DoOrDkAD8llGZsCBvVK+uy13TqDElcL3ln//9edvXvayuo0HVYSR2Cgj2KVOXwL7v6/+qVjPjLe9WVv7zv39fW0mzH9ZfdV+/VTkkdPD42nvtX+2WrnEjZjutPzv6dpXlAbMr1qAyMKexCiwYkjfCH31iAUtuQ6wGhWZzQahautZKbYEOuk+p2VgY4FcuA5CbYjut53SJ9uPW4DEhug+24nsHPQzQguQ224zru4gdHOrUpuxWSDHQdipBc1JuyWyFZMVJ8YJmk/Xjnq8v3XoObq+vDSzaISWgJ2BRrA5LWI7bUdK9Q+ywakKzxHLeotN0idRKI9X0MSFpPb0tNmD1Vj/CSQvnIMm5mTEDKwXVwWb3ZswFJ6xFbagZi/+S113pwuUBLDpSJKCRZvbG7AUnr6Wyp2e6Vflm44EWt03oMJXmvnCdE1E158fJgYkDSfk60W2EnUq/jimu9H89FJFkjKVVmePVP/DNZtgiEAUnr+SDZ4K6zSL2WXuv3uZvIGlY2n2aT5x7V2MORHcrvSFqPn8qu5khc69f5Tx3l47RVkkplh29eWgWTE/2eF0wMSFpP2XPJ10MSPZ04eG3JsW23l0tOKTOa1Mv7nnNLyICk/ai6WZF6zbvW+znCUHJN8zmpN/QWqZefXXXFDUjaz1WdUjfDbe/7pjvk8qm6F2ybj7akIJnaPqbsO6rO6qYbSgxI2k8x9YGmL850l8B0p25ki+ajLSngW0Wpm1xYpV7KkjHDkvbDXFcfs1dd69oLn3LX1ZL1YGj+WqrMIv868aETmw4xy3VgSfthrl8mHouELAjOc/06MdT5mCUpYBYFWtMeZrkOLGk/zHWtvbznua51htD13wJdR9cVoOvougJ03X7QdXRdAbqOritA1+0HXUfXFaDr6LoCdN1+0HV0XQG6jq4rQNftB11H1xWg6+i6AnTdfh7RdU/3CxiStB8t19kxA7s+S1LALPK+1Z8JLonOFzAoaT/M9Ylduz2+K8881ydmPc+UFHxP2NPOuJ83WxJW0n4m58g6UTW7fZ7rsJKCy9S0RlFd86lbXGNA0no+pnYXEhVgVHdznug2US1wpHMlaz5IlioroZtKOi+miaxy7Z9IWk+QkUh5KJ3a1jTTKu30M3KmkcL3Tj2NpmSr/KGshBZVs1WdRaSowDEnaT1+tULQ+AISg6JzjdLOqhzMG196aFDopl8tWra1WnOkRKvzZeuaKi+5Kotr2to1MEnrKY+5dntsAYm/dLjAhKqArfp9ncWNVYneF7VOSQrl1hfpQgLR3Zd1JpZI6BbaAUnajhd1iwtlh/JB0qoZdmOBsv6zV6cqqwg/tn2kpqRM2emUnt39a8PA1VsWZyDZ+34Aktbzd/jNh4fiN13u8Bejtd53NenDTjBsO/RET7LGk1S790zz2+zj3hBpByYroF8paT2na3rfm/aa9LdiFRn5AmKSENlrxeV5Hq9cV65JNnKO2wB9Ui95c3/RjK01s0LSesoMStq02us/qI9+rMO/92EkHQpEkh62VeDS8zXafMbjqbg0/erLJqMjsMGFNr6u1GJJ2ymNGL1MxaHIO7SWweWgyHBEkj614oP8ClPnTn6na1APqjpGB0q/Fknajj+xnGvnUNRJS8eOiTXkOqmyenmKe4cVba2mSbmkqwn1pOplWMovOxGbZ0taTzKZhjTD4ukBShPUJ1ObpoFPj80H/USksy4/+5Cvs0QtX3JJKw+bJ2k/J42YxLJ3vSUgWU6ktTYsk/S17sN10yyid//TSz5vegsFfVxvemOuGZJrdie3iw/6qXcs/vmmuQ50Kal3Gv2zeHajfc9b/3aZdgKmL7mVvn2av9pPRbTX/tbfC2L+Aw6tSSG/Lmk929kBhIOug4Cuo+u2SgrQdRDQdXTdVkkBug4Cuo6u2yopQNdBQNfRdVslBeg6COg6um6rpABdB8GE61Nr76/gA/4JiAFJ6/HgJwd5T3gaEQRBkLUYmKy6pfmvUGzpNEaUFrRKuZsS2bmlsuOSYT1zL9SZwbdpXFIeczV9LasX7si0lm35p5INaZG5YU4KvpZEPfmKThfQa0qGRe168eCu5wXJQ7c88vI9qa0h6ywyINkQFzl/TQsXyvWu5LO47hbVWD1nxwljkQFJgQjm7A2M613JZ3FdRF72BsYiA5INYdFM5k0pkOs9yWdxXVzpeRECWWRAsiES66vE5TuWPDCKNa73JMNakT6264E4PHZ5k+Y0rrHIgKQg7rtOY86qth73Xc+4YvLYrod9i5rTuMYiA5ICt2iekiRQEb4n+TQRPqnfsKMHivDwkq1285yIQrnek3wW14UbKfWBLDIgKUhpFY8jZguM613JZ3E9r1PYkOVgMBYZkBR4lLLRdcwTOBjXu5LP4rqT8QPMadkuoSwyICnwMp4e8k4E6N5cR/JpXC+TGJZi81JzKIsMSLYEUZxXFZFhfbM/XHvTvyNZTwsIH356gJ/HUXXegnoQE2iXrv47SQRBEARBEARBEARBEARBEAR5PCI2Dyb/7W+B/FsIm0dG1j3JRLYGYc+ZPT7bpF7vtf+CPCLcdad0PSSEpGxFd8Iugaz8r5Ct812yssgMsQ+ShGHI5qOyddHTxMlyJyFOVvoflWE/Lq+JGMP/w0FYay6bdUBL93M2HyYsvecRnwbo+oNC6vljYVHGdJKxvXNo7vDZUKX16Ppj0rgeMKODgO0KcKQO30CH+uj6g9K4zrpyn5SxPWIdekJ8J82cIEXXH5JUbAiTEsLK+gnlyTtP6FO2a3VkcGE5BEEQBEEQBEEQBEF+k/8AxoWr2yUyyZ0AAAAASUVORK5CYII="},70407:(s,e,a)=>{a.d(e,{Z:()=>l});const 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"},31579:(A,n,i)=>{i.d(n,{Z:()=>a});const 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\u043f\u043e\u0432\u0442\u043e\u0440\u044f\u044e\u0442 \u0440\u0435\u043b\u044c\u0435\u0444. \u0421\u0438\u043b\u044b \u0443\u0431\u044b\u0432\u0430\u044e\u0442 \u043f\u043e \u043c\u0435\u0440\u0435 \u0443\u0434\u0430\u043b\u0435\u043d\u0438\u044f \u043e\u0442 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u0438. \u041d\u0430 \u043d\u0435\u043a\u043e\u0442\u043e\u0440\u043e\u043c \u0440\u0430\u0441\u0441\u0442\u043e\u044f\u043d\u0438\u0438 \u0437\u0430\u043a\u0430\u043d\u0447\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u043e\u043d\u043d\u044b\u0439 \u043e\u0431\u044a\u0435\u043c \u0438 \u043d\u0430\u0447\u0438\u043d\u0430\u0435\u0442\u0441\u044f \u0433\u0430\u0437\u043e\u0432\u0430\u044f \u0444\u0430\u0437\u0430. \u0417\u0430 \u0441\u0447\u0435\u0442 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u043e\u043d\u043d\u044b\u0445 \u0441\u0438\u043b \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u0430\u0434\u0441\u043e\u0440\u0431\u0430\u0442\u0430 \u043f\u043e\u043f\u0430\u0434\u0430\u044e\u0442 \u043d\u0430 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u044c \u0442\u0432\u0435\u0440\u0434\u043e\u0433\u043e \u0442\u0435\u043b\u0430 \u0438 \u043a\u043e\u043d\u0434\u0435\u043d\u0441\u0438\u0440\u0443\u044e\u0442\u0441\u044f \u2014 \u043e\u043f\u0438\u0441\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u043f\u043e\u0432\u0435\u0434\u0435\u043d\u0438\u0435 \u043f\u0430\u0440\u0430."),(0,i.kt)("p",null,"\u0420\u0430\u0431\u043e\u0442\u0430 \u043f\u0435\u0440\u0435\u0445\u043e\u0434\u0430 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430 \u0438\u0437 \u0433\u0430\u0437\u043e\u0432\u043e\u0439 \u0444\u0430\u0437\u044b \u0432 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u044c:"),(0,i.kt)("p",null,(0,i.kt)("img",{src:a(13809).Z,width:"482",height:"275"})),(0,i.kt)("p",null,"\u041f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b 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\u041f\u043e\u043b\u044f\u043d\u0438")),(0,i.kt)("p",null,(0,i.kt)("img",{src:a(7318).Z,width:"379",height:"226"})),(0,i.kt)("p",null,"\u0425\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0437\u0443\u0435\u0442 \u0434\u0430\u043d\u043d\u0443\u044e \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0430\u0434\u0441\u043e\u0440\u0431\u0435\u043d\u0442-\u0430\u0434\u0441\u043e\u0440\u0431\u0430\u0442 \u043f\u0440\u0438 \u0432\u0441\u0435\u0445 \u0422. \u041f\u043e \u043d\u0435\u0439 \u043c\u043e\u0436\u043d\u043e \u0440\u0430\u0441\u0441\u0447\u0438\u0442\u0430\u0442\u044c \u0438\u0437\u043e\u0442\u0435\u0440\u043c\u044b \u0434\u043b\u044f \u0434\u0440\u0443\u0433\u0438\u0445 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440 (\u043f\u043e\u0434\u0441\u0442\u0430\u0432\u043b\u044f\u0435\u043c \u0432 \u0444\u043e\u0440\u043c\u0443\u043b\u044b \u0422, \u043d\u0430\u0445\u043e\u0434\u0438\u043c P/Ps \u0438 \u043f\u043e\u043b\u0443\u0447\u0430\u0435\u043c \u043d\u0430\u0431\u043e\u0440 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0439 \u0430 \u0438 P/Ps)."),(0,i.kt)("h2",{id:"\u0442\u0435\u043e\u0440\u0438\u044f-\u043f\u043e\u043b\u0438\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u043e\u0439-\u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438-\u0431\u044d\u0442"},"\u0422\u0435\u043e\u0440\u0438\u044f \u043f\u043e\u043b\u0438\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u043e\u0439 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438 \u0411\u042d\u0422"),(0,i.kt)("p",null,"\u0411\u0440\u0443\u043d\u0430\u0443\u044d\u0440-\u042d\u043c\u043c\u0435\u0442-\u0422\u0435\u043b\u043b\u0435\u0440"),(0,i.kt)("p",null,"\u041e\u0441\u043d\u043e\u0432\u044b \u0442\u0435\u043e\u0440\u0438\u0438:"),(0,i.kt)("ul",null,(0,i.kt)("li",{parentName:"ul"},"\u041d\u0430 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u0438 \u0442\u0432\u0435\u0440\u0434\u043e\u0433\u043e \u0442\u0435\u043b\u0430 \u0435\u0441\u0442\u044c \u0430\u043a\u0442\u0438\u0432\u043d\u044b\u0435 \u0446\u0435\u043d\u0442\u0440\u044b \u043a\u043e\u0442\u043e\u0440\u044b\u0435 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0443\u044e\u0442 \u0441 1 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u043e\u0439 \u0430\u0434\u0441\u043e\u0440\u0431\u0430\u0442\u0430;"),(0,i.kt)("li",{parentName:"ul"},"\u0413\u043e\u0440\u0438\u0437\u043e\u043d\u0442\u0430\u043b\u044c\u043d\u043e\u0435 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435 \u043e\u0442\u0441\u0443\u0442\u0441\u0442\u0432\u0443\u0435\u0442 (\u0430\u0434\u0441\u043e\u0440\u0431\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u044b\u0435 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043d\u0435 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0443\u044e\u0442 \u0434\u0440\u0443\u0433 \u0441 \u0434\u0440\u0443\u0433\u043e\u043c);"),(0,i.kt)("li",{parentName:"ul"},"\u0410\u0434\u0441\u043e\u0440\u0431\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u044b\u0435 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043f\u0435\u0440\u0432\u043e\u0433\u043e \u0441\u043b\u043e\u044f \u044f\u0432\u043b\u044f\u044e\u0442\u0441\u044f \u0446\u0435\u043d\u0442\u0440\u0430\u043c\u0438 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438 \u0434\u043b\u044f \u0432\u0442\u043e\u0440\u043e\u0433\u043e \u0441\u043b\u043e\u044f, \u0432\u0442\u043e\u0440\u043e\u0439 \u0441\u043b\u043e\u0439 \u2014 \u0434\u043b\u044f \u0442\u0440\u0435\u0442\u044c\u0435\u0433\u043e \u0438 \u0442.\u0434., \u0442.\u0435. \u043e\u0431\u0440\u0430\u0437\u0443\u0435\u0442\u0441\u044f \u043f\u043e\u043b\u0438\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044f\u0440\u043d\u044b\u0439 \u0441\u043b\u043e\u0439.")),(0,i.kt)("p",null,(0,i.kt)("img",{src:a(31579).Z,width:"376",height:"107"})),(0,i.kt)("p",null,"\u0433\u0434\u0435 \u0430 \u2014 \u0442\u0435\u043a\u0443\u0449\u0430\u044f \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u043f\u0440\u0438 \u043e\u0442\u043d\u043e\u0441\u0438\u0442\u0435\u043b\u044c\u043d\u043e\u043c \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u0438 P/Ps; \u0430m \u2014 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u043e \u0430\u0434\u0441\u043e\u0440\u0431\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u043e\u0433\u043e \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430 \u043d\u0430 1 \u0441\u043b\u043e\u0435; C \u2014 \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u043d\u0430\u044f, \u0441\u0432\u044f\u0437\u0430\u043d\u043d\u0430\u044f \u0441 \u0442\u0435\u043f\u043b\u043e\u0442\u043e\u0439 \u0430\u0434\u0441\u043e\u0440\u0431\u0446\u0438\u0438."),(0,i.kt)("p",null,"\u041b\u0438\u043d\u0435\u0439\u043d\u044b\u0439 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h=l.p+"assets/images/2_clip_image001_0003-2b6e700c7ee4f62f09553c01e7ec187d.png"},93237:(A,i,l)=>{l.d(i,{Z:()=>h});const 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AoVj6JpLFGw4Dq1RpsAbAsosBgRYPJgTHqcTBWUDIpUkksYe6aOEgKbeOWBeYCOlCmxXHGOs9QonDr7C8X1uHoqQ6WoegDQeXpFRhcNQEs7kYIaQjc7xbcVniMEJHHFtp8fjjXbQApwWHlePyLBFsa8lhdZC8EFTgELCLQdwlHOuN21IVzw7HNxyCEymVDdYyxFPs4qIWcq1xZASmEocw8QLk0hZy9uE45hWHFp6IwZLnIxkkT0aa03kDV+KASwZFexccmntNBmHvnhUTI41cbjgwJxzZYJVcM9lFmR7lblu6lXFAUXQvl0aeWwpCPhiHpxUHWQ+odQzBnFh66Xym9e5atg6dDIqQ0rltzFLDuMPC6w2HoogjG0yaAcKULprLOmUhX+EICUcubRuzZBf3k3m2AM+3srUtFnhfmrcamXq/fDMrIFhdW+4+QgaPCET6CVa6ii0SlzdvAAAAAElFTkSuQmCC"},99628:(A,i,l)=>{l.d(i,{Z:()=>h});const 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"},44075:(A,i,l)=>{l.d(i,{Z:()=>h});const 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"},20528:function(A,i){i.Z="data:image/png;base64,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"},33317:function(A,i){i.Z="data:image/png;base64,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\u0448\u0430\u0440" \u0432 \u043f\u0435\u0440\u0432\u043e\u043c \u0432\u0435\u043a\u0435. \u0412\u0435\u0442\u0440\u044f\u043d\u043e\u0439 \u0448\u0430\u0440 \u0438\u043b\u043b\u044e\u0441\u0442\u0440\u0438\u0440\u0443\u0435\u0442 \u043f\u0435\u0440\u0432\u043e\u0435 \u043d\u0430\u0447\u0430\u043b\u043e \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438.')),(0,m.kt)("li",{parentName:"ol"},(0,m.kt)("p",{parentName:"li"},"1698 \u0433. \u0422\u043e\u043c\u0430\u0441 \u0421\u0435\u0432\u0435\u0440\u0438 \u2014 \u0438\u0437\u043e\u0431\u0440\u0435\u043b \u043f\u0435\u0440\u0432\u044b\u0439 \u0442\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u043d\u0430\u0441\u043e\u0441.")),(0,m.kt)("li",{parentName:"ol"},(0,m.kt)("p",{parentName:"li"},"1763 \u0433. \u0414\u0436\u0435\u0439\u043c\u0441 \u0412\u0430\u0442\u0442 \u2014 \u0442\u0435\u043f\u043b\u043e\u0432\u0430\u044f \u043c\u0430\u0448\u0438\u043d\u0430 (\u041a\u041f\u0414 \u0431\u044b\u043b \u043c\u0430\u043b).")),(0,m.kt)("li",{parentName:"ol"},(0,m.kt)("p",{parentName:"li"},"1843 \u0433. \u041e\u043f\u044b\u0442 \u0414\u0436\u0435\u0439\u043c\u0441\u0430 \u041f. \u0414\u0436\u043e\u0443\u043b\u044f \u0432 \u0432\u043e\u0437\u0440\u0430\u0441\u0442\u0435 25 \u043b\u0435\u0442. \u0423\u0441\u0442\u0430\u043d\u043e\u0432\u0438\u043b \u0435\u0434\u0438\u043d\u0438\u0446\u0443 \u0438\u0437\u043c\u0435\u0440\u0435\u043d\u0438\u044f \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u0430 \u0442\u0435\u043f\u043b\u043e\u0442\u044b \u2014 \u043a\u0430\u043b\u043e\u0440\u0438\u044f. 1 \u043a\u0430\u043b\u043e\u0440\u0438\u044f \u2014 \u0442\u0430\u043a\u043e\u0435 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u043e \u0442\u0435\u043f\u043b\u043e\u0442\u044b, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u0442\u0440\u0430\u0442\u0438\u0442\u0441\u044f \u0434\u043b\u044f \u043d\u0430\u0433\u0440\u0435\u0432\u0430 1 \u0433\u0440\u0430\u043c\u043c \u0432\u043e\u0434\u044b \u0441 14,5\xb0\u0421 \u0434\u043e 15.5\xb0\u0421."),(0,m.kt)("p",{parentName:"li"},(0,m.kt)("img",{src:t(89907).Z,width:"460",height:"81"}))),(0,m.kt)("li",{parentName:"ol"},(0,m.kt)("p",{parentName:"li"},"1847 \u0433. \u041c\u0430\u0439\u0435\u0440. \u041f\u0443\u0431\u043b\u0438\u043a\u0430\u0446\u0438\u044f"))),(0,m.kt)("h2",{id:"\u043f\u0440\u0430\u0432\u0438\u043b\u043e-\u0437\u043d\u0430\u043a\u043e\u0432-\u0432-\u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0435"},"\u041f\u0440\u0430\u0432\u0438\u043b\u043e \u0437\u043d\u0430\u043a\u043e\u0432 \u0432 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0435"),(0,m.kt)("p",null,"\u0414\u043b\u044f \u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0440\u0430\u0431\u043e\u0442\u044b: \u043f\u043e\u043b\u043e\u0436\u0438\u0442\u0435\u043b\u044c\u043d\u043e\u0439 \u0440\u0430\u0431\u043e\u0442\u043e\u0439 \u0441\u0447\u0438\u0442\u0430\u0435\u0442\u0441\u044f \u0442\u0430\u043a\u0430\u044f \u0440\u0430\u0431\u043e\u0442\u0430, \u043a\u043e\u0442\u043e\u0440\u0430\u044f \u0441\u0432\u044f\u0437\u0430\u043d\u0430 \u0441 \u0443\u0432\u0435\u043b\u0438\u0447\u0435\u043d\u0438\u0435\u043c \u043e\u0431\u044a\u0435\u043c\u0430."),(0,m.kt)("p",null,'\u0414\u043b\u044f \u043e\u0441\u0442\u0430\u043b\u044c\u043d\u044b\u0445 \u0432\u0438\u0434\u043e\u0432 \u0440\u0430\u0431\u043e\u0442 \u0434\u0435\u0439\u0441\u0442\u0432\u0443\u0435\u0442 "\u044d\u0433\u043e\u0438\u0441\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u0440\u0438\u043d\u0446\u0438\u043f": \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435 \u0441\u0447\u0438\u0442\u0430\u0435\u0442\u0441\u044f \u043f\u043e\u043b\u043e\u0436\u0438\u0442\u0435\u043b\u044c\u043d\u044b\u043c, \u0435\u0441\u043b\u0438 \u0435\u0433\u043e \u0440\u0435\u0437\u0443\u043b\u044c\u0442\u0430\u0442\u043e\u043c \u044f\u0432\u043b\u044f\u0435\u0442\u0441\u044f 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"},95286:(A,e,n)=>{n.d(e,{Z:()=>i});const 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"},37364:(A,e,n)=>{n.d(e,{Z:()=>i});const i="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAiUAAACtCAMAAABYz/9FAAAAYFBMVEX///8AAAC/v79AQEALCwt/f3/39/cgICBgYGDf39+fn58YGBjv7+/n5+fPz88wMDCvr69wcHCPj4/X19dISEi3t7enp6dQUFCXl5fHx8c4ODgoKChYWFh4eHhoaGiHh4dxI5pIAAAVFElEQVR42uyb53ajMBBG55OEMIjem837v+XGEs2QXdtZZ/ecWPdPmo8ouhrNDIQsFovFYrFYLBaLxfIPCN2R/gOVUxSMLL9HlhfO+Sn6myHoVTD0dMQL6Rspa4UrJVl+g2xcGNjXx1Dd6yxBfhxfPDR+BIeeRp4FgKJiI0RAlk/xeqBoGGMpUvoqLdwXWnK01XtsfB8nepoBKHy6UqMk8hyryoFIgOfT9JzoqzTfbEmDy7dZ4sIjQwqf6IKELDv4cv/PuNBXOb/eEq+RtNCh/KolbXDXkukTobge5fSJpLka6a1xsWz9IidNwAHBhyZ/wrWjJf4o/8YSqTZr2kNPj1kS6+n2aCHBQH+mQEsaOVb0uSUjFL01HVoyNIwMNdweV/rqYdeMJVXtrYkkqr+xpAWXm1k6P2iJoA+UkDSTgtOfGbcx9HNLajT01jhwDtPkSqIgufRA5z1lSY9ynR34X7ZknyUpET5oCXTkUbRQ3LUkFGB3LOHw6K3JISK6oVm8YR1E/oQlDB3NxC+0JEFNT1jCtptMD/5A6p1vLUmOdbiQ9N6MEJm8zUSr5fZcwJ+wxIez/uaFlsRon7HE324h4ngFbbWTYIBwNmOkR41O9O44gMhopRUtLcB9wpIM49aS6KuWRLeWlIjpGUu2tWyAoyU9wuMtUGzbmjnmbm9PNACFpJkK8ROWeCc+tOSi0Dfb31jSH4qex84GkLeW1KgetkTtMosWSD9rkOzwaqAOf+NEhJgsRG2PIljjO3vcEiYAiNyFc7DEOdbcN5QDF2LIaSbPHKclys2cREsuEn6eFTDfcZxgbwnfWcIA/74lUUCJgjAaj/szH5DR2yMLXIIYsUcGIWghuNOo8ATOiQJz0R4saQ+BPritLjWiWjb/Kw0l4PrIi5/jJhqcL86VC4+hKWfjnA9y8nE6WCLkXUsiXMzjnML81O9qIPXuuesHJVR2VSUOjDTb8FHdyds4UvJxtcS7tSTEYcGeblZ1hr6SFIxANh1JnJ0UBaVTfI/nAdxNgqMw03PHZ+zGMEXOwZJsWx4xQw+fNWfOi5AMnTmHvEdjDhLRhhRnsqR69mQ3VQYtOC3EcyLo8JVaroL1kqgZA7G3ZDw01UzpETEzNcWc3Jam5SsVWiIPnGKIG6lKFLQQsoldwit8xhSkOlji4rTR9Ialyk8Qy+lQJ2NWSuTP21koREiW2tzUXNuxb1TEiy4r2ojdTCLSlmRkkAoYaCbIaq5gmHYAQCz1xbC0RDzwAMBNk+R0N3eVLvyr7CLB3hL9mxmfGxTi2vG1rpoLKtpeuoeeUgDd1BhIyTI3Fr3JkhaDvqPBFEr+hBLB3GitdOA/L7PDNzmnjw86LtBxzs09h97X1uM6aHT7qvZnC6UQx46Wtw8qVzkrHW1Y0QyTJetZx7Mlh4bQMWFaF0iHE0QSIzO+57TFX7qQreObc3mHdw0mSxIUm0ZjAWYens3kkg5E6Ob7jGz7UE7GSDaVQcBYqF1qaOZoia8/STHcKRQU+mu1TSwSHGBEI0bSuMaJDM6SVomDJeZYW4Bl+NNymIoiqGCX2Bjx/GVTNbpd3uEpDzeLpZ6vvsZI5MD1PIF2kQQbOnm79kYIFNs0JkW3lAorJepPLEmWWGKGjOcNoEGhd5OEFnK+oXauhOusRzCW5FBy3vfGTywZkX1qydo7FrpnMyAluaayjgrM37w5X+nMgXsUpoX7k7Pci64DHbiSNJHOJ09QarMjBzVW1BKhOfvAF4KZNZtAmIpYeEQdkuPjkK0lsocm1QaJC9M5dGPqKi3ImV0w0B0WSxzUJrgN04mfcGoR055kZ447x4IC1bxQeuOBt4aSQGk9Kqj54gsFNi2gcnr6/HMJBWIeQ7B1rblMVyEd/ZlAwJBRxTMzUeh5B1EaZXaaDGBr3HYpVABU0Wh1RjHHqRCusbDURoZ0hyUOKeRK8EhfURZe9VchdccKxUO/swYu/8Bd3nstzYRn+CAiL070YoKnG0Tu0tU1Bp3RQXjE8LNrIRYDcPPtbE5c5B3BRudKSQuVHsvIcFbJfjrTtTpSe+UargDuEcXzx/KBF+yht0pMEstpBFpdXuOKGxHJnA4ku/MqC2gKbxlyugIhsmkjSnRWXYm5SAtOMFoESoQD+kjAp/eium77ZavQtfTaqLW+Ygr6HWWR01OcIBqZC5RELDfiD5zzwXtV2zFmiUCPjgPnGrHPWKYgBISuq1OSBYD6Tfv4YQekwSvtq+Ua5el1pFN+8010+CDLFSBKCmJoTkE4mG+k9h8C9KY0AiKhbyAAcnoVJnY4kr6JIOXcJ5KMSe2680Gk/2A6NldzYoULvSthKnz6DoAf9P+WJxT2geB3oH6QJTnUG3Rf/wfxD7Ikeofm639hfPfX0i0Wi8VisVgsFovFYrFYLBaLxWKxWCwWi8VisVgsFovFYrFYLL/YO9c1RXEoip5NEkAIIPer+P5vOU0KDQiIbcFM1cj6061VH4qunEoOl31wcLAHp+K4oOZgjeq4xd7BKvy4ifjBKjgsOTgsOXgHsylnLZF057j48ONxYM9Z4nFGPZejvHw8Ia5zljiDkIQjhfrTkZx7c5bom+Wn4EfiyYcToaUhQPgQvOFAuB97D6wDRQD/wRLnIcRHoLAOSz6aPoZBw5E9WGLDOSz5bHKcSVEahqlDn8aWFH2elJfRwQdygmv2MWOAG3dPwJlYEqChjvYId/zCadgffs5tbU8m7YfOOk9QCxW+HwHFxJJb0vLl5+f2eZlJexNX+CKmn0GJivaEoVRjA7UkcnGSLhBOLRGDyrOM4dN/Tri/yLIGSyVR/mNumyiA/frkOqDJUjtcwRNw7wFK/euZNXI9i4mebaymPTkJIQxvdckW0M40qPose0lzpILW2cuSCAVtjYF8kFwRZ54LA9UoytFM+uqiU0EXKGHRfpgXdHBjLfUb5FkA+0MohAjF2di2xqV9ukisQlunovgcJ/p3sYH59HrfTen7XFCMQpNC2MT56K9LDkt/+yrqZwlnV0ta8FAIG+66JT7HhJqxi8i2GbjFUIlkWs0ErbKXJScE4x8I+iY6hNbp64YB7t2eoxyNeh3rpJ7R7ZX/xJKsT6SxsG6Jwjf+EAWwxUUl/nTwzS1xYC82oPZnakk2TqpgW1jioe7tsPxORAuZDgKVFkKyweNRzGCAxRom9rQkgEEvW6KxYQxSMONt+pBMP4hRT97omf5tbHCdsbd5XUth32WsGOPqoXNbyMS8z5QykA8+o/ypJZ5xoh3wwfp/3TVL+MSSbTEtVHqjj8GoBgL617FRz+d18i1WfAWEDnYB0FJHeLl9NQnLY70SUpguvCeWxBxTGMt9+h4Rrn1fJ1qzxPqWJZkQhiGfG1sBzCNFX2c1yXulRBod8duWsFlLJJBt0VzQG4kN47QSjqq44LJoSUJmzgLMEG0TCJ7BMtcsYd+xxIMiEE8rouOC93KU4xZS+telJGasxh1mZ/47luSzlpwAj17guZ0J/BeXQsYw3GTRkpaGcJi3geJvFPVczI1UrblRkoX2W7WkEEIwF0B9iWmBs2Ne7u2BBOno9Zy/rpJAzXpcvdh/CSlUqpWN66wl8XS+bhoDzt3OMo7nb9qF+doIiwa/V8FYcq6YfLOztGxAIoRYHz91v63FoXFq0cE5sg3mJb4IAOTzShpATCXvdSyQD/MYuaS/pDRJ459DZqX0IoYLdCI0KGYtEWDTsjPFyuNnJr61KLkiXGi9wnnJEtPChJqeY610qlIOfhGCAfBetcQshLgaCjmj3dUC3Gi+9+r9+bkLv5+o+XGe3A50hbQhcc4YFJyxZtIfjDlswwURRztnic+nlhhiTKq72WWiEsxHyD4y/1XkzbfTg1upCwB1eMaaJRpjRHFhzfcsiTlCqd4bIF+15IwxkzlP1gBWNlOB5XDTDlh9Ox7qbpuknGGKoy1nuJKESyaQzFnCsPIFr5eZQluSungFb1D9NYZaRLsAX7Fkhbcs8SNS5Ljc6hn8v6glHQ27MY0c9HPAfnwOwWjTZg1UNnihhNFbFyUNiFye0RwOxyPN7K4akQgZ447epDqWUrWd7sGMJQ7cGUsyNqE1+ynLFDmwhOMFcr0yOo+SkQu1E8BGlpRCc16wxMlI0S/LJXfN+3g4b9ovMVxED8+AjTd96n4lAoJiGK4XIekDwz316Eu3KzdUhy9+Zklt0ivUtwHR6q5yhGgwR8pmLKkwpaRllCVvUOCqH1x7e4y/scQzzGdd1gHy/mRMA7ilO5+jHeEPYcotzlt1HrUl9WksYJp4qosyml41aPXoNjmuajusG/Ul3yL31YTb/8fVCc5nXYhyhCdUM52ZCT7tYEk5LIkJyt5cVC9bwjCAM5Z4S7VkoUvDufmlaKt3pNdmPBF2nk0nvcQWhfHIWOA4QTuZpc+fhFQ2LB2O2ay3xelUYzlaZTucE4ede/RN9E7byC0Y9zfn3z4xyyTO6RX2sMRDNVXB41wgetGSc1K9XvL6zY8UbL6+Agv+7ZqiQvbrLwvepLO/gI85bNKUNlTlGHG61OudQh9QykS881SAwzp1ZdgFD7ZJ5e4LRZrA9ap7kzWCVXa2hOBlp2q9nyX281RguFMVBEIHYmLJZjhAQYqUleSgVeW1GrSmUAlhwb+CyUnVWUAakfhDzoakWuYKcN8IepfCKFxVJFkAcDSCAfxsOAl4eQXcDT4XXdM6/Ww9ac+hUJLQmSf7WaLG6DIWhq3za/+3MU7R7mWJ2mE08dfgPHeVyyTTwnkQ3M+VKWQG8CdV5x3SALAK8z2jgfb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\u043f\u0435\u0440\u0432\u043e\u0433\u043e \u043d\u0430\u0447\u0430\u043b\u0430 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438"),(0,o.kt)("div",{class:"pagination-nav__link"},"\ud83d\ude4f \u0415\u0441\u043b\u0438 \u0432\u0430\u043c \u043d\u0440\u0430\u0432\u0438\u0442\u0441\u044f \u0441\u0430\u0439\u0442, \u043f\u043e\u0434\u043f\u0438\u0448\u0438\u0442\u0435\u0441\u044c \u043d\u0430 \u043d\u0430\u0448 ",(0,o.kt)("a",{href:"https://t.me/+JfpTv9CJlwQ0MThi"},"\ud83d\udd17 \u0422\u0435\u043b\u0435\u0433\u0440\u0430\u043c-\u043a\u0430\u043d\u0430\u043b"),"."),(0,o.kt)("h2",{id:"1-\u0438\u0437\u043e\u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439-\u043f\u0440\u043e\u0446\u0435\u0441\u0441-t--const"},"1. \u0418\u0437\u043e\u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 (T = const)"),(0,o.kt)("p",null,"\u0414\u043e\u043f\u0443\u0449\u0435\u043d\u0438\u044f:"),(0,o.kt)("p",null,"1) \u0433\u0430\u0437 \u0438\u0434\u0435\u0430\u043b\u044c\u043d\u044b\u0439;"),(0,o.kt)("p",null,"2) \u043f\u0440\u043e\u0441\u0442\u0430\u044f \u0437\u0430\u043a\u0440\u044b\u0442\u0430\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u0430 (\u0442.\u0435. \u0432 \u0441\u0438\u0441\u0442\u0435\u043c\u0435 \u043e\u0441\u0443\u0449\u0435\u0441\u0442\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0440\u0430\u0431\u043e\u0442\u0430 \u0440\u0430\u0441\u0448\u0438\u0440\u0435\u043d\u0438\u044f)."),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(5057).Z,width:"629",height:"174"})),(0,o.kt)("p",null,"\u0413\u0440\u0430\u0444\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u043f\u0440\u0435\u0434\u0441\u0442\u0430\u0432\u043b\u0435\u043d\u0438\u0435"),(0,o.kt)("p",null,"\u041a\u043e\u043e\u0440\u0434\u0438\u043d\u0430\u0442\u044b p-V \u043f\u0440\u0435\u0434\u043b\u043e\u0436\u0438\u043b \u041a\u043b\u0430\u043f\u0435\u0439\u0440\u043e\u043d, \u0447\u0442\u043e\u0431\u044b \u0438\u0437\u043e\u0431\u0440\u0430\u0437\u0438\u0442\u044c \u0446\u0438\u043a\u043b \u041a\u0430\u0440\u043d\u043e"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(71518).Z,width:"573",height:"337"})),(0,o.kt)("h2",{id:"2-\u0438\u0437\u043e\u0431\u0430\u0440\u043d\u044b\u0439-\u043f\u0440\u043e\u0446\u0435\u0441\u0441-p--const"},"2. \u0418\u0437\u043e\u0431\u0430\u0440\u043d\u044b\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 (p = const)"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(9100).Z,width:"544",height:"214"})),(0,o.kt)("h2",{id:"3-\u0438\u0437\u043e\u0445\u043e\u0440\u043d\u044b\u0439-\u043f\u0440\u043e\u0446\u0435\u0441\u0441-v--const"},"3. \u0418\u0437\u043e\u0445\u043e\u0440\u043d\u044b\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 (V = const)"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(95286).Z,width:"559",height:"222"})),(0,o.kt)("h2",{id:"4-\u0430\u0434\u0438\u0430\u0431\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439-\u043f\u0440\u043e\u0446\u0435\u0441\u0441-\u03b4q--0"},"4. \u0410\u0434\u0438\u0430\u0431\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u0440\u043e\u0446\u0435\u0441\u0441 (\u03b4Q = 0)"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(37364).Z,width:"549",height:"173"})),(0,o.kt)("p",null,"\u0412\u044b\u0432\u043e\u0434 \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u044f \u0430\u0434\u0438\u0430\u0431\u0430\u0442\u044b:"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(82701).Z,width:"525",height:"814"})),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(84813).Z,width:"417",height:"203"})),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(86030).Z,width:"643",height:"879"})),(0,o.kt)("h2",{id:"\u043f\u0440\u0438\u043c\u0435\u043d\u0435\u043d\u0438\u0435-\u043f\u0435\u0440\u0432\u043e\u0433\u043e-\u043d\u0430\u0447\u0430\u043b\u0430-\u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438-\u043a-\u0430\u043d\u0430\u043b\u0438\u0437\u0443-\u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445-\u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432-\u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445-\u0440\u0435\u0430\u043a\u0446\u0438\u0439"},"\u041f\u0440\u0438\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u043f\u0435\u0440\u0432\u043e\u0433\u043e \u043d\u0430\u0447\u0430\u043b\u0430 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438 \u043a \u0430\u043d\u0430\u043b\u0438\u0437\u0443 \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0440\u0435\u0430\u043a\u0446\u0438\u0439"),(0,o.kt)("p",null,'1840 \u0433. \u0413. \u0418. \u0413\u0435\u0441\u0441 "\u041e \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u0435 \u0441\u0443\u043c\u043c\u044b \u0442\u0435\u043f\u043b\u043e\u0442 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0440\u0435\u0430\u043a\u0446\u0438\u0439" \u0422\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0440\u0435\u0430\u043a\u0446\u0438\u0439 \u043d\u0435 \u0437\u0430\u0432\u0438\u0441\u0438\u0442 \u043e\u0442 \u0442\u043e\u0433\u043e, \u043e\u0441\u0443\u0449\u0435\u0441\u0442\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u044d\u0442\u0430 \u0440\u0435\u0430\u043a\u0446\u0438\u044f \u0437\u0430 \u043e\u0434\u0438\u043d \u0448\u0430\u0433 \u0438\u043b\u0438 \u0437\u0430 \u043d\u0435\u0441\u043a\u043e\u043b\u044c\u043a\u043e \u0448\u0430\u0433\u043e\u0432".'),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(57481).Z,width:"510",height:"321"})),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"\u0422\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0440\u0435\u0430\u043a\u0446\u0438\u0438")," \u2014 \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u043e \u0442\u0435\u043f\u043b\u043e\u0442\u044b, \u043a\u043e\u0442\u043e\u0440\u043e\u0435 \u0432\u044b\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f (\u043f\u043e\u0433\u043b\u043e\u0449\u0430\u0435\u0442\u0441\u044f) \u043f\u0440\u0438 \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0438 \u044d\u0442\u043e\u0439 \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u0434\u043e \u043a\u043e\u043d\u0446\u0430 \u0441\u043e\u0433\u043b\u0430\u0441\u043d\u043e \u0435\u0435 \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u044e \u0432 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445 \u043b\u0438\u0431\u043e V,T=const, \u043b\u0438\u0431\u043e p,T=const."),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"\u0421\u043e\u0432\u0440\u0435\u043c\u0435\u043d\u043d\u0430\u044f \u0444\u043e\u0440\u043c\u0443\u043b\u0438\u0440\u043e\u0432\u043a\u0430 \u0437\u0430\u043a\u043e\u043d\u0430 \u0413\u0435\u0441\u0441\u0430 (\u043e\u0441\u043d\u043e\u0432\u043d\u043e\u0439 \u0437\u0430\u043a\u043e\u043d \u0442\u0435\u0440\u043c\u043e\u0445\u0438\u043c\u0438\u0438):")," \u0442\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u043d\u0435 \u0437\u0430\u0432\u0438\u0441\u0438\u0442 \u043e\u0442 \u0441\u043f\u043e\u0441\u043e\u0431\u0430 \u0435\u0435 \u043f\u0440\u043e\u0432\u0435\u0434\u0435\u043d\u0438\u044f, \u0430 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u0442\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435\u043c (\u043f\u0440\u0438\u0440\u043e\u0434\u043e\u0439, \u043a\u043e\u043b\u0438\u0447\u0435\u0441\u0442\u0432\u043e\u043c) \u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u0438 \u043f\u0440\u043e\u0434\u0443\u043a\u0442\u043e\u0432 \u0440\u0435\u0430\u043a\u0446\u0438\u0438."),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(84342).Z,width:"552",height:"292"})),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(25603).Z,width:"524",height:"483"})),(0,o.kt)("p",null,"\u0417\u0430 \u043d\u043e\u043b\u044c \u0442/\u0445 \u0448\u043a\u0430\u043b\u044b \u0432\u044b\u0431\u0440\u0430\u043d\u044b \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u0438 \u043e\u0431\u0440\u0430\u0437\u043e\u0432\u0430\u043d\u0438\u044f \u043f\u0440\u043e\u0441\u0442\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432, \u043d\u0430\u0445\u043e\u0434\u044f\u0449\u0438\u0445\u0441\u044f \u0432 \u0441\u0442\u0430\u0431\u0438\u043b\u044c\u043d\u043e\u043c \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0438 \u0432 \u0441\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u044b\u0445 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445."),(0,o.kt)("p",null,"\u0421\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u044b\u0435 \u0443\u0441\u043b\u043e\u0432\u0438\u044f:"),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(219).Z,width:"346",height:"96"})),(0,o.kt)("p",null,"\u0421\u0442\u0430\u0431\u0438\u043b\u044c\u043d\u043e\u0439 \u0444\u043e\u0440\u043c\u043e\u0439 \u044f\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0438 \u043d\u0430\u0438\u0431\u043e\u043b\u0435\u0435 \u0443\u0441\u0442\u043e\u0439\u0447\u0438\u0432\u043e\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435."),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(26997).Z,width:"585",height:"183"})),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"\u0422\u0435\u043f\u043b\u043e\u0442\u0430 \u043e\u0431\u0440\u0430\u0437\u043e\u0432\u0430\u043d\u0438\u044f")," (",(0,o.kt)("strong",{parentName:"p"},"\u0441\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u0430\u044f \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u044f \u043e\u0431\u0440\u0430\u0437\u043e\u0432\u0430\u043d\u0438\u044f"),") \u0434\u0430\u043d\u043d\u043e\u0433\u043e \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430 \u0438\u0437 \u043f\u0440\u043e\u0441\u0442\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u043d\u0430\u0437\u044b\u0432\u0430\u0435\u0442\u0441\u044f \u0442\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u043e\u0431\u0440\u0430\u0437\u043e\u0432\u0430\u043d\u0438\u044f 1 \u043c\u043e\u043b\u044c \u044d\u0442\u043e\u0433\u043e \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430 \u0438\u0437 \u043f\u0440\u043e\u0441\u0442\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u0432 \u0441\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u044b\u0445 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445."),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"\u0422\u0435\u043f\u043b\u043e\u0442\u0430 \u0441\u0433\u043e\u0440\u0430\u043d\u0438\u044f")," (",(0,o.kt)("strong",{parentName:"p"},"\u0441\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u0430\u044f \u044d\u043d\u0442\u0430\u043b\u044c\u043f\u0438\u044f \u0441\u0433\u043e\u0440\u0430\u043d\u0438\u044f"),") \u2014 \u0442\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u043f\u043e\u043b\u043d\u043e\u0433\u043e \u0441\u0433\u043e\u0440\u0430\u043d\u0438\u044f (\u0434\u043e \u043e\u0431\u0440\u0430\u0437\u043e\u0432\u0430\u043d\u0438\u044f \u0432\u044b\u0441\u0448\u0438\u0445 \u043e\u043a\u0441\u0438\u0434\u043e\u0432) 1 \u043c\u043e\u043b\u044c \u044d\u0442\u043e\u0433\u043e \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430 \u0432 \u0441\u0442\u0430\u043d\u0434\u0430\u0440\u0442\u043d\u044b\u0445 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445 (\u0438\u0441\u043a\u043b\u044e\u0447\u0435\u043d\u0438\u0435 \u0434\u043b\u044f N: N2)."),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(5755).Z,width:"637",height:"100"})),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"1 \u0441\u043b\u0435\u0434\u0441\u0442\u0432\u0438\u0435 \u0438\u0437 \u0437\u0430\u043a\u043e\u043d\u0430 \u0413\u0435\u0441\u0441\u0430")),(0,o.kt)("p",null,"\u0422\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u043f\u0440\u043e\u0438\u0437\u0432\u043e\u0434\u043d\u043e\u0439 \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u0440\u0430\u0432\u0435\u043d \u0441\u0443\u043c\u043c\u0435 \u0442\u0435\u043f\u043b\u043e\u0442 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\u043a\u043e\u044d\u0444\u0444\u0438\u0446\u0438\u0435\u043d\u0442\u043e\u0432."),(0,o.kt)("p",null,(0,o.kt)("img",{src:n(6270).Z,width:"510",height:"149"})),(0,o.kt)("p",null,(0,o.kt)("strong",{parentName:"p"},"2 \u0441\u043b\u0435\u0434\u0441\u0442\u0432\u0438\u0435 \u0438\u0437 \u0437\u0430\u043a\u043e\u043d\u0430 \u0413\u0435\u0441\u0441\u0430")),(0,o.kt)("p",null,"\u0422\u0435\u043f\u043b\u043e\u0432\u043e\u0439 \u044d\u0444\u0444\u0435\u043a\u0442 \u043f\u0440\u043e\u0438\u0437\u0432\u043e\u043b\u044c\u043d\u043e\u0439 \u0440\u0435\u0430\u043a\u0446\u0438\u0438 \u0440\u0430\u0432\u0435\u043d \u0441\u0443\u043c\u043c\u0435 \u0442\u0435\u043f\u043b\u043e\u0442 \u0441\u0433\u043e\u0440\u0430\u043d\u0438\u044f \u0438\u0441\u0445\u043e\u0434\u043d\u044b\u0445 \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u0441 \u0443\u0447\u0435\u0442\u043e\u043c \u0441\u0442\u0435\u0445\u0438\u043e\u043c\u0435\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u0438\u0445 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d="data:image/png;base64,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"},40075:(A,n,e)=>{e.d(n,{Z:()=>d});const 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d="data:image/png;base64,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"},68527:(A,n,e)=>{e.d(n,{Z:()=>d});const 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\u0437\u0432\u0435\u043d\u044c\u0435\u0432 \u0438\u043b\u0438 \u0432\u043d\u0435\u0448\u043d\u0435\u0433\u043e \u043f\u043e\u043b\u044f (\u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u044d\u043b\u0435\u043a\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u043c\u0430\u0433\u043d\u0438\u0442\u043d\u043e\u0433\u043e). \u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0441\u0432\u044f\u0437\u0430\u043d\u0430 \u0441 \u0432\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0438\u043c \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435\u043c \u0447\u0430\u0441\u0442\u0435\u0439 \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432.",source:"@site/docs/vms/gibkost-cepi-polimera.md",sourceDirName:"vms",slug:"/vms/gibkost-cepi-polimera",permalink:"/vms/gibkost-cepi-polimera",draft:!1,editUrl:"https://github.com/fgazat/labnotes/blob/master/docs/vms/gibkost-cepi-polimera.md",tags:[],version:"current",lastUpdatedAt:1641595696,formattedLastUpdatedAt:"7 \u044f\u043d\u0432. 2022 \u0433.",frontMatter:{description:"\u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0446\u0435\u043f\u0438 \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0438\u0437\u043c\u0435\u043d\u044f\u0442\u044c \u0441\u0432\u043e\u044e \u0444\u043e\u0440\u043c\u0443 \u043f\u043e\u0434 \u0432\u043b\u0438\u044f\u043d\u0438\u0435\u043c \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u0439 \u0437\u0432\u0435\u043d\u044c\u0435\u0432 \u0438\u043b\u0438 \u0432\u043d\u0435\u0448\u043d\u0435\u0433\u043e \u043f\u043e\u043b\u044f (\u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u044d\u043b\u0435\u043a\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u043c\u0430\u0433\u043d\u0438\u0442\u043d\u043e\u0433\u043e). \u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0441\u0432\u044f\u0437\u0430\u043d\u0430 \u0441 \u0432\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0438\u043c \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435\u043c \u0447\u0430\u0441\u0442\u0435\u0439 \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432."},sidebar:"vms",previous:{title:"\u0420\u0435\u0430\u043a\u0446\u0438\u0438 \u0441\u0448\u0438\u0432\u0430\u043d\u0438\u044f",permalink:"/vms/reakcii-sshivaniya"}},E={},l=[],s={toc:l};function m(n){var t=n.components,a=(0,r.Z)(n,A);return(0,i.kt)("wrapper",(0,o.Z)({},s,a,{components:t,mdxType:"MDXLayout"}),(0,i.kt)("h1",{id:"\u0433\u0438\u0431\u043a\u043e\u0441\u0442\u044c-\u0446\u0435\u043f\u0438-\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0430"},"\u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0446\u0435\u043f\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0430"),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u0421\u0442\u0440\u0443\u043a\u0443\u0442\u0443\u0440\u0430")," \u2014 \u0441\u043f\u043e\u0441\u043e\u0431 \u0440\u0430\u0441\u043f\u043e\u043b\u043e\u0436\u0435\u043d\u0438\u044f \u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u043d\u044b\u0445 \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u043e\u0432 \u0432 \u0441\u0438\u0441\u0442\u0435\u043c\u0435 \u0438 \u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440 \u0441\u0432\u044f\u0437\u0438 \u043c\u0435\u0436\u0434\u0443 \u043d\u0438\u043c\u0438. \u0421\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u043d\u044b\u0435 \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u044b: \u0430\u0442\u043e\u043c\u044b, \u0437\u0432\u0435\u043d\u044c\u044f, \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b."),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u0411\u043b\u0438\u0436\u043d\u0438\u0439 \u043f\u043e\u0440\u044f\u0434\u043e\u043a")," \u2014 \u0443\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u043e\u0441\u0442\u044c \u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u044b \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u043e\u0432, \u043a\u043e\u0442\u043e\u0440\u0430\u044f \u0441\u043e\u0445\u0440\u0430\u043d\u044f\u0435\u0442\u0441\u044f \u043d\u0430 \u0440\u0430\u0441\u0441\u0442\u043e\u044f\u043d\u0438\u0438, \u0441\u043e\u0438\u0437\u043c\u0435\u0440\u0438\u043c\u043e\u043c \u0441 \u0440\u0430\u0437\u043c\u0435\u0440\u0430\u043c\u0438 \u0434\u0430\u043d\u043d\u044b\u0445 \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u043e\u0432."),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u0414\u0430\u043b\u044c\u043d\u0438\u0439 \u043f\u043e\u0440\u044f\u0434\u043e\u043a")," \u2014 \u0443\u043f\u043e\u0440\u044f\u0434\u043e\u0447\u0435\u043d\u043d\u043e\u0441\u0442\u044c \u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u044b \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u043e\u0432, \u043a\u043e\u0442\u043e\u0440\u0430\u044f \u0441\u043e\u0445\u0440\u0430\u043d\u044f\u0435\u0442\u0441\u044f \u043d\u0430 \u0440\u0430\u0441\u0441\u0442\u043e\u044f\u043d\u0438\u0438 \u0433\u043e\u0440\u0430\u0437\u0434\u043e \u0431\u043e\u043b\u044c\u0448\u0438\u0445, \u0447\u0435\u043c \u0440\u0430\u0437\u043c\u0435\u0440\u044b \u0434\u0430\u043d\u043d\u044b\u0445 \u044d\u043b\u0435\u043c\u0435\u043d\u0442\u043e\u0432."),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u041a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f")," \u2014 \u043f\u0440\u043e\u0441\u0442\u0440\u0430\u043d\u0441\u0442\u0432\u0435\u043d\u043d\u043e\u0435 \u0440\u0430\u0441\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0435 \u0430\u0442\u043e\u043c\u043e\u0432 \u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b \u0432 \u0446\u0435\u043f\u0438, \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u044f\u0435\u043c\u043e\u0435 \u043f\u0440\u0438\u0440\u043e\u0434\u043e\u0439 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0441\u0432\u044f\u0437\u0435\u0439, \u0438\u0445 \u0434\u043b\u0438\u043d\u043e\u0439 \u0438 \u0432\u0430\u043b\u0435\u043d\u0442\u043d\u044b\u043c\u0438 \u0443\u0433\u043b\u0430\u043c\u0438. \u041a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f \u043d\u0435 \u0438\u0437\u043c\u0435\u043d\u044f\u0435\u0442\u0441\u044f \u043f\u0440\u0438 \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u044f\u0445 \u0437\u0432\u0435\u043d\u044c\u0435\u0432."),(0,i.kt)("p",null,"\u041a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u043e\u043d\u043d\u044b\u0435 \u0443\u0440\u043e\u0432\u043d\u0438 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u043e\u0432:"),(0,i.kt)("ul",null,(0,i.kt)("li",{parentName:"ul"},"\u043a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f \u0437\u0432\u0435\u043d\u0430 (\u0446\u0438\u0441-, \u0442\u0440\u0430\u043d\u0441-);"),(0,i.kt)("li",{parentName:"ul"},"\u043a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f \u043f\u0440\u0438\u0441\u043e\u0435\u0434\u0438\u043d\u0435\u043d\u0438\u044f \u0437\u0432\u0435\u043d\u044c\u0435\u0432 \u0413-\u0413, \u0413-\u0425, \u0425-\u0425 (\u0431\u043b\u0438\u0436\u043d\u0438\u0439 \u043f\u043e\u0440\u044f\u0434\u043e\u043a);"),(0,i.kt)("li",{parentName:"ul"},"\u0442\u0430\u043a\u0442\u0438\u0447\u043d\u043e\u0441\u0442\u044c \u0446\u0435\u043f\u0438 (\u0441\u0438\u043d\u0434\u0438\u043e-, \u0438\u0437\u043e-, \u0430-);"),(0,i.kt)("li",{parentName:"ul"},"\u043a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f \u043f\u0440\u0438\u0441\u043e\u0435\u0434\u0438\u043d\u0435\u043d\u0438\u044f \u0431\u043b\u043e\u043a\u043e\u0432 (\u0434\u0430\u043b\u044c\u043d\u0438\u0439 \u043f\u043e\u0440\u044f\u0434\u043e\u043a \u2014 \u0431\u043b\u043e\u043a- \u0438 \u043f\u0440\u0438\u0432\u0438\u0442\u044b\u0435 \u0441\u043e\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b);"),(0,i.kt)("li",{parentName:"ul"},"\u043a\u043e\u043d\u0444\u0438\u0433\u0443\u0440\u0430\u0446\u0438\u044f \u0446\u0435\u043f\u0438 (\u043b\u0438\u043d\u0435\u0439\u043d\u0430\u044f, \u0440\u0430\u0437\u0432\u0435\u0442\u0432\u043b\u0435\u043d\u043d\u0430\u044f, \u0441\u0435\u0442\u0447\u0430\u0442\u0430\u044f \u0438 \u0442.\u043f.).")),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u041a\u043e\u043d\u0444\u043e\u0440\u043c\u0430\u0446\u0438\u044f")," \u2014 \u043f\u0440\u043e\u0441\u0442\u0440\u0430\u043d\u0441\u0442\u0432\u0435\u043d\u043d\u0430\u044f \u0444\u043e\u0440\u043c\u0430 \u043c\u0430\u043a\u0440\u043e\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b, \u043e\u0431\u0443\u0441\u043b\u043e\u0432\u043b\u0435\u043d\u043d\u0430\u044f \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u043c \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u0435\u043c \u0437\u0432\u0435\u043d\u044c\u0435\u0432, \u0438\u0445 \u0432\u0437\u0430\u0438\u043c\u043e\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u043c\u0435\u0436\u0434\u0443 \u0441\u043e\u0431\u043e\u0439 \u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u0430\u043c\u0438 \u0440\u0430\u0441\u0442\u0432\u043e\u0440\u0438\u0442\u0435\u043b\u044f. \u041f\u0435\u0440\u0435\u0445\u043e\u0434 \u043e\u0434\u043d\u043e\u0439 \u043a\u043e\u043d\u0444\u043e\u0440\u043c\u0430\u0446\u0438\u0438 \u0432 \u0434\u0440\u0443\u0433\u0443\u044e \u043e\u0441\u0443\u0449\u0435\u0442\u0441\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0431\u0435\u0437 \u0440\u0430\u0437\u0440\u044b\u0432\u0430 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0441\u0432\u044f\u0437\u0438."),(0,i.kt)("p",null,(0,i.kt)("img",{src:e(61677).Z,width:"575",height:"138"})),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0446\u0435\u043f\u0438")," \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0438\u0437\u043c\u0435\u043d\u044f\u0442\u044c \u0441\u0432\u043e\u044e \u0444\u043e\u0440\u043c\u0443 \u043f\u043e\u0434 \u0432\u043b\u0438\u044f\u043d\u0438\u0435\u043c \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u0439 \u0437\u0432\u0435\u043d\u044c\u0435\u0432 \u0438\u043b\u0438 \u0432\u043d\u0435\u0448\u043d\u0435\u0433\u043e \u043f\u043e\u043b\u044f (\u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u044d\u043b\u0435\u043a\u0442\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e, \u043c\u0430\u0433\u043d\u0438\u0442\u043d\u043e\u0433\u043e). \u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0441\u0432\u044f\u0437\u0430\u043d\u0430 \u0441 \u0432\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0438\u043c \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435\u043c \u0447\u0430\u0441\u0442\u0435\u0439 \u043c\u043e\u043d\u043e\u043c\u0435\u0440\u043e\u0432."),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u0412\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0435\u0435 \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435")," \u2014 \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u043e\u0434\u043d\u043e\u0439 \u0447\u0430\u0441\u0442\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043e\u0442\u043d\u043e\u0441\u0438\u0442\u0435\u043b\u044c\u043d\u043e \u0434\u0440\u0443\u0433\u043e\u0439. \u0412\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u0444\u0440\u0430\u0433\u043c\u0435\u043d\u0442\u043e\u0432 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043e\u0442\u043d\u043e\u0441\u0438\u0442\u0435\u043b\u044c\u043d\u043e \u0434\u0440\u0443\u0433 \u0434\u0440\u0443\u0433\u0430 \u0432\u0434\u043e\u043b\u044c \u0441\u043e\u0435\u0434\u0438\u043d\u044f\u044e\u0449\u0435\u0439 \u0438\u0445 \u0441\u0432\u044f\u0437\u0438 \u043e\u0431\u0443\u0441\u043b\u0430\u0432\u043b\u0438\u0432\u0430\u0435\u0442 \u0432\u043e\u0437\u043d\u0438\u043a\u043d\u043e\u0432\u0435\u043d\u0438\u0435 \u0440\u0430\u0437\u043b\u0438\u0447\u043d\u044b\u0445 \u043a\u043e\u043d\u0444\u043e\u0440\u043c\u0430\u0446\u0438\u0439 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b, \u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0437\u0443\u0435\u043c\u044b\u0445 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u043d\u044b\u043c\u0438 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u044f\u043c\u0438 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u044b\u0445 \u044d\u043d\u0435\u0440\u0433\u0438\u0439."),(0,i.kt)("p",null,"\u0420\u0430\u0441\u0441\u043c\u043e\u0442\u0440\u0438\u043c \u0432\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0435\u0435 \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u0432 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u0435 \u044d\u0442\u0430\u043d\u0430:"),(0,i.kt)("p",null,(0,i.kt)("img",{src:e(67750).Z,width:"396",height:"174"})),(0,i.kt)("p",null,"\u041f\u0440\u0438 \u043f\u043e\u0432\u043e\u0440\u043e\u0442\u0435 \u0433\u0440\u0443\u043f\u043f\u044b CH3 \u0432\u043e\u043a\u0440\u0443\u0433 \u043b\u0438\u043d\u0438\u0438, \u0441\u043e\u0435\u0434\u0438\u043d\u044f\u044e\u0449\u0435\u0439 \u0430\u0442\u043e\u043c\u044b \u0443\u0433\u043b\u0435\u0440\u043e\u0434\u0430 \u0438\u0437\u043c\u0435\u043d\u044f\u0435\u0442\u0441\u044f \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u0430\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u044f, \u0442.\u0435. U=f(\u03c6), \u0433\u0434\u0435 \u03c6 \u2014 \u0443\u0433\u043e\u043b \u043f\u043e\u0432\u043e\u0440\u043e\u0442\u0430."),(0,i.kt)("p",null,"\u0417\u0430\u0432\u0438\u0441\u0438\u043c\u043e\u0441\u0442\u044c \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u044d\u0442\u0430\u043d\u0430 \u043e\u0442 \u0443\u0433\u043b\u0430 \u043f\u043e\u0432\u043e\u0440\u043e\u0442\u0430:"),(0,i.kt)("p",null,(0,i.kt)("img",{src:e(43246).Z,width:"392",height:"304"})),(0,i.kt)("p",null,(0,i.kt)("strong",{parentName:"p"},"\u041f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u044b\u0439 \u0431\u0430\u0440\u044c\u0435\u0440 \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u044f")," \u2014 \u044d\u043d\u0435\u0440\u0433\u0438\u044f, \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u0430\u044f \u0434\u043b\u044f \u043f\u0435\u0440\u0435\u0445\u043e\u0434\u0430 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u0438\u0437 \u043f\u043e\u043b\u043e\u0436\u0435\u043d\u0438\u044f \u0441 \u043c\u0438\u043d\u0438\u043c\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0435\u0439 \u0432 \u043f\u043e\u043b\u043e\u0436\u0435\u043d\u0438\u0435 \u0441 \u043c\u0430\u043a\u0441\u0438\u043c\u0430\u043b\u044c\u043d\u043e\u0439."),(0,i.kt)("p",null,"\u041d\u0430\u043b\u0438\u0447\u0438\u0435 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0431\u0430\u0440\u044c\u0435\u0440\u0430 \u043f\u0440\u0438\u0432\u043e\u0434\u0438\u0442 \u043a \u0442\u043e\u043c\u0443, \u0447\u0442\u043e \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u0433\u0440\u0443\u043f\u043f \u0432 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u0430\u0445 \u0441\u0442\u0430\u043d\u043e\u0432\u0438\u0442\u0441\u044f \u043d\u0435\u0440\u0430\u0432\u043d\u043e\u043c\u0435\u0440\u043d\u044b\u043c. \u041f\u0435\u0440\u0435\u0445\u043e\u0434 \u0438\u0437 Umin \u0432 Umax \u0432\u043e\u0437\u043c\u043e\u0436\u043d\u043e \u0442\u043e\u043b\u044c\u043a\u043e \u0432 \u0442\u043e\u043c \u0441\u043b\u0443\u0447\u0430\u0435, \u043a\u043e\u0433\u0434\u0430 \u043a\u0438\u043d\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u044f \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043f\u0440\u0435\u0432\u044b\u0448\u0430\u0435\u0442 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u044b\u0439 \u0431\u0430\u0440\u044c\u0435\u0440. \u041f\u0440\u0438 \u043d\u0435\u0431\u043e\u043b\u044c\u0448\u043e\u043c \u0437\u0430\u043f\u0430\u0441\u0435 \u043a\u0438\u043d\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043a\u043e\u043b\u0435\u0431\u043b\u044e\u0442\u0441\u044f \u043e\u0442\u043d\u043e\u0441\u0438\u0442\u0435\u043b\u044c\u043d\u043e \u043f\u043e\u043b\u043e\u0436\u0435\u043d\u0438\u044f \u0441 \u043c\u0438\u043d\u0438\u043c\u0430\u043b\u044c\u043d\u044b\u043c \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0435\u043c \u044d\u043d\u0435\u0440\u0433\u0438\u0438. \u042d\u0442\u043e \u044f\u0432\u043b\u0435\u043d\u0438\u0435 \u0437\u0430\u0442\u043e\u0440\u043c\u043e\u0436\u0435\u043d\u043d\u043e\u0433\u043e (\u043e\u0433\u0440\u0430\u043d\u0438\u0447\u0435\u043d\u043d\u043e\u0433\u043e) \u0432\u043d\u0443\u0442\u0440\u0435\u043d\u043d\u0435\u0433\u043e \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u044f."),(0,i.kt)("p",null,"\u0420\u0430\u0441\u0441\u043c\u043e\u0442\u0440\u0438\u043c \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u0432 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u0435 \u043d-\u0431\u0443\u0442\u0430\u043d\u0430:"),(0,i.kt)("p",null,(0,i.kt)("img",{src:e(49507).Z,width:"587",height:"290"})),(0,i.kt)("p",null,"\u0417\u0430\u0432\u0438\u0441\u0438\u043c\u043e\u0441\u0442\u044c \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u043d-\u0431\u0443\u0442\u0430\u043d\u0430 \u043e\u0442 \u0443\u0433\u043b\u0430 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\u043a\u043e\u043d\u0444\u043e\u0440\u043c\u0430\u0446\u0438\u0438 \u0432 \u0434\u0440\u0443\u0433\u0443\u044e \u043e\u0441\u0443\u0449\u0435\u0442\u0441\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0431\u0435\u0437 \u0440\u0430\u0437\u0440\u044b\u0432\u0430 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0441\u0432\u044f\u0437\u0438."]}),"\n",(0,s.jsx)(i.p,{children:(0,s.jsx)(i.img,{src:A(61677).Z+"",width:"575",height:"138"})}),"\n",(0,s.jsxs)(i.p,{children:[(0,s.jsx)(i.strong,{children:"\u0413\u0438\u0431\u043a\u043e\u0441\u0442\u044c \u0446\u0435\u043f\u0438"})," \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0438\u0437\u043c\u0435\u043d\u044f\u0442\u044c \u0441\u0432\u043e\u044e \u0444\u043e\u0440\u043c\u0443 \u043f\u043e\u0434 \u0432\u043b\u0438\u044f\u043d\u0438\u0435\u043c \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u0434\u0432\u0438\u0436\u0435\u043d\u0438\u0439 \u0437\u0432\u0435\u043d\u044c\u0435\u0432 \u0438\u043b\u0438 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U=f(\u03c6), \u0433\u0434\u0435 \u03c6 \u2014 \u0443\u0433\u043e\u043b \u043f\u043e\u0432\u043e\u0440\u043e\u0442\u0430."}),"\n",(0,s.jsx)(i.p,{children:"\u0417\u0430\u0432\u0438\u0441\u0438\u043c\u043e\u0441\u0442\u044c \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u043e\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b \u044d\u0442\u0430\u043d\u0430 \u043e\u0442 \u0443\u0433\u043b\u0430 \u043f\u043e\u0432\u043e\u0440\u043e\u0442\u0430:"}),"\n",(0,s.jsx)(i.p,{children:(0,s.jsx)(i.img,{src:A(43246).Z+"",width:"392",height:"304"})}),"\n",(0,s.jsxs)(i.p,{children:[(0,s.jsx)(i.strong,{children:"\u041f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044c\u043d\u044b\u0439 \u0431\u0430\u0440\u044c\u0435\u0440 \u0432\u0440\u0430\u0449\u0435\u043d\u0438\u044f"})," \u2014 \u044d\u043d\u0435\u0440\u0433\u0438\u044f, \u043d\u0435\u043e\u0431\u0445\u043e\u0434\u0438\u043c\u0430\u044f \u0434\u043b\u044f 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gks/MXemwxpNwJSzPMuA286PHZyYS9YsTxzFEkaq9rKLtgti+ENsiZSmFQRI1o9GqTlQaHLFZYS7X4cfdCOa+hFnY+SuOzyQSZ2bOjGMInSpmEt16BKqGhF/JaVrFPqKYlAYGlK0lI1fT4UaoCm+KsMJ8lUicHrYtkSRlIQS/KHZnsmx/z5Qois0obBqUwmhCVZjfdv8sK5yYGR8+I2etiULEnyNHkxhNqArzkeN8grnoMDRnGkXRIG0hQIq6i010amAJBbOw429Ce3vwU3V2ppuCXa4pasSJWRmmjjmpVU5IZYOf0JZQMAtj2Uo42CKM4RQrfOYI+tTJrGHGbRYysMy1XkgimfRiEksooIWdrY5EVrPC9Qv9q+GGaNbt5mGjkkksVStYciEqzG8eOFWvzxxHj9pViJR2QcYPsmWpkUcwhKnwMmHnqXriwF5wlZJGVC4g8II40zkz5+aTbJGIA5icJjKaGYTAbxfevAM+44UPXTpwmPXly0NKRigEcW/NmVk4vvfQbJX1nW4gLMJSODabkVnh2Kw0R9QJyllsuPAUnq1OP9kh3C6yvrUowiSQhdftgl1stqC39Ftf7xClu5mA33bGJpiFf9yXSHZraa1lfLpTe54JyQluQTgKxy63tVaLSHv3WY3Di5XwWygKx27qLC+1Wsb75fBki7BiGfwVhsJyQSGmZSjZ6x4Lr1ou+N04mP9z3FY4FlX443dOTOUfseMerfS7cTD/57itcLKpaXOdVP6yHOPHPfK9cTB3fmwl51PFpzdVGTF+/As887nx7xe+Ity7ir8jNy1cL2JRfH6e5Y1fnudfU3gM73xtPKxwIGxau2bb8o3CHxdZBW+8F968SfinbYAfzMKje/Dh2rW3+EteCtdJxY8+3r177zX+gNVjESEytho++O3CeHbtzUP8Jcnbr6pwcuXq1fvwyOe+vPB/Zqu/ff/Dwt/ataMVR2EACsN7eU6EhIiCIohICVYRQVq9UB+g7/9Cq25Ly7C7nRlN0Zn5LkQjiPwEEU322r7fsHDTvbTvNyz8zE/h3dlFYX2XYm+2XTiTMuEbZdE2WGAQV72sazkrhBi01iEs+FBhV9844sqBTaEiWck/FJUcRRwlGp+V8p8kLPhI4Qv/IsWrOCwwcZ1A0llwHTFp9SjmfcocpRxgwUcKN1Et/ziLmwEvc+IRK1OEbVt/Dj8yrLCqn8JvxcSqtlzYdD5er6aLNW25cM4zXs+jxrpKGlj2ycKaAV6vYIt1SbqwbFeFD+ywrp4nWLarwjkzrCughmW7Kpyyx7oEHVi2q8LrvxALDrDMQmEDa6IE62pZwLL1C7e8wJaKIVZ14hGWrV84o4Alt5crT/r4HyGlJKlCPOOzhGULC7vCIDyIE+4kA9iSMQcQxjxj5MgUk6YVQgwPORVHtTziuSiBZQsLZ2xNSUYGNyZiD1s6dhg1VIBfkw4AX3JWuXANPqqkD7sWFg7oSMqeOW4cUsEWTQ+Tmq4bM84xOlKdD1r3LJFUGLlJMlXzKwfPeSxg1+I5fGRlDhSA7xiMSkY8wRJDhYlgoSgNJuo6VvLEGCOH8w20DPDcgQHsWli4I5kjZa3bhB2AC6uByoclMUOMUo7OmKnrTkCt5rMOE4ycd7VrmMGuhYUbsgQQc3IEdMIcHi+w4v6lJiIZNZio65Ck9pgDGFhjlL2rMHIXdi0sDDnPoMaTnpNwIgD4sONeuCcl1bxfMm06rQMmfj4P9aTKREbW2IZPFfYpMBPscJV6UsoWVvX0MXHIqWkhROqxKzhKUsBjJGuq43wcRS424ReW8IXBCzUtZmHCBmeOypxV2Alx8Kfhc0TG6bzqwGRssAk7+k/3wD1Nm0GIFCVb4CZ8WFbiYxv2WfjBhfFWWv7NFyiMgBJbtv/CRvGMDdt/YZwiGmzXFyiMtsOGfYXC2/ZT+I2fwrvzG51tjUKAw+5VAAAAAElFTkSuQmCC"},45197:(s,e,a)=>{a.d(e,{Z:()=>l});const 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\u0443\u0447\u0430\u0441\u0442\u0438\u0435\u043c \u0438\u0434\u0435\u0430\u043b\u044c\u043d\u043e\u0433\u043e \u0433\u0430\u0437\u0430.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/izmenenie-funkcii-gibbsa":{"id":"fizicheskaya-himiya/izmenenie-funkcii-gibbsa","title":"\u0418\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u0444\u0443\u043d\u043a\u0446\u0438\u0438 \u0413\u0438\u0431\u0431\u0441\u0430","description":"\u0420\u0430\u0441\u0447\u0435\u0442 \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u044f \u0444\u0443\u043d\u043a\u0446\u0438\u0438 \u0413\u0438\u0431\u0431\u0441\u0430 \u0434\u043b\u044f \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0440\u0435\u0430\u043a\u0446\u0438\u0439 \u043f\u0440\u0438 \u0435\u0451 \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0438 \u043d\u0430 1 \u0448\u0430\u0433:","sidebar":"fizicheskaya"},"fizicheskaya-himiya/kaloricheskie-vyrazheniya-vtorogo-nachala-termodinamiki":{"id":"fizicheskaya-himiya/kaloricheskie-vyrazheniya-vtorogo-nachala-termodinamiki","title":"\u041a\u0430\u043b\u043e\u0440\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u0432\u044b\u0440\u0430\u0436\u0435\u043d\u0438\u044f \u0432\u0442\u043e\u0440\u043e\u0433\u043e \u043d\u0430\u0447\u0430\u043b\u0430 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438","description":"\u041f\u0435\u0440\u0432\u043e\u0435 \u043a\u0430\u043b\u043e\u0440\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0432\u044b\u0440\u0430\u0436\u0435\u043d\u0438\u0435 \u043f\u0435\u0440\u0432\u043e\u0433\u043e \u043d\u0430\u0447\u0430\u043b\u0430 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438:","sidebar":"fizicheskaya"},"fizicheskaya-himiya/kriterii-napravlennosti":{"id":"fizicheskaya-himiya/kriterii-napravlennosti","title":"\u041a\u0440\u0438\u0442\u0435\u0440\u0438\u0438 \u043d\u0430\u043f\u0440\u0430\u0432\u043b\u0435\u043d\u043d\u043e\u0441\u0442\u0438","description":"\u041a\u0440\u0438\u0442\u0435\u0440\u0438\u0438 \u043d\u0430\u043f\u0440\u0430\u0432\u043b\u0435\u043d\u043d\u043e\u0441\u0442\u0438 \u0438 \u0433\u043b\u0443\u0431\u0438\u043d\u044b \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u044f \u0441\u0430\u043c\u043e\u043f\u0440\u043e\u0438\u0437\u0432\u043e\u043b\u044c\u043d\u044b\u0445 \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u043e\u0432 \u0432 \u043d\u0435\u0438\u0437\u043e\u043b\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u044b\u0445 \u0441\u0438\u0441\u0442\u0435\u043c\u0430\u0445","sidebar":"fizicheskaya"},"fizicheskaya-himiya/opredeleniya":{"id":"fizicheskaya-himiya/opredeleniya","title":"\u041e\u0441\u043d\u043e\u0432\u043d\u044b\u0435 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u044f \u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0445\u0438\u043c\u0438\u0438","description":"\u041f\u0440\u0435\u0434\u043c\u0435\u0442\u043e\u043c \u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0445\u0438\u043c\u0438\u0438 \u044f\u0432\u043b\u044f\u0435\u0442\u0441\u044f \u0443\u0441\u0442\u0430\u043d\u043e\u0432\u043b\u0435\u043d\u0438\u0435 \u043e\u0441\u043d\u043e\u0432\u043d\u044b\u0445 \u0437\u0430\u043a\u043e\u043d\u043e\u043c\u0435\u0440\u043d\u043e\u0441\u0442\u0435\u0439 \u0438 \u043f\u0440\u0438\u043d\u0446\u0438\u043f\u043e\u0432, \u043a\u043e\u0442\u043e\u0440\u044b\u043c \u043f\u043e\u0434\u0447\u0438\u043d\u044f\u044e\u0442\u0441\u044f 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\u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438:","sidebar":"fizicheskaya"},"fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki":{"id":"fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki","title":"\u041f\u0440\u0438\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u043f\u0435\u0440\u0432\u043e\u0433\u043e \u043d\u0430\u0447\u0430\u043b\u0430 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438","description":"\ud83d\ude4f \u0415\u0441\u043b\u0438 \u0432\u0430\u043c \u043d\u0440\u0430\u0432\u0438\u0442\u0441\u044f \u0441\u0430\u0439\u0442, \u043f\u043e\u0434\u043f\u0438\u0448\u0438\u0442\u0435\u0441\u044c \u043d\u0430 \u043d\u0430\u0448 \ud83d\udd17 \u0422\u0435\u043b\u0435\u0433\u0440\u0430\u043c-\u043a\u0430\u043d\u0430\u043b.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii":{"id":"fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii","title":"\u041f\u0440\u043e\u0431\u043b\u0435\u043c\u0430 \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u044f \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u0433\u043e \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u044f \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438","description":"\u0412\u044b\u0447\u0438\u0441\u043b\u0438\u0442\u044c \u0430\u0431\u0441\u043e\u043b\u044e\u0442\u043d\u043e\u0435 \u0437\u043d\u0430\u0447\u0435\u043d\u0438\u0435 \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438 \u044d\u0442\u0438\u043b\u0435\u043d\u0430 \u043f\u0440\u0438 p = 1 \u0430\u0442\u043c, T = 298 \u041a (\u043d\u0430\u0433\u0440\u0435\u0432\u0430\u043d\u0438\u0435 \u043e\u0442 0 \u041a \u0434\u043e 298 \u041a).","sidebar":"fizicheskaya"},"fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov":{"id":"fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov","title":"\u0421\u043e\u043e\u0442\u043d\u043e\u0448\u0435\u043d\u0438\u044f \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432","description":"\u0421\u043e\u043e\u0442\u043d\u043e\u0448\u0435\u043d\u0438\u0435 \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432 \u043f\u0440\u0438 \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u0435 \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u044f \u0438 \u043e\u0431\u044a\u0435\u043c\u0430","sidebar":"fizicheskaya"},"fizicheskaya-himiya/statisticheskij-smysl-ehntropii":{"id":"fizicheskaya-himiya/statisticheskij-smysl-ehntropii","title":"\u0421\u0442\u0430\u0442\u0438\u0441\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u0441\u043c\u044b\u0441\u043b \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438","description":"1877 \u0433. \u041b\u044e\u0434\u0432\u0438\u0433 \u0411\u043e\u043b\u044c\u0446\u043c\u0430\u043d \u043f\u0443\u0431\u043b\u0438\u043a\u0443\u0435\u0442 \u0440\u0430\u0431\u043e\u0442\u0443 \\"\u041e\u0441\u043d\u043e\u0432\u044b \u043c\u043e\u043b\u0435\u043a\u0443\u043b \u0441\u0442\u0430\u0442\u0438\u0441\u0442\u0438\u043a\u0438\\" \u0438 \u0434\u0430\u0435\u0442 \u043e\u0431\u043e\u0441\u043d\u043e\u0432\u0430\u043d\u0438\u0435 \u043f\u043e\u043d\u044f\u0442\u0438\u044f \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438. \u0412 \u043e\u0441\u043d\u043e\u0432\u0435 \u043b\u0435\u0436\u0430\u0442 \u043c\u0438\u043a\u0440\u043e- \u0438 \u043c\u0430\u043a\u0440\u043e\u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/termicheskie-koehfficienty":{"id":"fizicheskaya-himiya/termicheskie-koehfficienty","title":"\u0422\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u043a\u043e\u044d\u0444\u0444\u0438\u0446\u0438\u0435\u043d\u0442\u044b","description":"\u041f\u043e\u0434 \u0441\u0438\u043c\u0431\u0430\u0442\u043d\u043e\u0439 \u0441\u0432\u044f\u0437\u044c\u044e \u043f\u043e\u043d\u0438\u043c\u0430\u044e\u0442 \u043f\u043e\u043b\u043e\u0436\u0438\u0442\u0435\u043b\u044c\u043d\u0443\u044e \u0441\u0432\u044f\u0437\u044c (\u0442.\u0435. \u043f\u0440\u043e\u0438\u0437\u0432\u043e\u0434\u043d\u0430\u044f > 0), \u0430 \u043f\u043e\u0434 \u0430\u043d\u0442\u0438\u0431\u0430\u0442\u043d\u043e\u0439 \u2014 \u043e\u0442\u0440\u0438\u0446\u0430\u0442\u0435\u043b\u044c\u043d\u0443\u044e \u0441\u0432\u044f\u0437\u044c.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya":{"id":"fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya","title":"\u0422\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u044f \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f","description":"\u0423\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u2014 \u043c\u0430\u0442\u0435\u043c\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0441\u0432\u044f\u0437\u044c \u043c\u0435\u0436\u0434\u0443 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u0430\u043c\u0438 \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u043a\u043e\u0433\u0434\u0430 \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u043d\u0430\u0445\u043e\u0434\u0438\u0442\u0441\u044f \u0432 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0438 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/termodinamicheskie-potencialy":{"id":"fizicheskaya-himiya/termodinamicheskie-potencialy","title":"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b\u044b","description":"\u041f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0441\u043e\u0432\u0435\u0440\u0448\u0430\u0442\u044c \u0440\u0430\u0431\u043e\u0442\u0443.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/vtoroe-nachalo-termodinamiki":{"id":"fizicheskaya-himiya/vtoroe-nachalo-termodinamiki","title":"\u0412\u0442\u043e\u0440\u043e\u043d\u0435 \u043d\u0430\u0447\u0430\u043b\u043e (\u0437\u0430\u043a\u043e\u043d) 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\u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0438 (\u0430\u0431\u0441\u043e\u0440\u0431\u0446\u0438\u044f \u2014 \u0432 \u043e\u0431\u044a\u0435\u043c\u0435). \u042d\u0442\u0438 \u0434\u0432\u0430 \u043f\u043e\u043d\u044f\u0442\u0438\u044f \u0447\u0430\u0441\u0442\u043e \u043e\u0431\u044a\u0435\u0434\u0438\u043d\u044f\u044e\u0442 \u0432 \u043e\u0434\u043d\u043e \u2014 \u0441\u043e\u0440\u0431\u0446\u0438\u044f (\u0442.\u043a. \u0447\u0430\u0441\u0442\u043e \u043d\u0435 \u043c\u043e\u0436\u0435\u043c \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0438\u0442\u044c \u043a\u0430\u043a\u043e\u0435 \u0438\u043c\u0435\u043d\u043d\u043e\u0435).","sidebar":"kolloidnaya"},"kolloidnaya-himiya/index":{"id":"kolloidnaya-himiya/index","title":"\u041a\u043e\u043b\u043b\u043e\u0438\u0434\u043d\u0430\u044f \u0445\u0438\u043c\u0438\u044f","description":"\u041a\u043e\u043b\u043b\u043e\u0438\u0434\u043d\u0430\u044f \u0445\u0438\u043c\u0438\u044f \u2014 \u0440\u0430\u0437\u0434\u0435\u043b \u0445\u0438\u043c\u0438\u0438, \u043a\u043e\u0442\u043e\u0440\u044b\u0439 \u0438\u0437\u0443\u0447\u0430\u0435\u0442 \u0434\u0438\u0441\u043f\u0435\u0440\u0441\u043d\u044b\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u0438 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u043d\u044b\u0435 \u044f\u0432\u043b\u0435\u043d\u0438\u044f \u043d\u0430 \u0433\u0440\u0430\u043d\u0438\u0446\u0435 \u0440\u0430\u0437\u0434\u0435\u043b\u0430 \u0444\u0430\u0437.","sidebar":"kolloidnaya"},"kolloidnaya-himiya/klassifikatsiya-sorbentov":{"id":"kolloidnaya-himiya/klassifikatsiya-sorbentov","title":"\u041a\u043b\u0430\u0441\u0441\u0438\u0444\u0438\u043a\u0430\u0446\u0438\u044f \u0441\u043e\u0440\u0431\u0435\u043d\u0442\u043e\u0432","description":"\u041f\u043e\u0440\u0438\u0441\u0442\u043e\u0441\u0442\u044c \u041f \u2014 \u0434\u043e\u043b\u044f \u043e\u0431\u044a\u0435\u043c\u0430 \u043f\u043e\u0440 \u0432 \u043e\u0431\u0449\u0435\u043c \u043e\u0431\u044a\u0435\u043c\u0435 \u043f\u043e\u0440\u0438\u0441\u0442\u043e\u0433\u043e \u0442\u0435\u043b\u0430.","sidebar":"kolloidnaya"},"kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya":{"id":"kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya","title":"\u041c\u0435\u0442\u043e\u0434\u044b \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u044f \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u043d\u043e\u0433\u043e \u043d\u0430\u0442\u044f\u0436\u0435\u043d\u0438\u044f","description":"\ud83d\ude4f \u0415\u0441\u043b\u0438 \u0432\u0430\u043c \u043d\u0440\u0430\u0432\u0438\u0442\u0441\u044f \u0441\u0430\u0439\u0442, \u043f\u043e\u0434\u043f\u0438\u0448\u0438\u0442\u0435\u0441\u044c \u043d\u0430 \u043d\u0430\u0448 \ud83d\udd17 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\u043d\u0430\u043b\u0438\u0447\u0438\u0435 \u043a\u043e\u043b\u043b\u043e\u0438\u0434\u043d\u044b\u0445 \u0447\u0430\u0441\u0442\u0438\u0446, \u0438\u0445 \u0440\u0430\u0437\u043c\u0435\u0440, \u0444\u043e\u0440\u043c\u0443, \u043a\u043e\u043d\u0446\u0435\u043d\u0442\u0440\u0430\u0446\u0438\u044e.","sidebar":"kolloidnaya"},"kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela":{"id":"kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela","title":"\u041e\u0441\u043e\u0431\u044b\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u0430 \u043f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u0438 \u0442\u0432\u0435\u0440\u0434\u043e\u0433\u043e \u0442\u0435\u043b\u0430","description":"1. \u041f\u043e\u0432\u0435\u0440\u0445\u043d\u043e\u0441\u0442\u043d\u044b\u0435 \u0447\u0430\u0441\u0442\u0438\u0446\u044b \u0442\u0432\u0435\u0440\u0434\u043e\u0433\u043e \u0442\u0435\u043b\u0430 \u043e\u0431\u043b\u0430\u0434\u0430\u044e\u0442 \u0438\u043d\u044b\u043c\u0438 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\u041a).","sidebar":"fizicheskaya"},"fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov":{"id":"fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov","title":"\u0421\u043e\u043e\u0442\u043d\u043e\u0448\u0435\u043d\u0438\u044f \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432","description":"\u0421\u043e\u043e\u0442\u043d\u043e\u0448\u0435\u043d\u0438\u0435 \u0442\u0435\u043f\u043b\u043e\u0432\u044b\u0445 \u044d\u0444\u0444\u0435\u043a\u0442\u043e\u0432 \u043f\u0440\u0438 \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u0435 \u0434\u0430\u0432\u043b\u0435\u043d\u0438\u044f \u0438 \u043e\u0431\u044a\u0435\u043c\u0430","sidebar":"fizicheskaya"},"fizicheskaya-himiya/statisticheskij-smysl-ehntropii":{"id":"fizicheskaya-himiya/statisticheskij-smysl-ehntropii","title":"\u0421\u0442\u0430\u0442\u0438\u0441\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u0441\u043c\u044b\u0441\u043b \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438","description":"1877 \u0433. \u041b\u044e\u0434\u0432\u0438\u0433 \u0411\u043e\u043b\u044c\u0446\u043c\u0430\u043d \u043f\u0443\u0431\u043b\u0438\u043a\u0443\u0435\u0442 \u0440\u0430\u0431\u043e\u0442\u0443 \\"\u041e\u0441\u043d\u043e\u0432\u044b \u043c\u043e\u043b\u0435\u043a\u0443\u043b \u0441\u0442\u0430\u0442\u0438\u0441\u0442\u0438\u043a\u0438\\" \u0438 \u0434\u0430\u0435\u0442 \u043e\u0431\u043e\u0441\u043d\u043e\u0432\u0430\u043d\u0438\u0435 \u043f\u043e\u043d\u044f\u0442\u0438\u044f \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438. \u0412 \u043e\u0441\u043d\u043e\u0432\u0435 \u043b\u0435\u0436\u0430\u0442 \u043c\u0438\u043a\u0440\u043e- \u0438 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\u0441\u0432\u044f\u0437\u044c.","sidebar":"fizicheskaya"},"fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya":{"id":"fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya","title":"\u0422\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u044f \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f","description":"\u0423\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 \u0441\u0438\u0441\u0442\u0435\u043c\u044b \u2014 \u043c\u0430\u0442\u0435\u043c\u0430\u0442\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0441\u0432\u044f\u0437\u044c \u043c\u0435\u0436\u0434\u0443 \u043f\u0430\u0440\u0430\u043c\u0435\u0442\u0440\u0430\u043c\u0438 \u0441\u0438\u0441\u0442\u0435\u043c\u044b, \u043a\u043e\u0433\u0434\u0430 \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u043d\u0430\u0445\u043e\u0434\u0438\u0442\u0441\u044f \u0432 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0438 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\u0431\u0443\u0442\u0438\u043b\u043b\u0438\u0442\u0438\u0435\u043c"),(0,a.kt)("p",null,"\u041c\u0435\u0445\u0430\u043d\u0438\u0437\u043c \u0430\u043d\u0438\u043e\u043d\u043d\u043e-\u043a\u043e\u043e\u0440\u0434\u0438\u043d\u0430\u0446\u0438\u043e\u043d\u043d\u043e\u0439 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0438\u0437\u0430\u0446\u0438\u0438 \u0441 \u0438\u0441\u043f\u043e\u043b\u044c\u0437\u043e\u0432\u0430\u043d\u0438\u0435\u043c \u0431\u0443\u0442\u0438\u043b\u043b\u0438\u0442\u0438\u044f \u0432 \u043a\u0430\u0447\u0435\u0441\u0442\u0432\u0435 \u043a\u0430\u0442\u0430\u043b\u0438\u0437\u0430\u0442\u043e\u0440\u0430 \u0432\u044b\u0433\u043b\u044f\u0434\u0438\u0442 \u0441\u043b\u0435\u0434\u0443\u044e\u0449\u0438\u043c \u043e\u0431\u0440\u0430\u0437\u043e\u043c:"),(0,a.kt)("p",null,(0,a.kt)("img",{alt:"\u041c\u0435\u0445\u0430\u043d\u0438\u0437\u043c 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\u0423\u043b\u044c\u0442\u0440\u0430\u043c\u0438\u043a\u0440\u043e\u0441\u043a\u043e\u043f \u043f\u043e\u0437\u0432\u043e\u043b\u044f\u0435\u0442 \u043d\u0430\u0431\u043b\u044e\u0434\u0430\u0442\u044c \u0447\u0430\u0441\u0442\u0438\u0446\u044b \u043a\u043e\u043b\u043b\u043e\u0438\u0434\u043d\u044b\u0445 \u0440\u0430\u0437\u043c\u0435\u0440\u043e\u0432. 1903\u0433. \u0417\u0438\u0433\u043c\u043e\u043d\u0434\u0438 \u0420\u0438\u0445\u0430\u0440\u0434 \u0441\u043a\u043e\u043d\u0441\u0442\u0440\u0443\u0438\u0440\u043e\u0432\u0430\u043b \u0443\u043b\u044c\u0442\u0440\u0430\u043c\u0438\u043a\u0440\u043e\u0441\u043a\u043e\u043f (1925\u0433. - \u041d\u043e\u0431\u0435\u043b\u0435\u0432\u0441\u043a\u0430\u044f \u043f\u0440\u0435\u043c\u0438\u044f)."]}),"\n",(0,l.jsx)(e.p,{children:"\u0421\u0445\u0435\u043c\u0430 \u0440\u0430\u0431\u043e\u0442\u044b \u0441\u0432\u0435\u0442\u043e\u0432\u043e\u0433\u043e \u043c\u0438\u043a\u0440\u043e\u0441\u043a\u043e\u043f\u0430: 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\u0432\u044b\u0447\u0438\u0441\u043b\u044f\u0435\u0442\u0441\u044f \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u0435\u043c"}),"\n",(0,l.jsx)(e.span,{className:"katex-display",children:(0,l.jsxs)(e.span,{className:"katex",children:[(0,l.jsx)(e.span,{className:"katex-mathml",children:(0,l.jsx)(e.math,{xmlns:"http://www.w3.org/1998/Math/MathML",display:"block",children:(0,l.jsxs)(e.semantics,{children:[(0,l.jsxs)(e.mrow,{children:[(0,l.jsx)(e.mi,{children:"V"}),(0,l.jsx)(e.mi,{children:"C"}),(0,l.jsx)(e.mo,{children:"="}),(0,l.jsxs)(e.mfrac,{children:[(0,l.jsx)(e.mn,{children:"4"}),(0,l.jsx)(e.mn,{children:"3"})]}),(0,l.jsx)(e.mi,{children:"\u03c0"}),(0,l.jsxs)(e.msup,{children:[(0,l.jsx)(e.mi,{children:"r"}),(0,l.jsx)(e.mn,{children:"3"})]}),(0,l.jsx)(e.mi,{children:"\u03c1"}),(0,l.jsx)(e.mo,{children:"\u22c5"}),(0,l.jsx)(e.mi,{children:"n"}),(0,l.jsx)(e.mo,{separator:"true",children:","})]}),(0,l.jsx)(e.annotation,{encoding:"application/x-tex",children:"VC = \\frac{4}{3}\\pi 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kv1wgFUA+SjHO4+MjAVlMAJ7TiFZw2eSjOC+NzUMLY+NfbbIIAJ8BBBYZulRaohnyQB2oFEt53or5GcpAtuyJMgIFrrsAnjl2AZQFiIkhLb4sSyIDjy6CHkDSvikRh1VDs2+Lsh2GinBBWEgxkmy7bVdijwZ8Ly2naOyAFOdJZ1zuDTJ2O4jk6YXJoSmoNiyYqiRCitrWUJ37IQobABRP0tMsmrmSMXcbln8AvUM5bODAqltz4JcCz6LvbWlZ50aA/DM2WcQHlLz15Y+GTGKcJUuZXoJkyoaDAYrQ5oIcuS1VUl0Xt92OFeS1LC/oqivXz0d1pfTZEwLX7tdC4rkreAImiBZtfBBgcxuz/LErK0x82BDY7VEpevCf3e4T5LdPbIgPBNMwtrIsl2BIg10/dcZEeIti8k+e/BQ2kBvW5YS24BjGDUHC47QAT+h37nELqR8vwoOGDCKQzjYoDNYv/O2Djv4Wr0XwppkN4E+g/Eh+dLAhmdyjA8oLcsyOQkBQ1Lqd7xNZkmKim0YKSBPDvC9NKPvD+vYKUu6NLaBpBSvDlDi7TJLXXHAGQAnSB3QBHNAI40NuQ+taswuPxa7zGIxCOqLB1SWYRjHflJ/lSUmSBUdYG8dKgeI5aiwIUBa+GBGl79AZpfbkpRxrLGzZNTB94w6Vr7PstIkpa5ThhdZwqZgKckJ8KCTykaFZGzEyset0/20ig6EFevostUwjLmXRZpmn6JNXyoyTuFYAQZxoNByecnupLDhhYzhA7s8Ns1xGEuOFsG6Cu+yfMVeVlkUJyN8J2UKUsWgUZl9QXVvI8NZgHyKcjijDFJQxLFB0fqQZWhZVo63QF3SoxIw6ZIdNEqmaSqWh+zhWKXDszxz/q9LjWHsJSxkMiVU6IAsXt6OosSunCFJeeONKwsyYyGhSGHhlixgE2lgnSboGYa8x123wnMeQM0wjDR8LZIvIRxrcHCWuFBpbFMnJfajMQCYLO6fpYqFZB47s+NGzMFCwjC8RxHDyCOU+bQ2nSST2PAQdH11ujohVynPcesTe8ImtiqQQ+wnTNkLtviEPcXZw6k8Umfu00I49uMMKVk5Y5YBc9iuyP2f2A09JewrbONULAbvWMO6LrN7t402GThjlsdoHduVyM4hJ8atho0zKrBv0vjwSkp7b05XG0ebsosTy5K/6qqSHYUlox+y3LGB/SSi+qSdwNHsQR4nprOKv6hAMv7hlfz127ms0WniT2oEi9hwc0l3S9Yv6Ua0l0NnDFe/TlVc0O1OL0f5N9wW/Orq6urq6urq6h/27q+7cCAO4/jvkWRCkiOkKK1V9a/abtFVZXMW7/9dbYvVsjqyJWqd53MVh7vvRTIjM0NERERERERERERERERERETH5tw7gtPxad0IwQmtEjkdF1xYcYyasGXmofQ/Lt47VdafLDeoCx2LZZYi7/1HxPpf11KeNmY5MqkwxyzHJ4CTFumiK3RE0m18E/mO3OJjcC10BPqwxXVUWmYaOKXtB45a0bCs0fSjPbYs2FJFW+YqzBKvQqpn23ZYU1g6+yCLH2D0Z86SWWKV9TDnmYPE0LZTrcHmLHVcXC1aFJ4cMEuc6ncevlmWde6vHwuwzgXgzb+5h7KZJU4hAFnQZ5EB0JQZ3yobzBKnRPQsZ+GdLDGLRuxZ+k15j1k0DphFBczyFW70WWAyy1cYA8hqsxRCx+m5zHJQFQA5XZaGA0chXO9yyyxxSgKwdFkuceUaAVqyUJRX94pZ4nS2JYtCzRWpYihzOXwTkTyYJVb+lizzU3UKCGSuOM6LSB2cE4vXj21ZqpueyMA5sXgNt2UpMMsXqLxl8d0NWZz0piwe+Kd+rJrLLG7p5q8sCqasZnmuLGY4k0LxMZZZ5Or5rywBBmtZ1OzKhpMVipGnu7cM8X01S3l+NTKnQnEydVlaGK9m6cEUOoDLtyzlbnoti3FZX8kyUsxyGPZblsfZ5QXKsmqZ5U6BWQ6jGWZkoT3LMrre0K4nLxpQFWaJzG3lZA/6gCVat4YwS2Q/MZHdGQ5wJlswS3QpVGRn7gSAwSz7c42k7KrSwaSGomwDzxeKpI368s3Vjpnw5d+5DkoZE7KF/wCMhbTWB4BZW+HFs3xC2cpKCaJ1PlZALSf0L1luS3DuzvMqKZ8E1RMNQ8EpoSUUzeQ1izsGnrKygwIwEI0cJtkOGkLRmEhL+hecW9mB21UIittOwvfAEw+jZxGxEeRlB34HwJPoFOH58ISiZ6mglJFddDAYYipaF3jCUChyloyjcrKLDGq+jf72c7W5e0VkJh53HU0YqLkJ5EUre1HjBknRmfBUWTPcqLuy1SU6DjiA36cSdHOVVUCZbwY52cQI+I7RngFQDflIZhw6eKclG7lnVkZofzKAhxv9T4yljGySNs6byYVp6tFuJzYLbdu+miabxgtu9KZlAPclWPIpXftFwsQncINErTyQf8ClfGCqsCKUd3yFGS8R2jOpVOo5WbV0+tPUr8QrPiz/Zu9ed9IIwjCOP88sM3sMx1WQg4DQClQRt+CBEHsVvf9bKbLUSu2qJO6ypu/vA59ICPknsAzvzL7mOz3fX9BBrNbvBySjY8RmXmGHwnOWXhvIJdjHu6ICNAslbCwZ60Ic0jnV5nEad1HkqRzIdniKSwDlKptFrC3I45SzlEd1iDezfEPc5WQ1AEiDlLP02IR4w4pjbLqsyFuAvE07S/GMHYjXtUNsNXQDIC/TzoIxVxB7IesA7lPNomX9bF/xvjpHsuTLxUV8AXCP9GhGgVyM5Y5mQTZP5sndzNpkaUYymZQjBVZ94CvldOpcOZpyDJxzDJEnHc7hB6ZRDmSzcY5o2rijkrXQfNG0/SY7kiVLlmXV9HdnrdPAP9V4ccpqETVZf8nG4GYZ8EnSQGCJhqYOWLJdLwPt/pykaSm1sruu6xoO8W+F7UxTYCqA35H/m9M0Ib1vGk94ggSOufCxZnP1RZ/LCn+qXLKAP9pc4A1Dj2uBTIulJ86y5znH5Ylt92USc0cOsogXJMv/YZKcZdDSAMK+PZcxyqx1krN02UOouGYa2ChGslcvGzo5yzlr2mP0Qy+pt1keJEs2hslZFMOAkyJgU0NkqvT375aHZ1nmtAHJcggeo4QDqhQ9hpLlMKpcJmbhFJLlMEa08cgtFF9m+bGbpeTIAmVG7G2Wr8p/mWW8fcoXbNzIAmUm4iwJH2Ij0sKjGR1suDIklpVZYpYeFTaGrbpkyZizmyU4w5OGj98kS8bKUQfP1EI8I1k+A8mSufrle7LMnUvbu4LIypJlvGXMR+YSIiuKFt40dl23J//iZybOInJnxAFE7vQpk/g5dEdlDeRrI2/8Ksk5RM4Ml6pZgxBCCCGEEEIIIYQQQgghxPuVZkcQuXMvtxrPI8uYOtLl13QFYj+nDMpIU+2MNPcQ+5lzhBRpjw/KGNnXtqfSGR2kxvJ4BawoYwv7Co3XRlq6vP5Eu3RneToY9JpNH+loG6/yebJUzAnyo1TlBOlweY21EUO8pmLVtNY9Z+K6bh0H0+cc+zjtIE1DY46QisAcvxiEDyfLaqFQGB0B46ZSixPuiHAofmDa2EPRnCFVV1S7LxjftLenkqyO8R5HbG3fbwkblYeW4ZZXQ5ePCj8jdW7b9tz96jhOiEO55wj7uOEcQKVvP5rc+fhofsTOU5KbetcjaW5LTSZy3pn7G9a+PFXvkV7zKmwAfp8R/Dh/NSri8PwFNfax4BAoVrkV9PWGc4SPEjIoItYn6U2VCjgtWUnaeJcpQ6xd8BKxGVtlbFU5RkwxDzcP+sXenS0lDgRQAL03S4csFUhYZBFkB1kURxaZEvz/vxokSBqTmTGCZaZqzoMvmkD3TXoh2D2lgiSuWAHQJfu7LHrLId84uJgB7xHYkisPQHbLJUK98adHNnqYuSHdZn2aCDywjm/x2ENIYwdJPAT1M+PQxit1bOzUKJa4mJKwPOyRD9jr0keoymskVeAgaCHXOFCkWDLHWKZs4VvIffYTq0ikHdSI6/MBocll7/z5oZI6XODAEi6OFJaQlMkXACOpvAqXMbHoHOBbUMPRkLdIokQfe11LziWn49PcaO+gCstFuJNmZFi7oo6EglmkKo++Fc7wZnmMJcctvoWwbByorNhIos4NAnmHzy7idGsFfFxDkNRmOmQDrv8Uy4ZNJLVgCZhwDCmWmvTbvHTVnsXNbAxjPsohoZ/hNHfEMRJ54BQHRZ9+HjFMmviwjhCaViH5Uy7HE4fRWM5bUoMOsGblpCl8uz7tGy5woVjUH9yrXCGZJe/DiyThwXfSATmFYhBz/CiIJauqHzphA0CpUeEKIVdYF49FQ8lhS5VjYR6AWzR9Wl28EQ7OMeC2qeu3g6TtEHQOEbjiDyTjCFsO2Ilb1+KWc6CuCLKdRUSnD8kTffvQ5yqQVNkBoIfvb/GRWDz8VpH+jeCO35RiaU2UmkWyWpIHNVmcoWfah177Ee90zU0Zv5W1LBd7Yy6RiEcfMvdFcHIds2fVM+koFtW4JvQKoRXrhwvkNJYZm/sz8XDyMbf4aywbocl8+Y907miGsSCXYSxiP11tdS+5eISLvUcO3+WlkFzjd6S9CrWk43+VSvQxrJbDiQ6HK2pPvylgi1OENGbfam0ISZ/3+zMd3uk9reLfY8kInnh4F4voAXiyeHWMZVHh3L7smh666L01LFmEyiuyfd/Be3bjKhxOTYIqjU5aVFnhNhNoeggUIrGgIKjjRI4WndyxgMUcZFOaJ7FgT6dTgmTNOYAyOVfV0lOVVv7MVbT0IBX5eYtCKkWLjQvGIr+3lXxr5BxqdRtRBT6HrZjwsDOPlG7CeKtj4SY44TYsKlmcEuToWMDiux4mw1ZsLBqOws7eYqDdwZmx5I+94ESOBU9CTL8mFpNTudQ/s4h1ey216E0AXvTLBmMt9EN5vjEPClJtSdy+Q3GP9yzSA5DdTwqvHcvDwdXuzmtxsfv5aJ/Gko+PpUZRIbcNF+fG4gqrdHgly5Ni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"},69685:function(A,i){i.Z="data:image/png;base64,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"},16336:(A,i,k)=>{k.d(i,{Z:()=>s});const 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"},69685:(A,i,k)=>{k.d(i,{Z:()=>s});const 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AcB82WwgYKrnHvouS21MH16775AO3vnR0n1566PDq1ysfwraMAnNat8eybofkdGXGZNRNcLEWbSDnyK9KG8rf6qpdGurOL2WYZB/w+xyjFJIMzbXrPnHr0dHRqS6dPv/MGsPwYLv76Mu6A1Z1U45tAEMOw394XWQycOB7rBgDIAlFQZvWTak6Y5LD2MFOpVTq5/5ZTFXBfJ26Zv7lw/folbvvfe7wDqzroS3fBzTpCYMaldmHOmBB2CvrYsQ24KopSRFVg7kSyppt9gCz4+18kxX5EcVy7OacwE8tzDgjegZFZfVVtdjgD7r+yHOHh4fXfkbR8TPYpiHJ3phdNdPoA5ZBsg9rdV039rHEVAoOpjIHBVdRXeyUEciPsIWCYIZFfsBahhX++Pgj/ek70ISH9S2P3kgx4Wpk3mWlS/ZgMdzHZ5NcETUArmG4sq653mvmRz/SP/rsBM147M4dPDvOVxTftQNSKBkZVbnLytvi2xorRrfnNls3Zmda0l+v7iP6Z1+gMY/pdz6JHWrF090gYxdbYnlkKEoG6cVoCAPACZjMfrJW3YflTYK1vP/ueadFR/hPmZBjE5JiG7TRDI2x05n9afTEMPavXPeJ4+O1x9orb72Fvzm4T38I/yFOQEv+oNsCkGjsoBEtFjwf2SgDWLGdq9W9/fQaM2buv+VT/N2T9/yn1mq32K1PvgumR6WhP7krRtH0MgsDRbGDq67Ovus614Zfv+Xl878d6LfhP8PiuK4rc2sOGiTravKBaFeqe7tctrmmN255Hee57fj4EP8VFtUzT6kfMW68rmeMVTVleJW6T9x5rY3Rn7rl/v184bxFdd0xe6iYRuA2XTdmKYyuUvce/fmDTdTFXfp9d+C/wc+z2ZBNIHWYozlyV5RMTg67Qt0H9JeAjdQ9eES/57+2hVVIH5Jv0IfVEbaCKbM9aX65o8Z/eJrfYeN167xHJ/hP8QzMdNi2WTD8xHbl7v5sYU2DMdape+9151K8+9abuMjJ3foj/6m8LlPMRAyptZQulZAK4IRlaDRsdd0n9NPbsSEy752H2LRWjkZMNJJBhnOYQxu1TGQ4l0lNbc1/nFKFGbBLKoi9+vXQ1uo+veEHCZ08pB8/gM2q753ERoQr8mNRkNd/UlKEHEFyMtRGpLn0CnbF/GlhopSxH7ZMjaUoJDmGtLW6d23+evBt+qYf8FnXtdnF1SQGKxMUQspdcqXvOFaFGGVVaWOpbr6ibp6SQm0paNOGU1YNPHrsjykSNE/jbqe4PXqn/uABlm2sroarGTMfzMdiMkHPmw2xiJI1rRY4i1eV/QvrmlADSm05MdrVyLFjGiwMga3VfWAr01MPT/+2wGxv6rotB1A8KrJoWiaRLBrjiaIk8zGJuZgdrKgLJPFQToZJRHcAxGIyOwaMAWyp7u13bmfJ3h1P60+fYAP8bLluhxquzjKozsYkh9E0e8B4qZp8+5nnwA5TE4t8Gi62SuOqXU42T679PboDzQvYW1pPNFmnrkoaI5mrz0JolaFDDlFT2cfchOE8uhdhSa+HtTRf9+B0Oxs7ygWip83/v2wyMAGMqckxZK5Ttzud9FpKlLFGdh2orARDH0DWIkPMdWjN6wo0o/m6z27xSQYHxZnRvWiWSu079h3AKjsoAAb0cGWOoigx63OpVsguBgYlzcGApEcXM31ml6urLDMhbaXuwT1bndt2q64fPYEGRTQyR7ADtFjKFYxIH0tawocU5+qCHpbFHGHG1BhDckKaiDwvHjJZ/oSeresrFUtVhQh5vgmkbdS9bcsPIbnjvuLM9wCNCWkBplctCKJmeawoWGJzAqnPJT4WyTVFMxnTsy/Hx7Qwk7IvKqE3r+saXKaJv+lmkLZQ9+DuRpbJv/bVm7ikgweO9bsfRUNaDFEYGEYCQQ2mKoRIy7rd1MyFikqXOSRTWRShVmes+7mQ+jTrLZCmrHnJzxksb+HQUduKskbExus+q9+NWlNTM1a7/e7mLlyFbM3OS6MWjYXV+BrT+VZEGoOVe0P6QQeFli0nhFsidmVq31PlgVz+pogjLIqUkpPSxW5pvPDhJA144ZY3cXkHD9+pP/1EM0O3j4op6JkBo8W67Nr1MusBJJXs56rUduq7sJJnyRFMQwjh0VQ4BBKPPVRchjiHTQsb5eTVPOncvGLde5rZF+7xW3Alj96tnz6Ja3M+54fVd+JKYtNaqquqtKAMsyH79bdm2+PcAFPRSBRGPVfGVmyWNMelIfqkiimN7rlfYx1c0XiMK2hT8nwUBqF5ubq363dj+3XludHTX3wd4Xo6LMmR1ukhEVH9Iqoj65plzMD1jAgzpjKDC5nTc5dhGbl35rh8VsIRLkmRkzRcargCm7YDZILKOTM0zOFQ9agWWsnZJ3Heu5u6OHjwm4/173E979F28XcD9gDXo9pmGjAUooU2+1hLokSojRgB6IgBFjlLrRwXixJb5PV/rlGsccElJ1v11biALkoTHyWVC8Ty7iXP7KCuNLp+3cTGxcaMM28+aX+YowE2B2UaaiYWeUZd1DRslDJ/4ZtqB1JCdteoO2aOed1omlCRb4SvVs/fLQmmztK9v5Od1Y1+0H/HJpmA0/CJidxfZ0z2sWhIHzMKhzJyH4UJjbYy8RjPfpE9WdnQWBi5uIyUJgqCEYA22yjFHK8+7j6nP4Kd1cWv+s+4YVw1qz/dNb+FOYt2vdek61U/GzCc181me/D0hfBo4TKooRRQfikN6qkhq+repz+7w7q36s/hhhI0cYFh1dMJqiIt0pZ5zOo3ZKQCIJ7OwFGvUHc+YURwUl7szA22VtZ9Qr8PO6z7rP4gbqj++XW7OTKDtuynyX+FA0XpMQ2qQDlJW81p9AxjAKcIdYW6I/ZQ6HLGXFn3Yf3hXdZ9Un8aN1PCwLmgQk6mihKTDBRlEHDKCqsN7QyvXb7JUNCjITSGDi6DgVv/TxNbFPJJf0Xd+s7ulq9V1Q5u6uM+HY0WzsOC0a/+OemzNJwM1cIAUcrSBM70TDo2yK6LSwlJIQK24JqYE6vrPtfc2umvbnkHV3fn8c2cxG5ziHO1NQaWm1c7UbqqEKLjYE5mrZmKiUvyhywMgb5x6br3NTef6rUPsIYj/WauHzM0F9t3tmKHyoq6j+p3ozn/pbrRruK6hoFatFh9/55Qf6Q/gf+EiVqIFVxXj/ll7xHdt/ORc9d/Y9sFp0vJs01cS5eDS9Y93P0r1lv/G3Vjpj1F6QaCZAfXoabORXWbONn9v+4a+owAx2DiqB5HDpqxuu5D60yo2u+6fuzi+pwMZ/mqi/UZ6fzRK5nG7ibyajy7vuR45/sdNF03ZwtSa/0h4gTGuRMv1zdJUG/qH7KDRT4KZleIcZN1n92DbeCaPjjIT+BsoKwpIXGGwtBp6p2bTv6K2rYQMTDgeHbpOGmw7l2N3qB57fF311rUe+uG6mrr141pAPDVQgtSj+pFyxeyK79zMXOYGksa3IA2YMpJXA3WfanRhX8f3PLGXtXl+nVVjgCMWZgdI0ccYC5RElTcsIrSwiLTnl5+bNnOue9cGdRvM40Vh5rbJ22YIRn2XDRY9+5Gnwf16i0v77Cu382aqztkr6zkqcokZE+uUAiWJ+q1q7emFOo4LH9W87XZPJuA2fl1IWi2OQYmTLv0aEcBOcL1aDy73h7/lrquoIqSzTi7bl3foIXl78gKR5jrMqRAoS0Pxi1vcWAP2XUHFHLbm7N1+yRTyxc03WFLrkDTBux77NNutu4T+tP/lrp+SNoo2SSta9bN54PRzA32zq4vgWKMZd2AIUqThTQRA19OoWhN35o5dV0GQmPJnC1UGbmORtoKh83WPdSP/iV1nZRkONsOxWByhbqmkmFJZNPgSJ5TGTTUxQlMg6E/TSjKymQkcy/UzRkDQ46AjvzCWOhms+8ASe7J10+CDCcAkm7uuAZttddg3dv0e/8ddc2QVD1jdmiz5GIR0sSUKarefkrNxTKFU33RVVDy6A0MD0DCQpr3XAB92TGVkSN5xtqi4Zyt63iGC0czWoCQv0elqOv2zjzAAXMTj2TWUF05kflfUdfVSBuC2bQuxmQqxHRZl1tvvNohqQBR20GU2zKM3xUipdRBqaX6cjWJMwxY8mJAk18qWlU382hki4t2W3XdhN16qShKav2Lg46LC7mKjN1Q3SP98F9Rd0SmDsZsz+pCESzIaWYBgLasaxjVrwomlkFOsExJzlvsGw1sgzEEpertExZyR9Y9s0Qslu9G3d7pso1t0HjmhOjJf0PdNumZQEIxqyt3uDWC+cccVnV9hm7swDeYk3IUXmRCeyG7YcAceqzI5ErbY7deCRTQWVypIPn0RCEkLTTBUcs1bPXLhdV1T/RTNOmD3dSNSC+SSz0cWXdpC12NgE+q9WBSWRhMh5szmihzPir1Mk6//ryd/ZGvMYLguF5jKuWcZKMiauwgZ8W4oK6pDNTKUCwaqgMX5xmyJNzp5RB6/qq6hw3vp/DJ6y/uou6IhtVSCxonS3UFzenHnC/WNT2SY0zrKlzQxVxgZIBr9H3A7Rl13cVBaiEzqLpwU7Yw06IWyAwOHKWQqNO6bbHI4ApDB3/jFDn9QcqhfLc9jdbFdeXndfdu+/PbDNfRZcCpYLJYV25fEtJg8ZfXduEYtFXVo8HAgU0VpVitKZgbV39Mn1K7/lIaLNaFRTLU2EfNJtOWMgg5WXjAbynnkkCMypk4f9cbaZ6Lv1HYlxNtMwC+0VFX131efwa799PbfPtHXINCBrlaSklZd3EzqaRPBlGHhUHLY8G22AEGZRf8AzcvMwwTzLTlc3qTruizCm3m2uy7ZdtoQ/6bFQtSizkqiTIXrff42YKggso/1L1H34dHUXxLfvQbriGg7aDi9HpAW0SQzK65tIJWKHDkJ3ZSFhqkTB1ckR+wM72/EFhYNqaGSmaLUgbJZ4oGnKnrpFRQizzOeBmAw71Y4+EapH7nE1hfKrBFZuzLYZidu8bkXCEHjdV1NPoojSiwwBT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n="data:image/png;base64,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"},24960:(A,i,e)=>{e.d(i,{Z:()=>n});const n="data:image/png;base64,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R4U6xjIwUW7BsIazaLawlg0A1pYml1KP7/jqP1WKEazxoIdutO5Gj9hSyGjVs/eTUWXyJ85hbdbF1e9mXx65ilGiWVVQhFriHWlipAzoHiYr20ECsZyyO4HHThzSZFckPk0y/OpDmILnE/cRyyFp+njfUQZYtS24oidL1jfCCG+3hBGO2x338KmUa6hfj4UFJu2hRzcfVsbBEpshkDt/kO4RRwqERNJF605mcyE9PBTVA0yj6cRrIR7EVQohCLxRqMC2sEx/kF9pJSpZ82reRFtbraqte/p2BXTtfZiZaIUSqVxcIPutjfi6EqOgVopqZDnvDB9n4velhLxDmAb+PCuu70t0m9j++dFrj+xmNyZB+FclHNSlaCHsrnY1c/FlE3VXRb+L9wtSgExYHn/5JPODPv1nVn4QHpOQ4JMxdUHEEDpDjkDD3UdFDdO4+qscQ7rO1x6jQk+MIf8Z9VB0Oh8PhcDgcDofD4XA4HA7Hl/bOdT1VHYqia+YCkZvcBby9/1seC8Qg2CoiPfacjB+7rbv1g8FKSJBMLBaLZRVUYxPzZ3FGSpYZHOwdLPNw7B0ss1A2u2sesb0hYx7M3pDxnxemSnGHDf8iQo9LGiusxM9IfiEgjRXmiiFVdfnHY1/kdA8r7AYfj5IcrLBp2NaPWGG35I/GRVbYzOc5WmG3qEe5WFbYCEj6HYKqi2aIeM8fvWoRgZahHoxIlNeaKjyM8OgTUXuZP0w9nUl4ALIqvi7Z/GIvFA04HQ4NtbAIPc2faJIuZCUBZN/FLnDks1MshxWSIOGcOzpdXLUiNwCkzoE8NOzCAd6fEOZD881q5wInmscRBZHa9SkHfbaRmyAJtJAdoqZv6pFueTEP/4QwciDddu12BCekKSUKmtDwAYUQfTdlatK05QSdGf8AJ+iE5EBIDlpN4H/tLLmB09daBek+eUUvw5TdKN/kLPuMbFCLOqAmypFRhR31whiiQlzw4j8jLIVj2lJ9r81GNCFgN4hCjwK0MAMAkwoSEO0RSqm0MKrR45z6PjWhAf7nLYJmRtj9vM8EAc1gKiy5+Y8j9n0Mlbrm4wghEiClL1qrmm30eYOLGJJ+DMGqwGiMy0a4355XgdREY/vdOVS0byt6J2H3VUrWnWSKYRJJ9XGfIfmASbcywn6MbdviHk7v6Tw8TWyuySv5vmvxdScs76N/drrz24F3gxJ9Wg4yyJI+jwh8xy6UxwgZTdniOM2N5WMyQFeiK6GD99wDogg87wdcqh/Jis6rI85SXPP/lZQ68q/KvwRKZDl9IAk09+s/REIz6NxIbXHvBgmQcC5xJl1KJ118wI6Kro6CRtd3I9Fx/rjm2HJAKlpOAbUozl0y+HBoJnmFjihVRCp1TAzakJMQIRGJcXqnn/IL9UeW14XNeCjvR9jRgLlxRiYcLh78FNC3xHU3+/7MgpoKM3rsg5CeEyasMCtsgBU2k/WFlVbYPGEHm/s1U5hDlh+E2QZohQ2xwmZihf3bCDRkmcMf/UjeYrFYLBaLxWKxWCyWf4GztJEPVpjFYrFYLO/hP/rMstUoYIcVs+CwJTbEF/zCJviDwlwe068jJFoc9feEpRD025wgjzmR2sP9e8ISMPptBMqJFb+QAOTGNYt8FrAt6Z34dCWGQ/MovDcI8/plEgH1sAjgPAOkZ/IW05erbA96Ix7MPh+R0jykDN4jTMCs/AmBTdAv+krbEoEMFtyf6rxV2AFisPs+zUArXiysVdKYV/QmXR/oXeBCuFhYIAUtxYcR1oDTTEJE6h3CggOjFr3S0BjbtUv2IVNaJGy6jHi7pReIB8I28GguNdI3CBvhmUVUoYQuvXcLk86LsW0ldainW2TALoRvKjGBclK2iEnTQAbrCMNLwgTArgOiqq05NiKkW9wNWrpGUsNbetY50i0V0puftp8lTKqbFnnGXfY81jsoIY9CnLlEuyB1aQ6Xiz0ZBpVuNuuzhO3N+/pEFB+4Rkre4eBCodtLv45XRa0wJeEv3Z+QhjSo6BeEha8J21y3zoXzw6EPmNK9fKnTgIr37FCKRI1WBL1bWK6FDVoDe1WYlu6heCLDTUmpxmvNa1oGvy2pI07vFsbu7BFDtExYgdMjYfogTbucRQQOjjebxN4trKGWAMmwsLFMGEf4jDD9++88jbkRNqsKO9/p54+AWiQsg/uUsCgNpwOpJagzd4DzmsI2V2GluHCKiVQ0a7K1PfTXODco9Ns+JUzt8YXDa6HrqsFxka8MLezNwtQ5woXKJefay0rcwGakvrZEAW0gnhJmCMWB92l2OX2RD34v/Tp+zBDQQypkW+ZEkOFYmKriBcJ2QMa5hGwc7K/7iDNjpag553WNZsZFTo/I5ziZzZkK8xH9NDvaZX2QmY/9VSZG7J+Zvvv9gFBpYVu9mRudKTSfQMqwrTNICZh4MNcYNRMKP8EIJyaDkt0mnXEiPhFm2MN/FGnWVpCUpGGMiSENPcAcMQ4xvE6uU978F0/CQvc1TQEg0INIDOdk56vdCCPklgwpqs5rqnzgbITNvZTOu5FI8uRYX234lUr/iYTS47nNwBPpIyFeTHY7IDTjB8TXM+MrIXsRQtM4wb8VViN8qjoqxHNzHIFcv+ZMtj/SNZUhDKQMFn6WWUHqVi2Gwlxk82e7B0izdTndcr7T3aZVMBFWmN/jcPgNdf5sJHSDzbiVHpE6ONMyYa6UFRojbP7s25Q8BTIavFlKjwdYBeROUUfoYDuaVB0xxnskLLnGlpXXyRbX3+hsrvlU2On+/CzQX8MtXxLGjLAKRYm6+SZO64TizugGkKkiCpqNxKb/y8Mo/sjwqLGqCFEaEAmJbPBarJNmX552hVKmXczqQYX6uLEbYfoQPcKYSSED/9qfJIjHZiuaEm/QI9M3JK3nNSD5HnJHV0pIjzGvlpDIGsZYGdJsThKJEA4O6np2ohi4KcLT01OFL0VBjS9FB2R6M+vRvnxTs3nFLxxPipYKM1dwZU4a07Jl4SZo4TQftr+G0zERdLV7Iyxg6tlqRYfTtJ/RsFFL0ARwfifLXzHmj8pYXGi+XvTEFzm9AhNi1IVmGb2Cv+MS4GIkuBzfDyLKj3z4wedQo/gLT4v4HIIIJ5rPFhX9T2ES5SuzkE+Mcf0dPCCmmTTY/5EYyTVoUjX7iryNbJnF4eOD4j8LD87/uEG+wN7mCs7jtCWLxWKxWCwWi8VisVgsFovFYlmHQP5vP9R8DZXVZLFYnqU+kWUGPuSnPm/zZcKsoPUQSP5rn9Mm4LQiGRpak+C3K3iLhNbkhIrWJJP0u1TwaCXMgtulsJ0Q5YJgnIUwNtqfVSmQLi3SPb6o/zVhcj+Qh5reQ2wWN6qtuJD6+l7qpcaRiS2LEJDGL4Xn/p4wONNMufo42MIdPcJnjHmipeKcJ/hC9rp2EVpk0Hf78cKRybbzVlBPKXGBx/+GsAPYOCotBu6XEO9x7kef8M5zuAdqj7EyATOrBV/HhXO7cFcdgaM474GdFhbENGI1YQ7UeO3f6RthJa44nFei5TRO18klspxosBRWRTJ4p7ANItZn0hyJMrT4tCJwhn0+jYWVwHPrQbY0RZkl+HvtqcCOFiDRjxcLvXzC7UteglF4kACONGItYS6yiTDxvbDHD71Ozcq0wNXfLIm80o3Al5lq32wD9tu3e970V/V7hSUIaUKNE71O3W1b3tVrtI+HPXBBK2OEaVFvFeYjevto33XA/dHGm6X/NIflwlKIO8L2zwk7P142ZBKKlhjbIwnMxi8Yti4XJq5LTSvG6227d/y5PrrB5p4alHdbFaMF5BLR9rOEuZASQCKEOOC52WWM+v461kNMY0qcl813L4iPEkYOUPVztieFBcjuenSAiGsKt5d7WHTBI3I9iY1eP/17wnIHkEV+T9ixPYRhI0RZPCeMvulwVclhiPL2NUh6GVdi2257rZONfktYKJFEQHRPGAPE4DWN2gnhMQMZJkEV95IBir7dJgjMG7bwC5GJXZnGlg4a5Lk/2t743KxkRCuS4NzFxNwRRnIgbEca74fwoCMaeoBOhjQBQgw3ZPwLMxLlPIHGZNSo/k/3Q2G6qa/HCUlXGJB3hNUQd8YLQdFsBTcIMqQPz6Ymm2qHUu/jT1FX+24a3yJ7F/51c+EYYWrH2rfd0Xrw/ihHgD8VdoYwp79XVx4r/54wnfnxmNDz706+tTBzNENIX8c5rgXktVHEU2HpVZj/enpCJjfhRNh4YOyyL4TpyzYuTZkKU1/f5LpXOCClGBmth4uk73okThNhw84hgk9PoKZiUwB1QBpzjSc0cn2JMeWDDwXyvks5DOLoYySUoKH1YKj6bniH4kdhNZpXxxV+GUEemkl09lDuTmga1qEeZOu11ylUpyeXMuxPYRU4rYVpFVtwF3yafH3Cbt6jUKa5muZxHFGpdO70yfQ/r5K1M5DLv/3WOar7CunSGhhh+jjJaBoapkrfZOYk9Agz/phySoBox1h8BlJaLszN8EUWDK/pbB3AozWJsd+29U20h2smyzRFmo5oyjPx1axGi/TICFtAKIS4HtBAomQVsEfk05pwfCFDfeoyY40x1ZOZrtn3gQD5kXNeBTQVthwPF2RDFTKx2dJ6pDyC49GNMHMCGOCzkJ4hPJxfCL1fDhMi9fsw0AOtz1BYgIh+gQJnWoFYn2FXZitz0qw7ljFjqYD+IzTQ9laE/ZfymwoIWhu1+9Snyb1C/F+7RdBisfxx/gEsxx+G85C3MAAAAABJRU5ErkJggg=="},79898:(A,i,e)=>{e.d(i,{Z:()=>c});const 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"},61982:function(A,e){e.Z="data:image/png;base64,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9jGQO0sI3m++p4ywOHbo24w5j0x3/yKbF5J0eQzZU4Lc+vdyR9cEoDLkmQNA86uIOGVySYRxriSUW2M7psJw8u1zYYQafxvBKVpNK1JA0Pn/VIJ/4uFXQrbNe3qGiUw7V21OoU8/X53U4/ZPECzt0Kndixi85pJxYbee6XKNTz4Xj0gTI9/6l057DH46sdMXygo2xkOW1d+iQzc3h08iBYElXZNyhNFTIDeB31lHINX9v/pIHrFgLHonJVnLO7Z0588YOV2dqQro0J8QrF3foQ2CGbTD8eDdMjiXJGT2DV89a1w625kLcyuHZYyqFrsm4w5LVBG3+4yJwpcfgTdhgm+T9Xozy5g5fPMLhyFHlF0PqchXLBnS6c16HIe9S1ZSugAETFd05q0MdVWPyKqGGZMKMUdCdszo0oLfFMAldngVU18OsDkh+gTzoUFSkxXQFHEkhQkR3zuowQcSAwKOrYat05z/27nVHaSiMwvBae28rhZ6r0nKYQodEjUZjTPylXoP3fzWWQhQqInhsZT0/mEmGME3eaTed0K+/tWESkuEGf5FhCvn1ht1P/PxNG91Gr6MHc4SvlJHjod/z7ir/YUPMzBoy7IaihrdODYdPDYdPDYdPDYdPDYdPDYdPDYdPDYdPDYdPDYdPDYevfw1fvurbFvVdDxs+eKCKA2+Ij69VcegNVfF/aKiK/0NDVbyq4eNHPfXm7YMHrz9BfuTRg357BfmRdw/76sXjtw+evvkAGar3j5qCz59BhkoFh25b8IEKDlhb8LHWwSF7rYLD4xUOBx6r4PCMaCDD1m1Y1fgiqCED0GmY8IR4CemxTkPMzBdPuKM5RD3XNNRSOXBqOHwj5tgp5mo4UKGPHY7VcKAMLVoMAW9N+jV2Es2QGogZZ/u9jon3hLFhiL0xI8gATGmwVZK145MIxZdya04hQ7C/k64hTeyPDsekO82QGog1VwAyPyxIg8OGmRbEgchC5saMuUnZ1syZYa/gCDIEacHGGsi5AbDiBHv3OpgOTVQmACxjYwJsJWo4UHNSZ/ciIiIiIiIiIiIiIiIiIiIiIiIiIiIiItIzae2c5mz1z3ROFgkuUMXcWkD65Z5b9/ixkswD52Jdv9kzFf0JMhr8WMBy90VH035ZsL50aM/0zkPDadJdzwS0nYbnqGEf3bO8rmEa0kL6JA2raxqOnE/fBBGOeGtl/dcs5/hWUo66wXPu5B4OTRlA/q01S3xrRd8dtyo5XpTW2pwORyY63fjHKsb7VoltZNhJFj7HmxSZtRGOZBpP0TOjmBVakc/TArfUANEei3KusBeYYzG/iNSwt+ox5x5OsnekH9i0dq7dDzPsLdWwR6qQ9O9Maz3BkSUZzyJ8MeUdWhNfp/n94cU8ZHHImvL4yWMa59yqIGeQvkhJFs5OsbXceDgrK9jKp+gq55B/JJhbXKF0bmkzfMsVHkRERERERERERERERERERERERERE/oLEnpDiT6p1SetPqhN0nLmWyuHPyZhDfkbFBU6Zm1Nq/DlWlyX/wsXE/XB7DTNrLX6DkCOclUT4HjX8Fd49G3GCS1XbY+PdiVwMcV78BN+jhr9iwfDe5dzgQgFbc3QlzHEex/jjzJOVK2ec20Y9u43reEqGI8DR4TL3jOvk5EwFy3UPGuY8cBuD5Tzfn+KKhmmbHKOTDYMeNERWOxcwd1t9eY/1Z1Vc45qGhjUaNRd/oGFS47xo4xoVviO11qa3tx46lmgsObl0t90vopM/0PCONToiw/DeQ8ubxWw9Sffvcqs5ybv9j0c5t8obbDjBFSwNGonvJ+cauvKnGhpm6FixkY/QqMbk2lo7KRgmQOTHMzI2MVdo5SyMMfP0BhtucIUJHRolFzjXkOOfbDhCR+gnI9P+tgW53ie+aze6IP0JMGKMrYw0i9K7wXOLlCxWzi2zqxo62ksaeuVibX+p4Yj5/oUduTjeioB0aIyJrSRkIwySm2uIOmcrXkwvb4gUR+qk0zBEYxOTLH6p4YQrYMZ7wCfNNw0naMTE3nQZ+BynwJRr3JTMblzwhOTq0oZdUy4ApFxjxyOnwIIMqqNsfozTFiSfGBNuH+Zu0lmuRy4CgrDbcLVrmLDAV1HA2IPHEDcoKWOWaM1Mx50rvXMNN3RH/6eZkg5Lxlln1ysYfa/hkfSw4ddwd1+/3QCodg27+9ycJZDf6Oj/1I93pWJ+a4LW8tRBKoqZoOGH2FmRBQyX6DScc4rviqzNWVtrqxqnGj6hw96qfenI5+TgEF5tDv7MVrc6i2xOiy3PdrkyQsuLucQXXuHQWHB9tJtlvj9m84BuwwWXl66H3YbJmnzifcnZPm8Wp23DvLJ2Mvb3W39PB1TMsWdvaizZZ/bupUlpIIzC8DlJV1dunWtVgIQ7Kdfu3bvRnf7/3yJJAEF0xFFHGM+zGi81ReUtepIM+Tqhf8u02hQHZTn84XSxmBwS1Wx23LC+ajij+UnDCS51TPze2jGqWG+HdhO670ycm5IbY9qIXAE43cTvwle/rObOXDUs/XP5t6GrQ8Qd2yWXwIZrDGLOx7+v+q70sJeFFicxN3jKjvXVy+PBLk1rHs1wJp2ZPR+xO5slV4SM2qXnRf/BeECfXopRkXEyHulLE5yzNad+H7qmW6QZi8lpjnQ6fGXoyj7sGHTDBCdFtsVTbLPAN4Kd11vnAOx27g1+UMX6exajiceBV+C1sxnDxPSORx2ld6HNr+5gMvO8kHUANKwqxjjYMIZhWAAIHIceQfbPNvkq/b3XX3AvXYccuQa3mVUkww69iqxwNCE9hiv00hKDoiWj/+LXeP+S9Ud4jpic4aTJ6FaQBxP/J593EBERkVfkw5vv+Qh5HGooIiIiIiIiIiIiIiIi8trZbQp5bFt2kMcW00Aem3n9jwa9ei193GLtLP4df6+EfJ93Y0OPAf6RIAnZc8sF5CEbzkKG3l5Nss0hj9fQhqGxh8ugiO6/eKbwPhoGC9NM8EfMJjiyCd1rf8D+bho2IfcS/Alxh692XEJeoqFhuDaGEf6EiPjKMoK8QMMtXfFrk4PtrElvagg1vLa5bFjMM5JRUv5Gw8DR/8XDvSBZm1INn2XH+HKrhFFYPL9hzd2vHm7beRnJ6Xphf7aW1pCTvlfWtnx7WsbSms7kANI5zfWRvNGEU/uct0zZVdyrd6sc51oWOCn+t8GWT8t4tMBoyao8fmVwIb0KEpuDtXe0Qm/O5rnLXh4vHfeijYn9FKMdO5wY3aI/Zy0A/zOjWYpBeRrHNrlaSxdMvr305pU1elmY/s7OMuUsiTiqzPhiPBzZ7NUPYHsGG7rzub3HhhFGJsp2xxH8l0r/xOJMQQ+j1OK5/HjJ3vAdzmbAN1pKv6dmgdGSy1OH7GyyfQLYjOWf2G7J3pQ1WMwj7nnbw4voMMoz6l7bd8zZHQcp8z0GZU0Gh9U1CByXacMaf6Bh6Wr8RL5NsvHUZpEek4ZhgIHHOeRaQXq9kI5cmr15SHJx6lFGnDpOrloZYzyvutpfyecSl7oJDmqu8ZSgqYZ+61mOMzt6FoBdcqq5VN8VZ+yF83SbcRCajutTQ6QROQ3ww3Oa+uK0NP92K76CFUYNqyca2LgmOZ1v06t/mdIrkXqMdELzI8XxxCT1O2NMk6Ogd2yYz6KxVOePUgy2xix8H9cStpelKvroFWFY4Idm2Y/3aAgq9qZK+CucGxtWXkhWq3zteBThabZiXWJUbs+G4ldsnrzbtlk9cR+nYpboU5S/pGLeJyDpkgl6k84bGfxEXtPF6BWOFrAuzIeU1VPlG51x/iFl1qG34VBuMSvxDIaczgqUEYfga66BNAwnkBdQszntZPAb/IqDOXq52+eLdV3wMhasMOjY4LeU/Tz1DqOYUVrp8vxltNweY67xByWcsoK8gIKZ/SsblKcV9VzHy+jY4a80RNA6fU77RRjGwH+4medrooaP72vDOdeQR2S4Mb02on58PajS8aDVxdyjCvyRHi8SERERERERERERERERERERERERERERERERERER+Z+k6xXksRl6kMc2VcM7ZLuabAPcJKUa3qEle5XFLQJq+NAdcq4Easa3NtTGyvdntQKw4By3iJlB7tON89kKp/0H79ZtDQvHs4b+Jobcj9kta+nKsf3aMKDek/dkR/q4YL2sjXFhG3IXnHVLvBnkPpQmIl1ncS53JN18EeAgmJMNAr337lLCwQa9iX/y6S333tVJjj1Dt4Ia3inr760iLsZF9Vo1/q8UanjftpwDmLTeEQfufdL6OEl1fXjHvr26mI0b2eEblTbkvV/fNlx4scU1wwZyp3ac4wYLbdt0X4oGB6lHF+AGJWvIHdkc9o0MuozTAjcJQ5y0pA/5p/yMR/MUt2lZT9Twjti49Xrr4Pbu1F6UIiIiIiIiIiIiIiIiIiLypb07y23dBqAwfA5JEKImagAkWbIGDwvoe/dQoA/d/1ZqWXI8JlVc16mv9b1c3wAGEv6OxMg0NZvNZrPZbDabzWaz9yETzF6Y3KSctwJ7ZXFG0hUBHYxqwZ2sKjVmLyDqDIsyBsShYZT1SQvuFPNHh19A4jLYAjg2jC2LNXZ0K+hGmD1Hcu9RLzJsQpw2jAP6GqOGDWbPIVjiLush0rGhtvTxQdt5I4ZnMXRxF8nqvGHLDCf8+aOmT6JJxriHDqgw8FINoKSaG/6EhOQGd2kDLvVZtPaNG+YL/BTJjAXuIwNmET5kjHCieauGjmGEH+JRFXQwaAuShYepnJSmxIFLnEr5Tn9cLLjET/GoxNhQ+2QqCrLGVKEyLD9paIk30rDGs1031BVtO05NJtIxctK72TBkgTcSGI1nu264ZBqOX8E0sWWH1gQaewUjHJVvtT+Ypotnu24Y0zr4VsMkIANgxRJ7DT180JYx3ofkCs923TA7pOjoYQrtcpPEQGJsiJ6kQM8L1sDyvS61eVR4suuGCQsM8qXGFOWYDP4hl8t4OCgL1LQRJnLUzou/jfzTDa0ZdxT+Fh0w/jhs1qd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"},30407:(A,i,h)=>{h.d(i,{Z:()=>c});const 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"},748:(A,i,h)=>{h.d(i,{Z:()=>c});const c="data:image/png;base64,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c=h.p+"assets/images/izmenenie-ehntropii_clip_image001_0010-72d526a314225cd70540a7bcfe764e63.png"},85208:(A,i,h)=>{h.d(i,{Z:()=>c});const c="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXwAAADvCAMAAADGvJ+hAAAAt1BMVEX///8AAAAXfTaLvpp/f3/F3s1Rnmm/v79AQEAICAj39/ff399gYGAgICDn5+efn58YGBgQEBDv7+8oKChuroLX19dwcHBQUFCnp6fPz88wMDCPj4+vr6/Hx8dYWFi3t7eozrOXl5fi7+aHh4dISEg4ODh4eHhoaGg0jU8ig0BbpHGAuJG21sBGmF/M4tOZxqd2sohnqnvp8+z4+/nw9/Kgyq2SwqDT5tm92sY7kVYsiUnb69+v0rqs9S6cAAATgUlEQVR42uzc646aQACG4e9LJpkjwymAImiIB+7/DgtK7WJr2+2KTXSePyS7m5C8WRmGGUQQBEEQBEGwjKxPmEpMrJTSIHiOVcKBwpnfcpA0CJ7AOLL3JtUYNSmTUiiyRbC8AyMJICIGhebJAOh4RLC4DWuPa/yKe5zVXCNYmuMOo6MG4KkznAn2CJYzj2/Hw45HXHgmCJbWscLViRtMIiJYmsmpJCaOMsR/pnVOlrjYsg3xn6nISTqc5cxC/D9qpcRjmCNJze62eBhwPzAbj++ahIM9HmFF1VYN1Yf42d6jCLOsWaQeE0EeldJs8ACKO8DO4u95QscSZ+32sLF4czEdLizT5vyDCl9ndIrb+DF7nBhj5FOSeg1zfdJpNu/32OdH/JICA0mFL5uyz+N7rW1OO53MyQPdkYPSXM6r8W6u8Y3W/nHxV3Qf4ucsLsVrVhiZRHsIkpFSCQ8Gg5qtL2tGb/QBuMaPWV2zfZ1gB6CY4p+4NQBMSq5/nKwjBYCs5ubyR2XCgcDb6LjFWckVRo6rh8RPOSox8gkTpVRN8mQwqCgBMd1ZSToMGpKVjd8pvmCNs5p2Ohb4uuLA0dHjzG45yjvN5GSnWdeel9Ad3XRmneHN4qcYZTrBWRRhCZmUsgWKLVlNI3BDOti9I3foJLDhEe8Wn3Y2znqPRdmNHeNL2aXkFo5MNzDaAaZvxviuAOQer80KIWIzi/80NUeOOQqxMgCswcWK5B5beryyneYgqsj1tMrar+Rgjd+Kd3KuxT9Y90r1LTQtbphKqRb2te83C81SiJoDidFK86IyuG/Fn2zxz47c4B1tuQeM5qDBme+cGkTscV+2F5Wa6/DPHA94Q0anBkDsfnqM6VMWeJITFd7QiSVGMRMKzDhKPEnBCm/o+/6ZioeHx/dyxuO+tcctL7sX39GZMcJIMuq+HN9iTvEPEnXaqonmz158Q6fkFgMbsZmmlLJucLH9bXyzETeOVJiR4qNDzk+p+82L/+dLusuyocMU33GDkdlr7XGf17yVdPgkefXac6lfs+RRHcnyuo7Yj/FlXKbUDbDrlYvvhBNzXYHgc1YpyWQHYE2F82FStcCeox2ChXgpMTKMMOrUYNtYADvqWAo6BEtLuMJczw6wvMhjBIvZkJiLmAEoyVSpiHQY+bff6LGIPsaMZ42BZYRBG1FgcEywduknR4J3vJn5Gs88A9AzwchqjUHEIiUjCvy9TB/FHa9+M//Paqb9riRpP+y6yVmzNPGn4puEd4Q34+7xjgNNNutaqYQJBicyN/hcfBjZiYmiEld7GdrflQ3NWjLecZC3MECh6b6yvi3eaWX86/g9l8nTDNjzdN1StdYixJ9ZLn6kDIA2AwomZaLQMcRfFn+Vy5E8AdKE+DNPiQ8pbbjmL+/OPX0YcJ9BcI/H2fB05xc52Ycp141MZHiclhU+MmVKvQYcRwechS9mWIalun1bMafwHaM1fE73/cUhwMvwDO/BjE7xQcmjtepEzRaATYmB1amRdVjHeTzFAj9cVop7ssYg1hqjioqMam4RPFTPBj8wwiAiBVBUnMb2HalXMOFN6UfbcHsbvyF5rGsykVgnDYCIDkDOcNV/rB1z/EDd+Swhk5rMRQas1Q5AeY7fv/q+qedr/OwiNEpYYabgEUAXJmTLap1S1Z4Oc+4EoKHqYN9z7/7zxHT4BauZ4sSwHWvmSfFRCIssLHYtKw47s/5aiP9KQvz/aMcSwX9i3nKDfhAEQRAEQRAEQRAE39i5152EgSAMwzO7TKsYggKKiigCEqCmnKQc9P6vy65YSShKQ5Al7ffcQJt3ktl/AwAAAAAAAAAAALv5Iq/a6Dv/xNOBSJNSz5e5TmjkhJbqiHrOl76OTGWXN7LpXbb4GE0oprJ3kNG6g08H54tMtXachdrf0vzk3qYJpziWlYbWXpjlt2JKaIP4q5CeTkSi1sclPwK9U7QHu+ogumZ+c9kqGG3bAeG3dcywG4sfKK36lGIz8zLtzUuwYHvOeisGIjKm7ZxYfK0aAyH4e4M3vgexyQukSUk5ahaPT3AUvd4E8W1RXUJ8SyZqgfi2zFQf8W0RVUH8hBA/TRA/OcRPE8RPDvHT5ITi56suZYv9+Pno0LWbueMK9uPfcBXxbcVvcwvxbcVvcadWzGb8uRpajn/H58ztOtFt5uI3lLYcn67YKJ8VMneZ9wTiV5k7xQKH7ilSd7Nwof0E4teYc0Ql1+VLCj3kcs8FM4kSXaR8BAMV2I7vmvhGmUtEHTZezsr8+MTMqb5WGpa2Hf86it/mT/bOtMtJGArD74soSYCwWQoU2lNLrft23I76/3+XFVPsprYViqf6fJkp7UyY58LNJcmZ5HAZZSsSiH169ClveZOOp8PLh2/k25wg5QIrsnnlcTy+6b0J7h+afm+9w1WZGvkO61hKjcTIn4dLm7e8v7GRv98HX5UJF5uNQQMKOCS9ueMx0PF/+X0T2yM0lPQpYp+GEkHEDLjZTWmOyH9mvcJAOKUkmZCObdtzxJIU4nZ7XSN/f7hnMGZCrFwSDSrhN+oFbpO/TX7DUrZj/Y5zw/9I9qj81xiW+FaT/Cny72FQ1EPxb2xC8zfKX5Hyn7B/RP4D6zmGpGK4+DdGl4/If2s9wpB4nMRM8A/w6lA+rMcYkkjGoI9/gHfWU+zzyMKAaCb4R+Sb9fl78t9iOBZM/xX5OJLg71kPMBwrZvvylf2XFP55iU55/PiI/BcYDkF3X37G6eGzQIDrk7Bb+0+sD9jjtXUXg6GkVHBZYIuAovka59iQDZKYfHrokqfWu2MV0GC49IEJ02PyVxzBYF9L/nyqsEFzS35vyxfeYSCM/JKzA/kmIxnSa8lPmGND3rX8Z9b9w/LzDgbDNVZ/I9/jGFchpY0NTtfy31iPBp/Kukh+iquQs+5J/vGq/ov1FOcwjPwA1yGKVD/yTVX/N82mnChfcIbrMOXsYHlXh0Nrdy+Sn9t2oGC4lvzccZo2laSDHhltN55i1MovYehszdoF8jPBNX4MoH/5mZHvMSIT3RzpVX7AKTZUFAnHTchnDBU65aX18mz5QUH6D23ReclhHrJaKkEuc4fCOGEh6DvAqlf5I27JV5JrCg3ECQW65aP19Ez5bkKKDECzvqxr6q1s7kiuCTfyXdJTY1LYslf5KckMGwpyXFB6dkIm6A6j+jz5ecilgwav825v5+lWJbSBJRdGPiQ9IAhJSpboCxWyZqi2QuGpVJIUkQQ6lv/kLPkq5Gp7oV/XuExgCFgDCGqb4c7YSuVUu+sIMyHq9rXS+DNscjTmBIaA9ADtOBUEKzRUqUgfijWTGH/CZ+veWfLnW4leT0fonIJuW+WV5ggVvjFu6+ySq8a6T4ZVxjXtJSEi/BFacon8x6Xvsm31oQl5ILnB1/iGXlSXPeI+P0t+72tXU9NAW9fnpInHpA18TB/AjExCTmvOUUabdOVTxXbCpbr8wq+ArUvfb1ud8KEJz8QJSMCpOTU/JIEsIn0X52B9OkW+O2pnmoSDPsm42pW/IjkCGtlie6YXNbMmNNRALpmb+2WekJI2LiNkAmxf+mOGbRm0bLuligwAzaj5mC5YVaQoOD5zfOEE+bHkHA3aJyNhl+iLmEWbdgIAKuLY5B+HAu17DiAjAFqw2MkJJGvXvbQmr8hJo7yN3oL8EXK1SYcqogdgSdd8KF1yjvjMZp9bD34vP2f7W1Ww5JowHaEfGAHGdZQDC04XRoQ28hvV4WbCa9lY0DUD5Bpw2QSjvjA9Ts0f6rZ1tEPG7U0w29yRKqRXOaVv5Gspm2bN61O5d4r8MQtO0JLPa5LjCn2QULWGpRCk67BGw3wGQ7yyjXwt6SEVkr5WTQYOOWmUhRqAGuE82r4j3XwD2QrNWGgjf8Lv1O1Z0+5HvmaYMdk9tIgoF+iW/fEzW5Iyg44SHIMyc5ya9GJJmcZANmqsZVizogDgUeMcZqQJl44426+/NJkBNRdwQ7IQYtU05WjAJsse5JsupmCOXRbS9I29yUf8yyXiK37Hg67QEmcKa1TBEpjXCucQ0HcMHqWzf0KFjIFMsmGxPfCnwygGkDQFUZ7MLpxCP5SvQo5MnbfDKOIEpxPYO1Q/zboZTqS019QUx99kcUmtZWj17gRwlGNNXlOmfnuacVN+uLppNPKN/MvGlA/llxRNBHLsUX1l78x2nAaCKFoXldSL4x0vsSe2jBdeQELwAuL//4tgd4IDZsDBWZzhPM1oRnJ03N3VS1VHqWjGnhlOaBZaSWwgaZImpNloVpmMuScXwbOpDDuaz3z5bT+c5RODTI12iMB/U7UWiRMcmiZHN1v+DbARXEO+2W4JlDKGnejoE30vawH426gA0JbP2OcRdUDT7JCsQz5dQ35smiIfmr5E4vQvoRsGjxahzJAp9OwG0U+kOyAMTjSNqWiaQCmaA0/Kn47VTiLjycgzH3UV+Vop57CQGEb9UkFtmBvArzXRFiGRboBOE9VIhmiApwJ+eDKERJUYEfx+oh/RQOlv+I/EquUjhTRkAPyJXvUzBZ2HhSvIHx+q5ci0SZX0h1WuNfxD10dllN//BHuYB8GG55x1d1cH9xjpz8dOuJqKO098IBd79D+fd+5SLuSYhmtnKfktso57OoX62Kn3HN8OE1kKyPtfbKLSx9sG2NBZ8hlHa5b4Ey4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\u043c\u043e\u043d\u043e\u043c\u0435\u0440\u0430) \u0438 ",(0,o.kt)("em",{parentName:"li"},"\u0431\u043b\u043e\u043a\u0441\u043e\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b")," (\u0441\u043e\u0441\u0442\u043e\u044f\u0442 \u0438\u0437 \u0431\u043b\u043e\u043a\u043e\u0432 \u043c\u0430\u043a\u0440\u043e\u0446\u0435\u043f\u0435\u0439).")),(0,o.kt)("p",null,(0,o.kt)("img",{alt:"\u041a\u043b\u0430\u0441\u0441\u0438\u0444\u0438\u043a\u0430\u0446\u0438\u044f \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u043e\u0432 \u043f\u043e \u0445\u0438\u043c\u0435\u0447\u0441\u043a\u043e\u043c\u0443 \u0441\u043e\u0442\u0430\u0432\u0443",src:e(30197).Z,width:"582",height:"401"})),(0,o.kt)("h2",{id:"\u043a\u043b\u0430\u0441\u0441\u0438\u0444\u0438\u043a\u0430\u0446\u0438\u044f-\u043f\u043e-\u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u0435-\u043c\u0430\u043a\u0440\u043e\u043c\u043e\u043b\u0435\u043a\u0443\u043b\u044b"},"\u041a\u043b\u0430\u0441\u0441\u0438\u0444\u0438\u043a\u0430\u0446\u0438\u044f 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\u043d\u0430:"),(0,o.kt)("ul",null,(0,o.kt)("li",{parentName:"ul"},(0,o.kt)("p",{parentName:"li"},"\u0421\u0442\u0435\u0440\u0435\u043e\u0440\u0435\u0433\u0443\u043b\u044f\u0440\u043d\u044b\u0435 (\u0438\u043b\u0438 ",(0,o.kt)("strong",{parentName:"p"},"\u0438\u0437\u043e\u0442\u0430\u043a\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0435"),"). 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(\u0435\u0441\u0442\u044c \u0433\u043e\u043b\u043e\u0432\u0430 \u0438 \u0435\u0441\u0442\u044c \u0445\u0432\u043e\u0441\u0442) \u2014 \u0432\u043e\u0437\u043c\u043e\u0436\u043d\u044b \u0441\u043b\u0435\u0434\u0443\u044e\u0449\u0438\u0435 \u043f\u0440\u0438\u0441\u043e\u0435\u0434\u0438\u043d\u0435\u043d\u0438\u044f: \u0433-\u0433, \u0433-\u0445\u0432, \u0445\u0432-\u0445\u0432. \u042d\u0442\u043e \u0432\u044b\u0437\u044b\u0432\u0430\u0435\u0442 \u043d\u0435\u0440\u0435\u0433\u0443\u043b\u044f\u0440\u043d\u043e\u0441\u0442\u044c \u0441\u0442\u0440\u043e\u0435\u043d\u0438\u044f \u043f\u043e\u043b\u0443\u0447\u0430\u0435\u043c\u043e\u0433\u043e \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u0430."),(0,o.kt)("p",null,"\u0414\u0440\u0443\u0433\u043e\u0439 \u043f\u0440\u0438\u043c\u0435\u0440 \u2014 \u0445\u043b\u043e\u0440\u043e\u043f\u0440\u0435\u043d. \u0417\u0434\u0435\u0441\u044c \u0443\u0436\u0435 \u0432\u043e\u0437\u043c\u043e\u0436\u043d\u044b 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"},83470:function(A,t){t.Z="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYoAAAB1CAMAAABnE1ZaAAAAVFBMVEX///8AAAAiIiL9/v3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"},49088:(A,i,n)=>{n.d(i,{Z:()=>g});const 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\u0441\u043f\u0438\u0440\u0442\u043e\u0432)"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(89148).Z,width:"717",height:"108"})),(0,a.kt)("h3",{id:"4-\u0430\u0446\u0435\u0442\u043e\u043b\u0438\u0437-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u043a\u0438\u0441\u043b\u043e\u0442\u044b"},"4. \u0410\u0446\u0435\u0442\u043e\u043b\u0438\u0437 (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u043a\u0438\u0441\u043b\u043e\u0442\u044b)"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(37259).Z,width:"644",height:"217"})),(0,a.kt)("h3",{id:"5-\u0430\u043c\u0438\u043d\u043e\u043b\u0438\u0437-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u0430\u043c\u0438\u043d\u043e\u0432"},"5. \u0410\u043c\u0438\u043d\u043e\u043b\u0438\u0437 (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u0430\u043c\u0438\u043d\u043e\u0432)"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(15463).Z,width:"723",height:"93"})),(0,a.kt)("h2",{id:"\u0444\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0430\u044f-\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f"},"\u0424\u0438\u0437\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f"),(0,a.kt)("h3",{id:"1-\u0442\u0435\u0440\u043c\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b"},"1. \u0422\u0435\u0440\u043c\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b)"),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0441\u0442\u043e\u0439\u043a\u043e\u0441\u0442\u044c")," \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u0441\u043e\u0445\u0440\u0430\u043d\u044f\u0442\u044c \u0441\u0432\u043e\u0435 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0435 \u0441\u0442\u0440\u043e\u0435\u043d\u0438\u0435 \u043f\u0440\u0438 \u0440\u043e\u0441\u0442\u0435 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b."),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0443\u0441\u0442\u043e\u0439\u0447\u0438\u0432\u043e\u0441\u0442\u044c")," \u2014 \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u043e\u0441\u0442\u044c \u0432\u0435\u0449\u0435\u0441\u0442\u0432 \u0441\u043e\u0445\u0440\u0430\u043d\u044f\u0442\u044c \u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u0441\u0432\u043e\u0439\u0441\u0442\u0432\u0430 \u043f\u0440\u0438 \u0440\u043e\u0441\u0442\u0435 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b."),(0,a.kt)("p",null,"\u041f\u0440\u043e\u0447\u043d\u043e\u0441\u0442\u044c \u0441\u0432\u044f\u0437\u0438 \u043f\u043e \u043e\u0442\u043d\u043e\u0448\u0435\u043d\u0438\u044e \u043a \u0442\u0435\u0440\u043c\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u0438:"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(84097).Z,width:"613",height:"174"})),(0,a.kt)("h3",{id:"2-\u043c\u0435\u0445\u0430\u043d\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e-\u043d\u0430\u043f\u0440\u044f\u0436\u0435\u043d\u0438\u044f"},"2. \u041c\u0435\u0445\u0430\u043d\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u043e\u0433\u043e \u043d\u0430\u043f\u0440\u044f\u0436\u0435\u043d\u0438\u044f)"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(91076).Z,width:"378",height:"53"})),(0,a.kt)("p",null,"\u0412\u043e\u0437\u043d\u0438\u043a\u0430\u044e\u0442 \u0440\u0430\u0434\u0438\u043a\u0430\u043b\u044b \u0440\u0430\u0437\u043d\u043e\u0433\u043e \u0441\u043e\u0440\u0442\u0430 \u2014 \u043f\u043e\u043b\u0443\u0447\u0430\u044e\u0442 \u0431\u043b\u043e\u043a-\u0441\u043e\u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b."),(0,a.kt)("h3",{id:"3-\u0444\u043e\u0442\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u0441\u0432\u0435\u0442\u0430"},"3. \u0424\u043e\u0442\u043e\u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u0441\u0432\u0435\u0442\u0430)"),(0,a.kt)("p",null,(0,a.kt)("img",{src:e(41034).Z,width:"378",height:"66"})),(0,a.kt)("p",null,"\u041d\u0435\u043a\u043e\u0442\u043e\u0440\u044b\u0435 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b \u0440\u0430\u0437\u0440\u0443\u0448\u0430\u044e\u0442\u0441\u044f, \u0434\u0440\u0443\u0433\u0438\u0435 \u2014 \u0441\u0448\u0438\u0432\u0430\u044e\u0442\u0441\u044f."),(0,a.kt)("h3",{id:"3-\u0440\u0430\u0434\u0438\u043e\u043b\u0438\u0437-\u043f\u043e\u0434-\u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c-\u043b\u0443\u0447\u0435\u0439-\u0432\u044b\u0441\u043e\u043a\u0438\u0445-\u044d\u043d\u0435\u0440\u0433\u0438\u0439-\u03b1-\u03b2-\u03b3"},"3. \u0420\u0430\u0434\u0438\u043e\u043b\u0438\u0437 (\u043f\u043e\u0434 \u0434\u0435\u0439\u0441\u0442\u0432\u0438\u0435\u043c \u043b\u0443\u0447\u0435\u0439 \u0432\u044b\u0441\u043e\u043a\u0438\u0445 \u044d\u043d\u0435\u0440\u0433\u0438\u0439 \u03b1, \u03b2, \u03b3)"),(0,a.kt)("p",null,"\u0422\u0430\u043a\u0436\u0435 \u043c\u043e\u0436\u0435\u0442 \u043f\u0440\u043e\u0438\u0441\u0445\u043e\u0434\u0438\u0442\u044c \u0434\u0435\u0441\u0442\u0440\u0443\u043a\u0446\u0438\u044f \u0438\u043b\u0438 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ItWlwMJnxqSvat7xQcAn4xMIRKEY4fN3Vq3lfa3qNQknPl8TMnBGNNXrLEyE62ePL7Zu9ceV4k4DOD/Z+fCcCfcKi1XqXeN0aiJxpea+P0/kYUCM2G3B+p2dTX+3pzs6aFlhmeu0D1/G1VzXtM/qhRCKP0Tjz16I0cfI04XXgZYOoh3cEPGuv/XE3fyIlx09HCqjWmXogeMlaDygYzeile3jJ0KulASo4LulfoAlsd4C3qU/3Z4HYm+jhHSRDysuAI40A5HC1XHIwi66pBALjHk3KE3oirAYiy7u8SlhUaIFs10vrkxQhQ7CsxY476Y4KBXtEEJIf6dW88qQqKMhxw6tHQ/7wSADdXnembUfEWbCgtnIgqXqLUQOmo+0NDbK7Na7S+tHMdfe6q0EDbN4h1FbgCj2w4ZLbrtHjYOcCHP9O/TgSmifIlahLnodVbSToWPwZlI+ZERtV3dWoSYLnqUy194S9RcAB29vRqoDrRTg4yMqLVG1EJgq9ZaBEcbTLclWjBA0IeoDBZjLLrV/tz2/X41J7UCx2yYyporoQR62ie3kLjX7SsHjGYlAJu2HKaPsSyaSCNqArBc+huIBEg82iOFr8yoVUYp5VZY6AzpGDssHkALa+vocDj4ovShz/VY0Mx+xzs3GeJrbTnLpQ2Xdi53xjVAPBfTQ0QzZe2JGrv2fC4qfbkEkmVAQkx/D1EhojVXqFt1Rhzn6XyL5Z9js1/yrZLIt1zdHmmxdbSA78y15ui/ZDSr32/U3KmByvnMbcwny/dGTUXXKj+PfyCgRbYjasqSU6gKHbUGNY3cHgk9giOE4IuEvaQP1hf6KIHgeKPOqMHxWoJA0STdjJqNZjhUr8LuiVqE+WR6HbXWiFr42Kg5J5ce5TD1YeeElqiJO6MWT2nwkY61kepXdszVBFpakQiQ1OLCDnRYN6RntZ5ABvgrHF3RPRD1QL6e3XbzdS3oIjdaQ74ZtWz1ujDb5sbGywHRHC8LiiY9Gpox2PRANipb0WOcEa/f3KclahW9oJAAm2QlkfKncIWcLk7GO6aAux3U+HnUNHmz7uyEJToW4vklrhExQ8IXsRCiXPeuXK6i5kWICiIbVk4mORdKpVN4Qv2Zm1GzLLWKT2ZGLVB0Wz+3XM8yjrJQ69H5WYWruN9ew7viIubPdBKALyPG2rA70C5pyGwjLYomfH0lOU46asmNNYAWEzmIbj2w7wIead6Za2Gtz+CFqNU8G6Kc65dXWlxUSg8tZ1rxhKLdch/o+aEgLUMyzf6t4/B2cTj+6KxaoGvBjxVd8a2olWDrxt7pMwZO+n3P3FB7w8vyhSlkCQhd+f66QfoAAtT0nPBxH5d26GA211aXrkG+mrSC62PsraZQjF1XRoYUya0BlMMU3YxaD30Wt6LWoDoohtPyST29ikTmrIqHuf+xcWW5L434J1wEIc/VVMSUPuCI03r6xWkiIgSe+b6mwzzbWTsArb56kkxuAmQFCf3slBLGYD/rh1Y9d/jaIWMRtIZ2SBDYzXKeIfxSv+KQKQYkZoy03ZWnELCLNhZDydGR5pyFwbuVpQPQIVqiVtML7HEp5lpWSQMnQEqvcjjQWhvSJGcAZFNO5e3IoAIAPkYVk0BEBtUuV6t/sTw5EIqLnIcVAEkf6NU44herAlOPrhKsotahKsiczsUSMe2jGGaSMX5waIcClTMssouxBAxSH8VWUYsAWOwKvtr/NJhWQYu242rW/RwbnCIIM8hrqQVxPbjyrvfWTvRQ+8t7hA+EnuAhC3DhCzK4AWbJiy0rglYdIek289j1WBGdhch7yNUbFMnUFCU6lxxb6r3DTQKStZzfdxdMJfY4Y/U9olQiMtLFUJIhhg9Ic8Pr/qiFaMTFOQF6Nwi218DR+qZPBn/cHdUzozV7jlYCyTn3EdKGt4qaihAD4SoNu+MSwgKi68jlEv2VqEmgYhhFDuTNm38jltJu5Wt2a33eAJki7YSGNOUj1cP9AeyvRK1GZn5msfO+lF72JcRwXPY44dNzOerpnycYhPT3sdGRFiMTwGln1NZ7rCHkGQjN5em+AUA7AGAk+EWtbmc1bdn4PMsr/fLRRx/98AltUSEA67xePtlmWTIKzTvdJVGci3RjePYVaeUR/V3f6k0ttK6ZNDX0dKf58jGID7a4gnN+oL9RaXbDSiIXAN8dtRK+3k1JEKTCjBpDSrflqDxai2BOqiHpDX328dPo059/oQ2pEO7zrYvQ1U9Dl2TMF2KEY6PZiEuGvjTW7gEs9WzNkH5gxM8lAu7OWw7jBkOPdm7gNSJ6X8x9lQwtCeC8O2rUQIplH0Km5AHhqt+6qUVUPN9bMKMWWPR2vvzu6bePLn7+6unptx/pbsKHdb394PVDplxI8zu5Huchws1HK6OQD04SVg0Uq9/AUvpAQjepDkDfDZ+Eae8qwHKTKELEc6IM8N/Hb94rLGTl/JxF5ZEADvujRiEQdZw3Egi9cewIV9+CuEklQFiSgSNoddT0/aqcJywr6aF+/+bp23kcvXRv335O93JPAZBxzuV15DvryspPOi4foGKJWVKSDx0JB+y6CQpGH+A0PgbWYYkoYOvbQz4VQPRefnGQ8AHJLuS4mE8BZ9UtFZwLuuVYYcQEDZhRLGerCz8HQHWeP06dYOUxwNbLPIUBp4f6yUzX198Pubub2wQYtIpekqCjLY64ctd3+fpknBFWm0uM9Mj50dHt28KRJkUtqLRQvZeokaojDKadg66hgb4f6liAlW781wklXZ3MYsmtJ6Y8LgHIZLptFAjKzah1iGlgnwTDmR7qq0/J8Nn3T3/QX1HEnB/pRRyVont0SGlF2GB0n4J7ZDqy5t1EbZr3CofW1NilF+hD2Lv7SCMSzY5mnZ4qTJIhmAyJriU0emh16aGeviPT108f0WPZQCwGtJcqaM2RqOm1wn/Dr0M7WDWRqpietN3F3fddeyUO/KKcftCZ8rLr4apBkBI9OGqff//px6Ofv3iLqDFMild9UyahV3J6SIf+LVSEnP6KHDjSq3kJpE7a43q1b58mnxD9+vCo5WzEY/Wa7YHwEV/fDP9k796W04aBMACvtgFDITQTUipCIUHgE4bhfOYmTDLkCdq+/5PUAjs4tDkMsQcps99VMr79Y8WSdrcEmvD/Lr7AcVJnefion1V5JBS3AToQIXADyrlh6VLKV4ZjZQtsq6HGdsdbaueskYfTacjvldh1cQZ7j9h3QDU1Fqoff6ZWqPv/m1z4YdNgEb3Z3svxNeEkSsyQl9ovihmIk+1htwWBFaIJyqmw8B5sCj4oq8UAlQoLFOAkSmynmoFYDQfozbl0N0BrDerJqFuamJhccCXvBVeQqKtgjzNubg9DyyEQDWRZDfTUMkfct7CBaOGM1YGQhIWH8upqmeYDkM9B5ag5UwsRrV4LtpYrIBpTeAzMcIDy8Anx3gafjQJCXADRjbwwqqaRh11XLqIC71sHUesjEN3I2hwl2RZy2HKW2HEoavpLM1DSDBECjsDRYdToa0E/VZbflTkrZowIIRc99yBqKh4QEHhHO6JzA1SDGD1en4KNXvfhKWojILppsmbQBfc0hmbEwwtRM7EHNiJ63A2i1gWikaxxBpBi3+GERviM+VrUJnKfrbt2ZdQmQDSSNdIAudMWt246ImLuvhY1Ae7Uwx1LvRtq5BXlq10VupKiUdsEUQNw2nOBaPWRrnPoR9WoRdM0w1EQtcCMPkE1dN4AJa1wCYGhZbnPo8axDUQ3+Qwoyenj0gZp7eEIKGokMXYfcSKEGCDeyegN5hQ1kozWdIDS3Nz9ChQ13aVSKQ2Kv56ZqFj5Sd5QZ1LhRqtpi+1HILq53Pa2lsNetMoa0U3+m2GUtz8UlWquRD6dGmO1sEdW0HqvoW6xAdHOdWQuSXVfCH8ZzlkkJB45VoRAgVUOOvGX/YeExCNv3O6HlpUOogaXV0BITL5m9i2lMzoMwCbau2aGDgOwif7kgKxQReE6d6K96KKZZrqdThGNRKJWok0OEpFc1DLVcGRQkzY7SFwy1dt/ovbt6aV2W1D0riTRULFyODGlwtI5ICQxOYM1g4EptHFLEvXDYFvnlDSSsHKR+Yq0ehJCPo2haT7yOxHqct/CpD4FJFZjLvD/PLFcUNzIxzkmn4oO+iwx5b///DKHsOWaC879Z5Z8NF/R240cv1xu+EwMwlcXt186/myte56M26wFhLzPeM0lITr4pNPjbdN966TdXM0t9MZAyF/27mw3bSgIA/A/Y4gdjElCwhJIGqC12QsBStmUloi0VVd1ef9nqVkMTmrAUNSLer4rCyGufo3nmOMzPpqxLrsVCuN0x3x6W4ypGmxa/jis4bHymK1mx5S4iQ1Kg2Fr1oz10iPT9mrbuVenRJTAUyOLp7rykq/w1E4P2dbvtLFJ6ij2CxpdY8ogIgV/qHxI9wvMLJVNPFWpNSfTpr95j21yRKqWXNSylKIocXh6SNe5JuMQxSPFcZWZ6yNfRSiaoLyfF1g6PNOQyRTCUekxc/O+Av/8RA32KrZZsLgqR9CKObPF1dfFnUcXxP1OTeS6PNMVU+8tbpaxqxNKwqcujyEEXllcw+7yqg6fypYlC1GByi2n4U3P4DA6LFNfBQrcwFw2iccMusFhTFie5QbemCelP44acj4gusRB3LNVhgi0DreKmIuQgkeSRBSGt4ucYjs/1uBPT1YGAffKskysi9rx+qhdxGjuOomlaCi6YWUgZS3QKtMeao+oXcUopwN66pwoC0eOnm26UfcggqvPfXdrdro+ar+ONKzkyPluZnWCpHZKJ9H1qbaq8hw3uMrcKmFFja2PmuGub7pK1xnMRWK0uEwRURJrDWU+RYANuAeXU9LXRi2jRLEUInoBR4rUCKaeq5kw1qtxEyKoXnMNLgm6/CNqV/BgEEWwlKcTTMUT0c0l9BYiqJpswuWEMogklMTVKmoJeDknAyu6GvM5FVaatcB6ErUQxZEgIjUbcaKWgZcrUuByRPBjKDtyg+tJ1I4pdEGGlleJrhWbSucALg1lKact2rMbv1GTEYliqvd4UZiibILigB4yaC4xjZpKKxEnkxI1sYs0d+BySadkaJiKhG2aavjagBszsBCVqAlPJvfhohFRHi6nFPURtRQpy+WCIlETXkp8CzeVDB0uOUpuj9qVQSlMJQ2FYhI14anORbhkEmG4ZegGXlKUW13HnC89I6KsRE1sbta8RekISxeR1eeqeoEZPUGrCndCz6VXE97u6x+wySk5+QpfkxqFI06xbDIcTmZVMpJw6GFNoia8FbmLTfJ0HnEqFilYCdFCNgq/CmxCBFad29hAV36Fnc1CNxG4RI5DtngE/lUt+WMqwNI8xib6JQ7FlLemAu0f7sPu8QgiwMZcr+BfKLVYziQKtFKdCyX8AwPuQwRaZcKTB/ylMLYqVGW/d9CVu2yNdg9XFAtaKByjLLZocx0i8EYWT+6xC92gEyxkyJbBFg3uQIiHLnO9VoJvGSLVSVeSbFFs9p5b8lBNTNUmzFbvAT4dE1EOCwmio+2nHQ0gxIzZYObJ6/fwQ0/cpLB0TTlsVOpzA0I4yp367ITvQRm7CYei2KTS5VsZBCQeKdYaFjMP7w/6o3Wuy9Nb8YfKoHfL3OqZBzzTeShLAuFtUJjfSSsHeYNejiASG/u2Idu6aRN/xexytYY9fHl3Zvv8CeL/Vxk0Wmwr7B+3cp/3a9PefD379vLlyzs7bG8hgqDd6c8myTY6beyq9GHI3KphH9/P7n7C9unu7O4jREC0P8xWpa3eLnOBXnW603YvXcE+Pp7dvV2Wt3dS1wKkZKYL8ynHtQdsUTRHjQnbWo33Jezlk33fBPBjVtC+2tfiN3v3rhoxDERheNg3OJ1qg1lMyCQp7NyQ5axBrOKLfGHf/1USOWy8kFTZqPJ8nfofphGcTcnChmNQ3Ks0/33g/aCSm13w8Kxy+qsKQL1c0Sa8LOSEbk/28pSEYxrc3qlLr8W6737I6Bo9el1prd1XYzV6Epu0T9Vbkux+KpLHY05XM94a47GwzJ2xnsSWZelRnYWV9z39kwkt0cjMJ5QALJUgISJoUNOCURHNk6QmImkwrql9MlZSE1FUsO+XqXVgEiKGGqVZU5s9ZhIiCkZrzqlNHh0JEYcp4QatHQbdedQkRCyVwzf5RiSiGkbmExy3moT4YO/ultWEoSgArzVJIBAIDCgOyo8Ovkfvet/3f5keK5EUsVin7Zy257tiVEC3i52NN/5uXz5/wj8hESS3CT58+L02AQORcsA35wq/iOnw4YMnCXjU0ClxYShwI3ODNV1IlnAUJgEPWNHIN3uDv4E+WNpe48PLBLfXYNz9a7khT1jRkyJl7XLHPZyGFPgxyW/CAu9fkvON6/1VjV9E1/hfdGy1FzXl5aMmt/ixA1OFnA2uTozgRKtRy2jPSnV9yB2WlC3eDS2YxzABY1yELW6io8GaeqDt4RhMBkqs0OrNBu9Igxdo15JSjgERcORqWGraGDVzjI6Mnt+7YNCM5+zhRK2BExDvxoFtAkCMUWOAm3C990chyVvvr9jB0eu9f5fywu7xXjRrN5FJJM8GMxG38Isn2cPJVsuwZQEUPGMk1qPmh3yDbxQz70F12w6JB5rI4I9StDGmqDVe1GKyXEsawwIlFa46Sji71RpH5FHK00BWWJIJ/H5aeaBT2mOnVIJlMiRpFb6XczcGdRjjFcERa2VIQquBRCYvRM0L9XmKtyI303aIRUlGpjFeEkv5yp6uTMM1anu2PzEomJAVYtppvpXP9/6K4fXUBXs4TZb8tt6vCzkqhRAD14Sbham232e0G/g2bvEzosAbbRnDydfKsGMG+Abu/CIeflj/0Li1id30vVnv6AOW1AHTkkLD2YgdnlWStsaP1AtXa+XKFKa3tcDpV6N24AkopmocfyZqOfd3vR85FZyUj1sRXrDjTCsWcDKLms45NAD6WdYkz/Dt6UXNrpXhwAjwpUz8Iio81rF35xTTyt9zgH/xL6hCHhM9MHeJKSyL5wvZH8htjEeqgGQ7f347ft/JGLkDi+fHDG1DA5hjg5H4iahFLG9xz6YGQeVtY9nZMk/w03Qnr7rle5EqEy2dUPTz1xTurJK2U2rfhxIX5SyTORmeXKG5NoUMs71jEo4WXmr0VvgKANvFIHo7GcsI95RlByAZGGYKQN2SEo8ZNXey5CAT+PzcyJJBDJ9hqsf3lOEiYP38mKHmVRQs/KhtnxpoO/LkNZ5kOnqAJaYkW7/3J4cav4AJ+WYQJ3lWyuBez272W9benz2cit8E4hQppUieZmvLm52UMtK4sNSzLkdcmS4gI3ix8ZUAglDjXkvupqUuWhoPXbAi6462wZ1NylX51twnLd0BOM6y5hY/p/J7f7t+p13MP2TjRy3CY/tbECPvPZ3YzkfeueYre/fWoyYQhgH4fTswg8NBwsnISYimh6veNr3rRf//X+oqUkdqKaU2umSfK3cTzO7w8s03DEbJKvEk4xKdrGKLezjkJca4Bw9nifUi9272lA1f7EL2lAtDy945uJQweQHZlS9F0ucKIyhxg0+qgwPAWfPmSXBVgzOvjgOyynFDotiR4paQJxmubfrbLynlxrbtlajPF+oGppTc1x468k9RS7mFyVG8CreDXiFMq8sqbaChMDqjGr/SkmsH0CEDS5+/rDR18EiSg1bdJzVQ5lYjxHC9uo1FYXX0rbg0RsVYJ9aMqGkeBUIIySDlCv+Dm6ckVXNIMLBjNPhX+jZDw1DyRDSRXQKKbG5P2klfxByYIvIyomRtVmxTCEBS41ficpUUNy9IRzLuXlhdX6/ob/BIw6gVLCTpGWkYRx+Glj5J+4XGizlRK0iuGh7ttfU/opbvJMlgvbm9JVviLG+EEH13I6h/qe7p79Zg9S+1n8MVGq2jQihel25tmzxzhIdtRtAdtvpd7Q9xpouKZNA+/MGdiu71/QdJYlrUhtecxSAxj65pYQQD51YjRtrA9lQR7h81vQ5Iyl3+16Okr1v1itTYZtaxXSAjmFailya3onbgRVy3My5Ij0eVZVkNlbj5BsnzPcKwM8dJsMBfRa1g7F0WPEGG2Dg6ocCIlA2GdqSxjL9/1NZUzYznSAbTWMRU8PIbEuNIGDZUiiws62CXM2t/RNIKeeRvj2/wKiRKrS4nOnQgWU2PmhuyOh3uWQGrUyGi0f2q0WMl91tcWdE3oxaxxX25toM5JEuzqClXkI6ZpOkzx0YxC0ltLm5HqBu13+lGqewm2VcTNaxIsdoC8BoGGqgYT48anJS91uneDT+FLDFC78k0d8wmR9lm1HKu+6/lJ/d4oDUjs5Q3ECQmR60w1n4tuUJManO7ZkTKNYYOV7W/5at5AjWreCYTAC2tQTu1DRkm+B07DUhWO93fcBrsJYyJfFKtNy6OvB1VBt8YxC3jfr7Yk3igxNjMqum7EAymR82tKLrD85BBDrRXWzIKI3TA2MWVrVLKGKWUMV6NrBBH3Q6uk3voCeYAYnLyf+Mpml1JinFO3qj+5peivwViYxCd/izYTs0Qj3Qgm+z8SmWAYDg9avBC0u/uNgp3uPu3Z4IRiU9VlGbSAh6kMUprCrx+GeUpahtKTJRHVz1Fhj9x8nW35leNC0CH0jXOwvl1RGXjYcytCXVKGtbGvKboAHAbkerfbytWPNpvzuWaenLtdyxFVlaCTq1owYyaRQsLEFkAktimxBw5VY5/UEZ9O6IyPJhXd1dEWJ5+Omj0YnZ7WaTANB6pB1tPY9yo6rYdX1RkBDSXqL2iZcEETswdZonuMe95KYNnfv5+c679OSUmanc3HoMeUx5innSrdu2rcolRc/eUHubRLv6VI1lpPLO2AWCLhBJz1JQbTJGc9mF6C4zaQTF08TgFhQdoG8+uZYpZdpSYr+bzfObg32Ts5XgIyZOnb34LqhLz2CXm8+ylfDTVacSZjYdo+UKJ9TO3a8Cmov/cf+ESHBbTK8y34Zm/lNnsGbkMllLB5yvjkCfL6dGfkKbEmz/Knn9d8/Q0Be7s4+evWBql3mr/v/IY4s6+LPB7p9/ajDugj/v6/u79JyzNW5txByFL3NW3d9+wOG9RuwOLNe7pw/sFFjUECm9+sHdHvWnDUBSAz3EMgRZIBTQM0pTQ0UDLUAusRBu8TGq1/f9fNAgBrVGXEhKp1Ph74d06IrKvfW9WZUrk6YcIoB6Xx13I/RRatJCjmZgOoR7n89zLPl7nuW5Bh2PxHQrq0IGWVZUl5CYQN1BRmx60rC7ZRF6exFTBPUF0/Khl1WMHORlOxDeoqajLBdn1WM7vSG0BRXnUl4wys3KL2q0Yqfn5XOkpc1v2AxWMM+RiMBXq1dkVfAOggIWCZXYdtWMUiDHUZbtHNU/lpP0UowE0LUlTrlxfIZO7qfgNTUtyzQ2rhMPdj8UjNC1Ji6YsFFpOlY1MSVuoWGX/x3lLyr4yjzY/wiXZ2Y6wLWdI2hxqs02umT1o6VQq0a9JCxs2DRzm5VmM76G0K5NdKaVn0sGaXcaW/eFtlo6abV7sGpy2EaEZhq/eRjpPE7FQPGl9Um4iV2ULKzWeI2Lqu+BJLLq73mexBsR9NpDK0ld/R1CjgY0WjWgUgn52sJcubYQa9PA6ag4NpDC4Ef4fKM4mO7vUma+jVtJRS3QlSwi5LMeiBq+PvQ0DX4yfoLo+WUGkyGhkoW4PkE6RNrZYQ0q3z8IPFD/kiPVGjqLmsKOjdvCQqjYNpPKyEGJxEsUogzK2YpJlHbWDo+ZQpt0OTNS9NBRbpXpsALaka/Q2c+B11NJGrRLOjd7bbC78JU5EkaXYAzOPK6bTRKmoo5ak5LmdeNQu6WFvd49CzE/i2xkqMj4x2aBVcEyu6aglaZLd2CLKFH3AB79GJ/SX9jpqLptYsSiBSt0gXR21RN3t6JGvtHfTQPGeOwCz2y83QohA8fLA/6Im2YiqLD19hJuOHd7rKFi7gSmydoa3Deb+7GEkViZLZV+rvBO11rYPuM0LRFiFto86Q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\u044d\u043d\u0435\u0440\u0433\u0438\u0438 ",(0,a.kt)("strong",{parentName:"p"},"\u0431\u0435\u0437 \u0443\u0447\u0435\u0442\u0430")," \u0440\u0430\u0437\u043b\u0438\u0447\u0438\u043c\u043e\u0441\u0442\u0438 \u043c\u043e\u043b\u0435\u043a\u0443\u043b."),(0,a.kt)("p",null,"\u041c\u043e\u0434\u0435\u043b\u044c\u043d\u0430\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u0430: 2 \u0443\u0440\u043e\u0432\u043d\u044f \u044d\u043d\u0435\u0440\u0433\u0438\u0438 (E1 \u0438 E2), \u043d\u0430 \u043a\u0430\u0436\u0434\u043e\u043c \u0443\u0440\u043e\u0432\u043d\u0435 \u043c\u043e\u0436\u0435\u0442 \u043d\u0430\u0445\u043e\u0434\u0438\u0442\u044c\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e 2 \u0447\u0430\u0441\u0442\u0438\u0446\u044b."),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(22859).Z,width:"362",height:"64"})),(0,a.kt)("p",null,"\u0414\u043b\u044f \u0442\u043e\u0433\u043e \u0447\u0442\u043e\u0431\u044b \u0432\u0432\u0435\u0441\u0442\u0438 \u043c\u0438\u043a\u0440\u043e\u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044f \u043d\u0443\u0436\u043d\u043e \u0440\u0430\u0437\u043b\u0438\u0447\u0438\u0442\u044c \u0447\u0430\u0441\u0442\u0438\u0446\u044b."),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(39466).Z,width:"462",height:"201"})),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0432\u0435\u0440\u043e\u044f\u0442\u043d\u043e\u0441\u0442\u044c W")," \u2014 \u0447\u0438\u0441\u043b\u043e \u043c\u0438\u043a\u0440\u043e\u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0439 \u0443\u0434\u043e\u0432\u043b\u0435\u0442\u0432\u043e\u0440\u044f\u044e\u0449\u0438\u0445 \u0434\u0430\u043d\u043d\u043e\u043c\u0443 \u043c\u0438\u043a\u0440\u043e\u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u044e."),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(74789).Z,width:"224",height:"73"})),(0,a.kt)("p",null,"\u0433\u0434\u0435 N \u2014 \u0447\u0438\u0441\u043b\u043e \u0447\u0430\u0441\u0442\u0438\u0446 \u0432 \u0441\u0438\u0441\u0442\u0435\u043c\u0435, n \u2014 \u0447\u0438\u0441\u043b\u043e \u0443\u0440\u043e\u0432\u043d\u0435\u0439 \u044d\u043d\u0435\u0440\u0433\u0438\u0438."),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(26318).Z,width:"301",height:"70"})),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u0420\u0430\u0432\u043d\u043e\u0440\u0430\u0441\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0435")," \u2014 \u0442\u0430\u043a\u043e\u0435 \u0440\u0430\u0441\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0435 \u044d\u043d\u0435\u0440\u0433\u0438\u0438, \u043a\u043e\u0433\u0434\u0430 \u043d\u0430 \u043a\u0430\u0436\u0434\u043e\u043c \u0443\u0440\u043e\u0432\u043d\u0435 \u043d\u0430\u0445\u043e\u0434\u0438\u0442\u0441\u044f \u043e\u0434\u0438\u043d\u0430\u043a\u043e\u0432\u043e\u0435 \u0447\u0438\u0441\u043b\u043e \u0447\u0430\u0441\u0442\u0438\u0446. \u0420\u0430\u0432\u043d\u043e\u0435 \u0440\u0430\u0441\u043f\u0440\u0435\u0434\u0435\u043b\u0435\u043d\u0438\u0435 \u0438\u043c\u0435\u0435\u0442 \u043d\u0430\u0438\u0431\u043e\u043b\u044c\u0448\u0443\u044e \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0443\u044e \u0432\u0435\u0440\u043e\u044f\u0442\u043d\u043e\u0441\u0442\u044c."),(0,a.kt)("p",null,(0,a.kt)("strong",{parentName:"p"},"\u0421\u0442\u0430\u0442\u0438\u0441\u0442\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0433\u0438\u043f\u043e\u0442\u0435\u0437\u0430 \u0411\u043e\u043b\u044c\u0446\u043c\u0430\u043d\u0430")),(0,a.kt)("p",null,"\u0422\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u0430\u044f \u0432\u0435\u0440\u043e\u044f\u0442\u043d\u043e\u0441\u0442\u044c \u0432 \u0438\u0437\u043e\u043b\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u043e\u0439 \u0441\u0438\u0441\u0442\u0435\u043c\u0435 \u0432\u0441\u0435\u0433\u0434\u0430 \u0443\u0432\u0435\u043b\u0438\u0447\u0438\u0432\u0430\u0435\u0442\u0441\u044f \u043f\u0440\u0438 \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0438 \u0441\u0430\u043c\u043e\u043f\u0440\u043e\u0438\u0437\u0432\u043e\u043b\u044c\u043d\u043e\u0433\u043e \u043f\u0440\u043e\u0446\u0435\u0441\u0441\u0430. \u041f\u0440\u0438 \u044d\u0442\u043e\u043c \u043e\u043d\u0430 \u0434\u043e\u0441\u0442\u0438\u0433\u0430\u0435\u0442 \u0441\u0432\u043e\u0435\u0433\u043e \u043c\u0430\u043a\u0441\u0438\u043c\u0443\u043c\u0430 \u0432 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0438 \u0440\u0430\u0432\u043d\u043e\u0432\u0435\u0441\u0438\u044f."),(0,a.kt)("p",null,"\u0418\u0437\u043e\u043b\u0438\u0440\u043e\u0432\u0430\u043d\u043d\u0430\u044f \u0441\u0438\u0441\u0442\u0435\u043c\u0430 \u0432\u0441\u0435\u0433\u0434\u0430 \u044d\u0432\u043e\u043b\u044e\u0446\u0438\u043e\u043d\u0438\u0440\u0443\u0435\u0442 \u0432 \u0441\u0442\u043e\u0440\u043e\u043d\u0443 \u0432\u043e\u0437\u0440\u0430\u0441\u0442\u0430\u043d\u0438\u044f \u0441\u0432\u043e\u0435\u0439 \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0432\u0435\u0440\u043e\u044f\u0442\u043d\u043e\u0441\u0442\u0438."),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(49328).Z,width:"143",height:"51"})),(0,a.kt)("p",null,"\u0420\u0430\u0437\u043e\u0431\u044c\u0435\u043c \u0438\u0441\u043a\u043e\u043c\u0443\u044e \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u043d\u0430 2 \u0447\u0430\u0441\u0442\u0438. \u041a\u0430\u043a \u043e\u043f\u0440\u0435\u0434\u0435\u043b\u0438\u0442\u044c S, \u0435\u0441\u043b\u0438 \u0438\u0437\u0432\u0435\u0441\u0442\u043d\u044b \u044d\u043d\u0442\u0440\u043e\u043f\u0438\u0438 \u0447\u0430\u0441\u0442\u0438\u0446 S1 \u0438 S2."),(0,a.kt)("p",null,"S \u2014 \u044d\u043a\u0441\u0442\u0435\u043d\u0441\u0438\u0432\u043d\u0430\u044f \u0444\u0443\u043d\u043a\u0446\u0438\u044f;"),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(89634).Z,width:"302",height:"175"})),(0,a.kt)("p",null,"1) \u0434\u0438\u0444\u0444\u0435\u0440\u0435\u043d\u0446\u0438\u0440\u0443\u0435\u043c \u043f\u043e W1, \u043a\u043e\u0433\u0434\u0430 W2 = const"),(0,a.kt)("p",null,(0,a.kt)("img",{src:n(61043).Z,width:"490",height:"73"})),(0,a.kt)("p",null,"2) \u0414\u0438\u0444\u0444\u0435\u0440\u0435\u043d\u0446\u0438\u0440\u0443\u0435\u043c \u043f\u043e W2, \u043a\u043e\u0433\u0434\u0430 W1 = 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(\u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0435 \u0441\u043c\u043e\u043b\u044b, \u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u044b\u0435 \u0441\u043c\u043e\u043b\u044b, Si-\u043e\u0440\u0433\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b)."]}),"\n",(0,n.jsx)(i.h3,{id:"\u043f\u043e\u043b\u0443\u0447\u0435\u043d\u0438\u0435-\u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0445-\u0441\u043c\u043e\u043b-\u043e\u0442\u0432\u0435\u0440\u0434\u0438\u0442\u0435\u043b\u044c--\u0443\u0440\u043e\u0442\u0440\u043e\u043f\u0438\u043d",children:"\u041f\u043e\u043b\u0443\u0447\u0435\u043d\u0438\u0435 \u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0445 \u0441\u043c\u043e\u043b 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n=A.p+"assets/images/reakcii-sshivaniya_clip_image001_0002-dc5a77b0fe3a1de994c0f049c0f2e68d.png"},43540:(e,i,A)=>{A.d(i,{Z:()=>n});const 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\u044d\u0442\u0438\u043b\u0435\u043d\u043f\u0440\u043e\u0438\u043f\u043b\u0435\u043d\u043e\u0432\u044b\u0439)"),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(16393).Z,width:"664",height:"472"})),(0,r.kt)("h3",{id:"\u0432\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f-\u0441\u043a\u044d\u043f\u0442-\u0441\u0438\u043d\u0442\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439-\u043a\u0430\u0443\u0447\u0443\u043a-\u044d\u0442\u0438\u043b\u0435\u043d\u043f\u0440\u043e\u043f\u0438\u043b\u0435\u043d\u043e\u0432\u044b\u0439-\u0442\u0440\u043e\u0439\u043d\u043e\u0439"},"\u0412\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f \u0421\u041a\u042d\u041f\u0422 (\u0441\u0438\u043d\u0442\u0435\u0442\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043a\u0430\u0443\u0447\u0443\u043a \u044d\u0442\u0438\u043b\u0435\u043d\u043f\u0440\u043e\u043f\u0438\u043b\u0435\u043d\u043e\u0432\u044b\u0439 \u0442\u0440\u043e\u0439\u043d\u043e\u0439)"),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(43540).Z,width:"473",height:"314"})),(0,r.kt)("h3",{id:"\u0432\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f-\u043f\u0434\u043c\u0441-\u043f\u043e\u043b\u0438\u0434\u0438\u043c\u0435\u0442\u0438\u043b\u0441\u0438\u043b\u043e\u043a\u0441\u0430\u043d"},"\u0412\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f \u041f\u0414\u041c\u0421 (\u043f\u043e\u043b\u0438\u0434\u0438\u043c\u0435\u0442\u0438\u043b\u0441\u0438\u043b\u043e\u043a\u0441\u0430\u043d)"),(0,r.kt)("p",null,"\u041f\u0414\u041c\u0421 \u0443\u0441\u0442\u043e\u0439\u0447\u0438\u0432 \u043f\u0440\u0438 \u043d\u0438\u0437\u043a\u043e\u0439 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u0435, \u0441\u043e\u0432\u043c\u0435\u0441\u0442\u0438\u043c \u0441 \u0431\u0438\u043e\u043b\u043e\u0433\u0438\u0447\u0435\u0441\u043a\u0438\u043c\u0438 \u0442\u043a\u0430\u043d\u044f\u043c\u0438, \u043f\u0440\u043e\u0447\u043d\u044b\u0439."),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(29620).Z,width:"367",height:"260"})),(0,r.kt)("h3",{id:"\u0432\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f-\u043a\u0438\u0441\u043b\u043e\u0442"},"\u0412\u0443\u043b\u043a\u0430\u043d\u0438\u0437\u0430\u0446\u0438\u044f \u043a\u0438\u0441\u043b\u043e\u0442"),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(22880).Z,width:"559",height:"229"})),(0,r.kt)("h2",{id:"\u043e\u0442\u0432\u0435\u0440\u0436\u0434\u0435\u043d\u0438\u0435"},"\u041e\u0442\u0432\u0435\u0440\u0436\u0434\u0435\u043d\u0438\u0435"),(0,r.kt)("p",null,(0,r.kt)("strong",{parentName:"p"},"\u041e\u0442\u0432\u0435\u0440\u0436\u0434\u0435\u043d\u0438\u0435")," \u2014 \u043d\u0435\u043e\u0431\u0440\u0430\u0442\u0438\u043c\u043e\u0435 \u043f\u0440\u0435\u0432\u0440\u0430\u0449\u0435\u043d\u0438\u0435 \u0436\u0438\u0434\u043a\u0438\u0445 \u043e\u043b\u0438\u0433\u043e\u043c\u0435\u0440\u043e\u0432 \u0432 \u0442\u0432\u0435\u0440\u0434\u044b\u0435 \u043d\u0435\u0440\u0430\u0441\u0442\u0432\u043e\u0440\u0438\u043c\u044b\u0435 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b \u0441 \u0442\u0440\u0435\u0445\u043c\u0435\u0440\u043d\u043e\u0439 \u0441\u0442\u0440\u0443\u043a\u0442\u0443\u0440\u043e\u0439."),(0,r.kt)("p",null,(0,r.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u043f\u043b\u0430\u0441\u0442\u044b")," \u2014 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b, \u043a\u043e\u0442\u043e\u0440\u044b\u0435 \u043f\u0440\u0438 \u044d\u043a\u0441\u043f\u043b\u0443\u0430\u0442\u0430\u0446\u0438\u0438 \u043d\u0430\u0445\u043e\u0434\u044f\u0442\u0441\u044f \u0432 \u0442\u0432\u0435\u0440\u0434\u043e\u043c \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0438, \u043f\u0440\u0438 \u043f\u043e\u0432\u044b\u0448\u0435\u043d\u0438\u0438 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u0440\u0430\u0437\u043c\u044f\u0433\u0447\u0430\u044e\u0442\u0441\u044f, \u0430 \u043f\u0440\u0438 \u043f\u043e\u043d\u0438\u0436\u0435\u043d\u0438\u0438 \u0432\u043d\u043e\u0432\u044c \u0432\u043e\u0437\u0432\u0440\u0430\u0449\u0430\u044e\u0442\u0441\u044f \u0432 \u043f\u0440\u0435\u0436\u043d\u0435\u0435 \u0441\u043e\u0441\u0442\u043e\u044f\u043d\u0438\u0435 (\u043d-\u0440: \u043f\u043e\u043b\u0438\u044d\u0442\u0438\u043b\u0435\u043d\u0442\u0435\u0440\u0435\u0444\u0442\u0430\u043b\u0430\u0442)."),(0,r.kt)("p",null,(0,r.kt)("strong",{parentName:"p"},"\u0422\u0435\u0440\u043c\u043e\u0440\u0435\u0430\u043a\u0442\u043e\u043f\u043b\u0430\u0441\u0442\u044b")," \u2014 \u043f\u0440\u0438 \u043f\u043e\u0432\u044b\u0448\u0435\u043d\u0438\u0438 \u0442\u0435\u043c\u043f\u0435\u0440\u0430\u0442\u0443\u0440\u044b \u043d\u0435 \u0440\u0430\u0437\u043c\u044f\u0433\u0447\u0430\u044e\u0442\u0441\u044f (\u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0435 \u0441\u043c\u043e\u043b\u044b, \u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u044b\u0435 \u0441\u043c\u043e\u043b\u044b, Si-\u043e\u0440\u0433\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u0438\u0435 \u043f\u043e\u043b\u0438\u043c\u0435\u0440\u044b)."),(0,r.kt)("h3",{id:"\u043f\u043e\u043b\u0443\u0447\u0435\u043d\u0438\u0435-\u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0445-\u0441\u043c\u043e\u043b-\u043e\u0442\u0432\u0435\u0440\u0434\u0438\u0442\u0435\u043b\u044c--\u0443\u0440\u043e\u0442\u0440\u043e\u043f\u0438\u043d"},"\u041f\u043e\u043b\u0443\u0447\u0435\u043d\u0438\u0435 \u0444\u0435\u043d\u043e\u043b\u0444\u043e\u0440\u043c\u0430\u043b\u044c\u0434\u0435\u0433\u0438\u0434\u043d\u044b\u0445 \u0441\u043c\u043e\u043b (\u043e\u0442\u0432\u0435\u0440\u0434\u0438\u0442\u0435\u043b\u044c \u2014 \u0443\u0440\u043e\u0442\u0440\u043e\u043f\u0438\u043d)"),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(13470).Z,width:"635",height:"277"})),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(74059).Z,width:"777",height:"150"})),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(52846).Z,width:"715",height:"588"})),(0,r.kt)("h3",{id:"\u0441\u0448\u0438\u0432\u0430\u043d\u0438\u0435-\u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u044b\u0445-\u0441\u043c\u043e\u043b"},"\u0421\u0448\u0438\u0432\u0430\u043d\u0438\u0435 \u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u044b\u0445 \u0441\u043c\u043e\u043b"),(0,r.kt)("p",null,"\u0412 \u043a\u0430\u0447\u0435\u0441\u0442\u0432\u0435 \u043e\u0442\u0432\u0435\u0440\u0434\u0438\u0442\u0435\u043b\u0435\u0439 \u0434\u043b\u044f \u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u044b\u0445 \u0441\u043c\u043e\u043b \u0438\u0441\u043f\u043e\u043b\u044c\u0437\u0443\u044e\u0442 \u0432\u0435\u0449\u0435\u0441\u0442\u0432\u0430, \u0441\u043e\u0434\u0435\u0436\u0430\u0449\u0438\u0435 2 \u0438 \u0431\u043e\u043b\u0435\u0435 \u0444\u0443\u043d\u043a\u0446\u0438\u043e\u043d\u0430\u043b\u044c\u043d\u044b\u0445 \u0433\u0440\u0443\u043f\u043f, \u0441\u043f\u043e\u0441\u043e\u0431\u043d\u044b\u0445 \u043a \u043f\u0440\u0438\u0441\u043e\u0435\u0434\u0438\u043d\u0435\u043d\u0438\u044e \u043a \u044d\u043f\u043e\u043a\u0441\u0438\u0434\u043d\u043e\u0439 \u0433\u0440\u0443\u043f\u043f\u0435 (\u043c\u043d\u043e\u0433\u043e\u043e\u0441\u043d\u043e\u0432\u043d\u044b\u0435 \u043a\u0438\u0441\u043b\u043e\u0442\u044b, \u0438\u0445 \u0430\u043d\u0433\u0438\u0434\u0440\u0438\u0434\u044b \u0438 \u0430\u043c\u0438\u043d\u044b)."),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(34491).Z,width:"648",height:"481"})),(0,r.kt)("p",null,(0,r.kt)("img",{src:n(24760).Z,width:"592",height:"600"})),(0,r.kt)("p",null,"\u041d\u0430\u043b\u0438\u0447\u0438\u0435 OH-\u0433\u0440\u0443\u043f\u043f \u0432 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"},13470:function(e,t){t.Z="data:image/png;base64,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"},75680:(A,n,i)=>{i.d(n,{Z:()=>g});const 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"},10377:(A,n,i)=>{i.d(n,{Z:()=>g});const 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"},22334:(A,i,h)=>{h.d(i,{Z:()=>g});const 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g="data:image/png;base64,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"},28733:(A,i,h)=>{h.d(i,{Z:()=>g});const 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\u0432\u043e\u0437\u0440\u0430\u0441\u0442\u0430\u0435\u0442)."),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(64919).Z,width:"134",height:"146"})),(0,e.kt)("div",{class:"pagination-nav__link"},"\ud83d\ude4f \u0415\u0441\u043b\u0438 \u0432\u0430\u043c \u043d\u0440\u0430\u0432\u0438\u0442\u0441\u044f \u0441\u0430\u0439\u0442, \u043f\u043e\u0434\u043f\u0438\u0448\u0438\u0442\u0435\u0441\u044c \u043d\u0430 \u043d\u0430\u0448 ",(0,e.kt)("a",{href:"https://t.me/+JfpTv9CJlwQ0MThi"},"\ud83d\udd17 \u0422\u0435\u043b\u0435\u0433\u0440\u0430\u043c-\u043a\u0430\u043d\u0430\u043b"),"."),(0,e.kt)("h2",{id:"c\u043b\u0443\u0447\u0430\u0439-\u043e\u0442\u043a\u0440\u044b\u0442\u043e\u0439-\u0441\u0438\u0441\u0442\u0435\u043c\u044b"},"C\u043b\u0443\u0447\u0430\u0439 \u043e\u0442\u043a\u0440\u044b\u0442\u043e\u0439 \u0441\u0438\u0441\u0442\u0435\u043c\u044b"),(0,e.kt)("p",null,"\u041d\u0435 \u0440\u0430\u0441\u0441\u043c\u0430\u0442\u0440\u0438\u0432\u0430\u0435\u043c \u043f\u0440\u043e\u0442\u0435\u043a\u0430\u043d\u0438\u0435 \u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445 \u0440\u0435\u0430\u043a\u0446\u0438\u0439, \u0442.\u0435. \u0441\u043e\u0441\u0442\u0430\u0432 \u043c\u043e\u0436\u0435\u0442 \u0438\u0437\u043c\u0435\u043d\u044f\u0442\u044c\u0441\u044f \u0442\u043e\u043b\u044c\u043a\u043e \u043c\u0435\u0445\u0430\u043d\u0438\u0447\u0435\u0441\u043a\u0438: \u0437\u0430 \u0441\u0447\u0435\u0442 \u043e\u0431\u043c\u0435\u043d\u0430 \u0441 \u043e\u043a\u0440\u0443\u0436\u0430\u044e\u0449\u0435\u0439 \u0441\u0440\u0435\u0434\u043e\u0439."),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(31214).Z,width:"453",height:"132"})),(0,e.kt)("p",null,(0,e.kt)("strong",{parentName:"p"},"\u0424\u0443\u043d\u0434\u0430\u043c\u0435\u043d\u0442\u0430\u043b\u044c\u043d\u044b\u0435 \u0443\u0440\u0430\u0432\u043d\u0435\u043d\u0438\u044f \u0442\u0435\u0440\u043c\u043e\u0434\u0438\u043d\u0430\u043c\u0438\u043a\u0438:")),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(46598).Z,width:"415",height:"425"})),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(38569).Z,width:"539",height:"87"})),(0,e.kt)("p",null,(0,e.kt)("strong",{parentName:"p"},"\u03bci")," \u2014 ",(0,e.kt)("strong",{parentName:"p"},"\u0445\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b i-\u0433\u043e \u043a\u043e\u043c\u043f\u043e\u043d\u0435\u043d\u0442\u0430")," \u2014 \u044d\u0442\u043e \u0438\u0437\u043c\u0435\u043d\u0435\u043d\u0438\u0435 \u0445\u0430\u0440\u0430\u043a\u0442\u0435\u0440\u0438\u0441\u0442\u0438\u0447\u0435\u0441\u043a\u043e\u0439 \u0444\u0443\u043d\u043a\u0446\u0438\u0438 \u043f\u0440\u0438 \u0432\u043d\u0435\u0441\u0435\u043d\u0438\u0438 \u0432 \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0431\u0435\u0441\u043a\u043e\u043d\u0435\u0447\u043d\u043e \u0431\u043e\u043b\u044c\u0448\u043e\u0433\u043e \u0440\u0430\u0437\u043c\u0435\u0440\u0430 1 \u043c\u043e\u043b\u044c i-\u0433\u043e \u043a\u043e\u043c\u043f\u043e\u043d\u0435\u043d\u0442\u0430 \u0432 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445 \u0437\u0430\u043a\u0440\u0435\u043f\u043b\u0435\u043d\u0438\u044f \u0435\u0451 \u0435\u0441\u0442\u0435\u0441\u0442\u0432\u0435\u043d\u043d\u044b\u0445 \u043f\u0435\u0440\u0435\u043c\u0435\u043d\u043d\u044b\u0445 \u0438 \u043f\u043e\u0441\u0442\u043e\u044f\u043d\u0441\u0442\u0432\u0430 \u0441\u043e\u0441\u0442\u0430\u0432\u0430."),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(3134).Z,width:"505",height:"209"})),(0,e.kt)("p",null,(0,e.kt)("strong",{parentName:"p"},"\u0425\u0438\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0439 \u043f\u043e\u0442\u0435\u043d\u0446\u0438\u0430\u043b i-\u0433\u043e \u043a\u043e\u043c\u043f\u043e\u043d\u0435\u043d\u0442\u0430")," \u2014 \u0440\u0430\u0431\u043e\u0442\u0430 \u043f\u043e \u043e\u0431\u0440\u0430\u0442\u0438\u043c\u043e\u043c\u0443 \u0432\u043d\u0435\u0441\u0435\u043d\u0438\u044e 1 \u043c\u043e\u043b\u044c i-\u0433\u043e \u043a\u043e\u043c\u043f\u043e\u043d\u0435\u043d\u0442\u0430 \u0432 \u0431\u0435\u0441\u043a\u043e\u043d\u0435\u0447\u043d\u043e \u0431\u043e\u043b\u044c\u0448\u0443\u044e \u0441\u0438\u0441\u0442\u0435\u043c\u0443 \u0432 \u0443\u0441\u043b\u043e\u0432\u0438\u044f\u0445 \u043b\u0438\u0431\u043e \u0438\u0437\u043e\u0431\u0430\u0440\u043d\u043e-\u0438\u0437\u043e\u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445, \u043b\u0438\u0431\u043e \u0438\u0437\u043e\u0445\u043e\u0440\u043d\u043e-\u0438\u0437\u043e\u0442\u0435\u0440\u043c\u0438\u0447\u0435\u0441\u043a\u0438\u0445."),(0,e.kt)("p",null,(0,e.kt)("img",{src:g(11029).Z,width:"347",height:"291"})),(0,e.kt)("p",null,"\u0415\u0441\u043b\u0438 \u0444\u0443\u043d\u043a\u0446\u0438\u044f \u03c6 \u043d\u0435\u043a\u043e\u0442\u043e\u0440\u0430\u044f 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"},86866:function(A,i){i.Z="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgIAAAC6CAMAAADrndXPAAAAY1BMVEX///8AAAC/v79AQEB/f38gICBgYGAICAgUFBTn5+f39/dwcHAwMDDf39+fn5+vr6/Pz8/X19fv7++Pj49oaGgnJyeHh4dQUFA4ODinp6dISEjHx8eXl5dYWFi3t7d4eHikpKQHT2TxAAANVUlEQVR42uyc2XLiMBBF+0qyJS94iTd2/v8vZ5wEiDSYmlQBFm6dJ3hsfPrStixRIBAIBAKBQCDgkqiKAqxoWrLooWsKcCICWSigpcAnuz4hBtxQoCOm7AqyMIg4OHBDgYiY0sG+4gAELZ8IH9b3PWMFIqw4KjA4Ve4YK9DxVKCHsr6nGgMx5eBcccNDgcq94mu+dwSN0w5rHgqQNmTRoiGm1Mjt0ZiJAtIpM8OJuOLMgzXA4jFZ41zymO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"},34454:function(A,i){i.Z="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARwAAABHCAMAAADiFAhSAAAAulBMVEX///8XfTYAAABRnmmLvprF3s1/f3+/v79AQECfn5/39/eozrMgICDv7+/Pz88YGBjf39/Hx8fi7+ZQUFAwMDAICAhISEjn5+dgYGA0jU8QEBCvr6+np6ePj4+Hh4e3t7duroKXl5eAuJFwcHBGmF8hgz8oKCjP5NZlqXk4ODjX19d2sohoaGg7kVa21sCv07v4+/lYWFi92saZxqd4eHjw9/Lb7OCgyq3p8+xZom8tiUmSwqB5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"},58037:function(A,i){i.Z="data:image/png;base64,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XVt/9RxkFspdtAQmLevxXFVIJAmJTHjEQt9bEKZEbb7YKNWHQcHV7N6suVkzk5TaVJVxq4w2pbcuG+dvy/Q95hSDydH0N56mjzZtuNAF8qN63oOSzLRzMK0VEZE1zgROl58kkT5JFAlhlyXnubHtWpVOIVHqz+Z+gtzWWOnpNt7fsoVBpo/Zkub0e19O+xMXV1bWf4mv2ElPYRjhGwDsatRj2p0XTKN8MAjMq9efnk3EIHz6aNJp9E80DV6tNLK7aNNPoagKmUmUJCNsSw+gaChGSHK1RfecE6x4rIXV11WXGx/eIy50LiByZfQuLbJQApdE1gNziMI7AmZEm4Da4mA/QcWBP3Eygl1+drStFZK0FNnLZeTfDdYKuELSRUDcynQYWC9hHG9t1paheK9e7vXSq995Pr+wBtBDhdNJkdD3N0UWmK/Y9k5y5Tsa70kO60xdAo//SmjE2WFpcMWzS9TLF9vIVmYDWPR/YDy2boUGQJCekidbVZKC1e4kZuP3hNdmVAMRGVjxvHRcgEdt7GBt0lcq57GlCWOXcFgwD2Yf3ieAOACKbrBhL9SIsD3i+5lImzqb7nri6unQ05/zUOUG7W9bVngKcIw097VmqdbXtqvNYSzxxc9dBSwxmaUGdYLSHxFrX7Wdwy7rKOwBx9rUXra2ri7xxAEKVyxu2UVoUlo3xzr+/3OTIH7lZ48lthkTraigZS7ztMbypIK9RralVundu7CV2SDlGh5I6RCxe+IVoIuDQTZ93lN7Rly27g627dmfUpk7MsYmxdzawviBfjDQ6cPyNQmpdLWJmE5Jj6WplINZtdMkVcKhdU+rr/qfLlk9qfKYOA+cwpInRdXn+x3euKPCOC394pSv9fYAWjdS6Ls5XckdrNsZ3JQT/uHtOyQ1AEE+F4xS2NIJrXIV7D3Q1O9nZiTsIOLDVrtYRGrXISXc/g1xxdTPK+fWtrjfYiG7KWuql8z8O/y1jZMyQvYnDsqYzOT+FRKHPq24ePM9gXd1s4D+hIXG5YmT14doT54PkVwQfd6FncIjMcqgmhHvwvL+5ujU0p4zY5KhYCrOlumwkejxdVWXRbtBV/mDnXJfbhIEovEdC4iLAXAzY2MHT93/JFpBq0VSFelLAU74fyYwnmUgcsVlp94hPIEMKSbFIaHN+Pt1AiFs/sE5gGkbygkhi8blEhce76Ro0GJClP6PrPB7qCiFtzs+n65mNd1wIdDShFTD53rINgd+bB+5F/h66NmgqzlkDJLV7uZ4XZpaPMyLaHPN0FTIypAKtTub770EGCMaqgHwhaImuKoN5A95A1wiZTz35B+AacIHb0i77K3Zgxw+MnrX69aCTCwwr+AzNR4VwkjAGv69WxRm8lIiXGXDav67W4VAldO3u09zuSJdWdQHaAdNChQoLs2WvE7DWA5hiA2fpdWASFoI+o9B05gWgVKLbra4mvWHWm9iOHrQGwMfF4cGf4b4PXScmSf+KxOgaAlyvYEODVgBA0jd0MWYeyBQk3bC245yILkIHpUfY76KiPekqEZNFzk1LuB9CeglENHExlP3aNqcWifpTJKZfybPkRusS2QlBB09NdaUW0nq3Lf+KiysCNXZHdFYhEiN33/bJMk3FfVoHtzGlAJRuC2qBiPxCgJOBgcFGKnKS89+9w4hpVVI0U6+b0ZUBfByTWWoXZKa8+IdRnsHG/NrLrcYBADWvM9wcW/uK1mbqEEyFKEnrGmFQvIL0SeMh5T3Fa21L7Nqs7vFJQBpttdIOwZvWlUNa1puREC254Gj0u233xY3ZRGq1lj9wH6oL+Pbji9hAVx+JfUxWkK2rPjz6FLNfTXa91XU9obJ09QfZRq8U2qmdTN/DNnMrgS9gZZtTXemE9vljatO+fzMfo5eJVIq41lU3ONmRihjKl4u96xLhYc20KTkPh/lcdDFGmtlVz4gdIyEnEsrSVcLE4anxv8WdNtbVPj2TeM5RAezpl+zp9Acvm2FTJLQyPiQZ4gw9gg+fa7LUiF5ZyzueuQ9GCN8O7VdgTCUfVh6+sa62keM0HIuncpgjkLEfdAlak08oV2/8PCakr81kpDX7QaDjb2kfPlTI7Na7nFw0qAfdhsXR6AmddDX2cTF/KNrcf2Ufn10kBk7jzDWhKYmEzpbMeYzrbF3cSZBE9MuJ9qSneuaSlRvCYYOf+foXwPneLtW7QpFBdR6QmOTpznq0grHAZRK8/xZfbpHvF2BLdOXRwmocRzPGrpBJeLF5HNjfZYlnx6Hvx3RMHcKZmc/wwInWp4aY0dWRbDnIx3+ptQCeJv9yj7q2jlmE0zFVnpXLvlKFa6Si9VGi+WtdVXIiJ7o+F5SsJUO7R10VRODU1WZP9pPXcev6ujUh3aOulOCyVFe7AvDeaF2/hgCI96crr5xx2Ele03sj8YUziOE4SKt3eIlOuPndF/+S8h7T1+HSlfLNe23/M12/FvlGl5YxvHusXY8iectbQQ8ODg4ODg4ODg4ODg4ODg4ODr6zdwcpAIJAAAA1XeiS0aX6/0vrBUKXUJj5yAAAAAAAAAAAAAAAAADAX45SygBNG9+0NfWcW35FS0zljiv1RK77Ukf4MnnIOxMlV20giupqQeybMbtx/v8rE0CMwMKWFzx5qZxKJanxjEG6Uqu7tb1CAkoeUQlCyPW/rmtcUpr/d051/BwXlgv/g5oQH6ImO2T8D6mqkIbkAbLHiEP+P1AMxIYPlGSPHBfyZfqmJnauOJEHtIgopeKPuPRzSxuQryAj1HZZ71nhMAIlb5I1jDwBh/fUzcrB488LQsJf1tVzpL0ScCVf4YyEWGAPboiMBc7vdkS05qAQri+qGZ6+lKpAbrHT//yT3jEuHic2vnbdWQxOvkJi1SUX8B+1C+GSd6jRGHpJ0ZtF5rA/IBJWcxamqCTZo0FHDsQ+NLCEc57U+oKy47H3BheA4CN9RgjpOG+3XeXNFleAmnW/9mwG0GcvGzvb3yFIUYVkFybAyGHYh4YcI8oAe99pVJ199DrRCjMnIq/ATR3KFP47xd69/roCM+rlicvGUqvRkRy9tNicYylQLIaHZVvTK7qQ+KriGTzyBby9ptpe+cxQylurHbXg5pVYr0OXYncOIHgXqqY86Dcrlt/07Sbd3luj8JEGFTkYuTTLmgNAc7q5jtIH1SbqeBzTDMsKGuHFm1bguC64eefk21c/yAtQVQCacjb66dJafvpzjtzmAaCw/sYCl4TUFZx6W2T1jOP90VKg4dwBmnjprpOb3C5P5MjI4QSodkxz6rMZ3xNAUut4x3GJqWuL9I1i98q5cLJRxR4oZrmDdatWFWFtI7GtnKztBUaiYKzq28CtVr3rcH80EKBTITjEXKBqHlClslDkhIIcTqyjnP1rQ8Mu+qkDGYmYaF016esdtsdZWauQLO06md0IIwuWWhziXVMWFykAVJwX5+A2NCsofHM0PJIAzY1qp1lhiejWv1r94JvXipbpphplDvj6Hfe6uI+EvEYoZtlkVBCF64w9NEOq6nmwBAyPb4U8C6zw4o2sJ3PMDhDJb1RsprNlTIxmpTSCaI6YHM3lmZ7mC+Srq+n7ZMdHCN+7B94M0VNky2XZ+oPG4oJ1Ox5y7irF2qsALoF236nyxb55uXa1E5wN8M0r/LSveOzjXWKnFMgeem4e/FdHn1J3rX6qAmXg26k9M/REwx/Hl95OlLN51/AUQcTLcNbv+tgxInmwGVbIKpXasTcbYYDjDbEDi7d+mbw3H9XDy1LLV4OwSMj1VZdaVxUfXOE/H2Q7CM2+MWzL4SlhlY+Vm70zQXukN3xdVY6z0dU3fQ1GDkbAZqcBd6oNqSLpXeSLY3+w8qBdNETrqkbWSITba1qlxW2yUkBkkyHg07N6ZkpxIYcxrNQrcCJrXSs6csr0oHS4R1xb4nEGgUrlaO/rqobeFzijMOcJXfDFg8m0GbbHeLU1iSiz6TmONDqqkVE9iGRVHxGCla51BIUo5LcMcWuZJeJos9Cqq26TJnZPh4NtdCUJutv77LtHLZrBs7oHl+l78/XAvhvfHUUkVs0uJevEmWQTtMJP5fcoyaF0yC3RCBmZdT2jsoQaT5Ms/U+Z+ImlkzL0t55QIMT7jTMWAJ++P9l3wY43hwHSnWZ32ZbKhfMVQ2xPqWdIVjZKVvDneQBa1sYYl5IXSBGarpuHfPElVdZJ0yB8UAjf0ogatMoeGLoa9XwIGXpT10AIue+zu7r2jsz62y3cCZd5IsIdX2LEoYbhectd0/31/JMQroD0bgc36RFb1m+FMbHqqvzqQ9gMWQwXHTibuurw4Pd1dcVcddcpax5fHWA11BuTpHYAY9nEWaDVSfrc8C9PDzp/QB5wQr7yry6gljj4aF1DIerxPxX4VrwSqW627F/Q1XWUyyob1fZYLm4SGle0b+paQviMXQFfj6ZGI/EfyCGEZdlCuUqw10K40zwDL8rM9Da+oCuhEJQOEdKtNYgj+PrJw2/q6k5VfhI/kV3YzPUre+1DvfNmwOZPR8R5VWTDsJYPfCM4T5VRRoinnl+N/9bP1JS4fENX4mHkKlXfbJYEtmeEar+kKxmwvJLCnaxlUCENDRfrXV1JOYbpgWXeqf9U1wKJGuaG8X2LCMDV8GK/oSthlOY1UUzep9sDhfHkX9OVZPQf4u08ScWFWipkrZPAousrgcOHutLFLcuEMrdxj96w6EfralJCcC7glNsny6/qaoc5gLiabyGive4u+A3de7oSOO/qStFQSiuITMezbI57b32CCvH3dSUUgDjJY+fqzNDvIByYWp8d3FK9qauDd3WVHCPpOh8rst3lswXa43U9Xgg7FJQcBEf9Tu+TXcnuUFJ64fwS2CYU4RD7YNJuXeQRYVTl7koqN3hHV6qdh/sknGP21eg3dD3zRyQ0ZwamBCku8Ru65rBxVjk49rauJn4EJObrtiiIQYRbnPIFXRtYcOYnD8fresExRG/oGuT0AYyx2uoJRCDvY3fqKb+VRiy61glXpMt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"},11029:function(A,i){i.Z="data:image/png;base64,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t=e.stateNode;t.pendingContext?Ra(0,t.pendingContext,t.pendingContext!==t.context):t.context&&Ra(0,t.context,!1),ai(e,t.containerInfo)}function Nl(e,t,n,r,a){return mo(),ho(a),t.flags|=256,wl(e,t,n,r),t.child}var zl,Pl,Rl,Ol,Dl={dehydrated:null,treeContext:null,retryLane:0};function Il(e){return{baseLanes:e,cachePool:null,transitions:null}}function Ml(e,t,n){var r,a=t.pendingProps,i=si.current,l=!1,s=0!=(128&t.flags);if((r=s)||(r=(null===e||null!==e.memoizedState)&&0!=(2&i)),r?(l=!0,t.flags&=-129):null!==e&&null===e.memoizedState||(i|=1),_a(si,1&i),null===e)return 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6a65f18..e4e4596 100644 --- a/fizicheskaya-himiya/harakteristicheskie-funkcii/index.html +++ b/fizicheskaya-himiya/harakteristicheskie-funkcii/index.html @@ -1,9 +1,9 @@ <!doctype html> -<html lang="ru" dir="ltr" class="docs-wrapper docs-doc-page docs-version-current plugin-docs plugin-id-default docs-doc-id-fizicheskaya-himiya/harakteristicheskie-funkcii"> +<html lang="ru" dir="ltr" class="docs-wrapper plugin-docs plugin-id-default docs-version-current docs-doc-page docs-doc-id-fizicheskaya-himiya/harakteristicheskie-funkcii" data-has-hydrated="false"> <head> <meta charset="UTF-8"> -<meta name="generator" content="Docusaurus v2.4.0"> -<title data-rh="true">Характеристические функции | Lab Notes + +Характеристические функции | Lab Notes @@ -16,14 +16,91 @@ - - - + + + -
-

Характеристические функции

Характеристическая функция — такая термодинамическая функция, по изменению которой в определенных условиях можно судить о направленности самопроизвольного процесса и о достижении состояния равновесия, а производные различного порядка которых дают нам явно и наиболее просто другие термодинамические функции и параметры системы.

Изоэнтропийно-изохорические условия:

Рассмотрим только обратимые процессы.

1. Докажем, что внутренняя энергия является характеристической функцией.

Термодинамический вид уравнения полного дифференциала внутренней энергии:

Термодинамическая система находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями S и V, когда внутренняя энергия не уменьшается (либо остается постоянной, либо возрастает).

Первое уравнение Максвелла:

Таким образом, из приведенных выше рассуждений следует, что внутренняя энергия является характеристической функцией.

2. Докажем, что энтальпия является характеристической функцией.

Термодинамический вид полного дифференциала энтальпии:

Термодинамическая система находитя в состоянии истинного термодинамического равновесия при всех изменениях совместимых с данными закрепленными значениями S и p, когда энтальпия системы не уменьшается (либо H=const, либо энтальпия возрастает). Возрастание возможно в результате флуктуаций, где флуктуация — это такое изменение, которое не является термодинамическим процессом.

Второе уравнение Максвелла:

Энтальпия является характеристической функцией.

3. Докажем, что функция Гельмгольца является характеристической.

То что функция Гельгольца удовлетворяет первой части определения характеристической функции мы уже показали в 1 параграфе. Рассмотри только обратимые процессы.

Термодинамический вид уравнения полного дифференциала для функции Гельмгольца:

Третье уравнение Максвелла:

Термодинамическая система, находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями T и V, когда функция Гельмгольца не уменьшается (либо остается постоянной, либо возрастает).

4. Докажем, что функция Гиббса является характеристической

То, что функция Гиббса удовлетворяет первой части определения характеристической функции мы показали в 1 параграфе.

Термодинамический вид уравнения полного дифференциала для функции Гиббса:

Четвертое уравнение Максвелла:

Термодинамическая система, находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями T и p, когда функция Гиббса не уменьшается (либо остается постоянной, либо возрастает).

Cлучай открытой системы

Не рассматриваем протекание химических реакций, т.е. состав может изменяться только механически: за счет обмена с окружающей средой.

Фундаментальные уравнения термодинамики:

μiхимический потенциал i-го компонента — это изменение характеристической функции при внесении в систему бесконечно большого размера 1 моль i-го компонента в условиях закрепления её естественных переменных и постоянства состава.

Химический потенциал i-го компонента — работа по обратимому внесению 1 моль i-го компонента в бесконечно большую систему в условиях либо изобарно-изотермических, либо изохорно-изотермических.

Если функция φ некоторая термодинамическая функция, то

μi — парциально мольное значение функции Гиббса по i-му компоненту (справедливо только для функции Гиббса).

Cлучай закрытой системы, в которой изменение состава происходит за счет протекания химической реакции

Одно из основных соотношений неравновесной термодинамики:

- - +

Характеристические функции

+

Характеристическая функция — такая термодинамическая функция, по изменению которой в определенных условиях можно судить о направленности самопроизвольного процесса и о достижении состояния равновесия, а производные различного порядка которых дают нам явно и наиболее просто другие термодинамические функции и параметры системы.

+

+

Изоэнтропийно-изохорические условия:

+

+

Рассмотрим только обратимые процессы.

+

1. Докажем, что внутренняя энергия является характеристической функцией.

+

+

Термодинамический вид уравнения полного дифференциала внутренней энергии:

+

+

+

+

+

Термодинамическая система находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями S и V, когда внутренняя энергия не уменьшается (либо остается постоянной, либо возрастает).

+

+

Первое уравнение Максвелла:

+

+

Таким образом, из приведенных выше рассуждений следует, что внутренняя энергия является характеристической функцией.

+

2. Докажем, что энтальпия является характеристической функцией.

+

+

Термодинамический вид полного дифференциала энтальпии:

+

+

+

+

Термодинамическая система находитя в состоянии истинного термодинамического равновесия при всех изменениях совместимых с данными закрепленными значениями S и p, когда энтальпия системы не уменьшается (либо H=const, либо энтальпия возрастает). Возрастание возможно в результате флуктуаций, где флуктуация — это такое изменение, которое не является термодинамическим процессом.

+

+

Второе уравнение Максвелла:

+

+

+

Энтальпия является характеристической функцией.

+

3. Докажем, что функция Гельмгольца является характеристической.

+

То что функция Гельгольца удовлетворяет первой части определения характеристической функции мы уже показали в 1 параграфе. Рассмотри только обратимые процессы.

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+

Термодинамический вид уравнения полного дифференциала для функции Гельмгольца:

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Третье уравнение Максвелла:

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+

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Термодинамическая система, находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями T и V, когда функция Гельмгольца не уменьшается (либо остается постоянной, либо возрастает).

+

4. Докажем, что функция Гиббса является характеристической

+

То, что функция Гиббса удовлетворяет первой части определения характеристической функции мы показали в 1 параграфе.

+

+

Термодинамический вид уравнения полного дифференциала для функции Гиббса:

+

+

+

Четвертое уравнение Максвелла:

+

+

+

Термодинамическая система, находится в состоянии истинного термодинамического равновесия при всех изменениях, совместимых с данными закрепленными значениями T и p, когда функция Гиббса не уменьшается (либо остается постоянной, либо возрастает).

+

+ +

Cлучай открытой системы

+

Не рассматриваем протекание химических реакций, т.е. состав может изменяться только механически: за счет обмена с окружающей средой.

+

+

Фундаментальные уравнения термодинамики:

+

+

+

μiхимический потенциал i-го компонента — это изменение характеристической функции при внесении в систему бесконечно большого размера 1 моль i-го компонента в условиях закрепления её естественных переменных и постоянства состава.

+

+

Химический потенциал i-го компонента — работа по обратимому внесению 1 моль i-го компонента в бесконечно большую систему в условиях либо изобарно-изотермических, либо изохорно-изотермических.

+

+

Если функция φ некоторая термодинамическая функция, то

+

+

+

μi — парциально мольное значение функции Гиббса по i-му компоненту (справедливо только для функции Гиббса).

+

Cлучай закрытой системы, в которой изменение состава происходит за счет протекания химической реакции

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+

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Одно из основных соотношений неравновесной термодинамики:

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Химическое равновесие

Химическое равновесие — состояние системы, соответствующее минимуму значения энергии Гиббса. В состоянии равновесия изменение энергии Гиббса химической реакции равно нулю (ΔG = 0).

Вывод условия химического равновесия

Условия химического равновесия

Условие химического равновесия

Вывод уравнения изотермы Вант-Гоффа

Изменение энергии Гиббса в услвих поостоянства давления и температуры

Уравнение изотермы Вант-Гоффа для реакции (★)

В состоянии равновесия ΔGT = 0

Правая часть постоянна, значит левая часть тоже постоянна. Эта постоянная называется константой равновесия.

Связь Kp и Kc

Закон Дальтона:

Влияние температуры на положение равновесия

Уравнение Гиббса-Гельмгольца:

Уравнение изобары Ван-Гоффа

Уравнение изобары Ван-Гоффа будем использовать, чтобы рассчитать КT2 если известна KT1

Графическое изображение зависимости Кр от Т:

Влияние давления на положение равновесия:

Влияние добавок инертного газа:

где а — число моль добавленного инертного газа.

1) инертный газ добавляется в систему при постоянстве V, T

Не является функцией добавок инертного газа, положение равновесия безразлично к добавке инертного газа.

2) инертный газ добавляется в систему при постоянстве p, T

т.к. Кр не зависит от добавки

Химическое равновесие в гетерогенных реакциях с участием газообразных веществ

Гетерогенные реакции — это такие реакции, в которых участники принадлежат различным фазам

Химический потенциал твердой фазы не зависит от давления, а зависит только от температуры, следовательно уравнение изменения функции Гиббса для реакции, протекающей на 1 шаг запишется в следующем виде:

В состоянии равновесия ΔG T = 0

- - +

Химическое равновесие

+

Химическое равновесие — состояние системы, соответствующее минимуму значения энергии Гиббса. В состоянии равновесия изменение энергии Гиббса химической реакции равно нулю (ΔG = 0).

+

Вывод условия химического равновесия

+

Условия химического равновесия

+

Условие химического равновесия

+

Вывод уравнения изотермы Вант-Гоффа

+

Изменение энергии Гиббса в услвих поостоянства давления и температуры

+

+

+

Уравнение изотермы Вант-Гоффа для реакции (★)

+

+

+

В состоянии равновесия ΔGT = 0

+

+

+

+

Правая часть постоянна, значит левая часть тоже постоянна. Эта постоянная называется константой равновесия.

+

+

+

+

+

+

Связь Kp и Kc

+

+

Закон Дальтона:

+

+

+

+

Влияние температуры на положение равновесия

+

Уравнение Гиббса-Гельмгольца:

+

+

+

Уравнение изобары Ван-Гоффа

+

+

+

Уравнение изобары Ван-Гоффа будем использовать, чтобы рассчитать КT2 если известна KT1

+

+

+

+

+

+

+

Графическое изображение зависимости Кр от Т:

+

+

+

+

Влияние давления на положение равновесия:

+

+

+

+

Влияние добавок инертного газа:

+

 

+

+

где а — число моль добавленного инертного газа.

+

+
    +
  1. инертный газ добавляется в систему при постоянстве V, T
  2. +
+

+

+

Не является функцией добавок инертного газа, положение равновесия безразлично к добавке инертного газа.

+
    +
  1. инертный газ добавляется в систему при постоянстве p, T
  2. +
+

+

т.к. Кр не зависит от добавки

+

+

+

+

Химическое равновесие в гетерогенных реакциях с участием газообразных веществ

+

Гетерогенные реакции — это такие реакции, в которых участники принадлежат различным фазам

+

+

Химический потенциал твердой фазы не зависит от давления, а зависит только от температуры, следовательно уравнение изменения функции Гиббса для реакции, протекающей на 1 шаг запишется в следующем виде:

+

+

В состоянии равновесия ΔG T = 0

+

+

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-

Изменение энтропии

Рассмотрим процессы, идущие с участием идеального газа.

Вывод уравнения изменения энтропии для идеального газа

Дальнейший вывод

Интегральный вид уравнения энтропии для идеального газа

Графическое представление зависимости энтропии.

D координатах p-V (не информативно)^

Графическое представление зависимости энтропии в координатах p-V

Для информативности данные зависимости представляются в логарифмических координатах:

1) в координатах S - ln(T)

Графическое представление зависимости энтропии в координатах S-lnT

2) в координатах S - ln(V)

Графическое представление зависимости энтропии в координатах S-lnV

3) в координатах S-ln(p)

Графическое представление зависимости энтропии в координатах S-lnp

Графическое представление зависимости энтропии в координатах S-T

Изменение энтропии в частных процессах с участием реальных газов

Уравнение Ван дер Ваальса:

Уравнение Ван дер Ваалься для 1 моль

Рассчитать изменение энтропии при изотермическом расширении газа Ван дер Ваальса от объема V1 до объема V2.

Изменение энтропии в частных процессах с участием реальных газов

Изменение энтропии при нагревании и фазовых переходах индивидуальных веществ

При нагревании:

Зависимость энтропии при нагревании

Уравнение изменения энтропии при нагревании

При фазовых переходах:

Понятие "фаза" ввел Джозайя Уиллард Гиббс в 1875 г. в работе "О равновесии в гетерогенных веществах".

Фаза — гомогенная часть гетерогенной системы, отделенная от других частей физической границей раздела и имеющая либо неизменный состав и свойства, либо монотонно изменяющиеся.

При постоянстве внешнего давления все обратимые фазовые переходы осуществляются при постоянстве температуры.

Изменение энтропии при фазовом переходе

Изменение энтропии при смешении идеального газа

dS

Поршень

Изменение энтропии при смещении поршня вправо

Двигаем поршень A

Изменение энтропии при смещении поршня влево

Произошло смешение:

Вывод уравнения идеального смешения

Формула изменения энтропии при идеальном смешении:

Формула изменения энтропии при идеальном смешении

Изменение энтропии при смешении всегда больше нуля

Изменение энтропии при протекании химической реакции

Вывод уравнения

Уравнение изменения энтропии при протекании химической реакции

- - +

Изменение энтропии

+

Рассмотрим процессы, идущие с участием идеального газа.

+

Вывод уравнения изменения энтропии для идеального газа

+

Дальнейший вывод

+

Интегральный вид уравнения энтропии для идеального газа

+ +

Графическое представление зависимости энтропии.

+

D координатах p-V (не информативно)^

+

Графическое представление зависимости энтропии в координатах p-V

+

Для информативности данные зависимости представляются в логарифмических координатах:

+

1) в координатах S - ln(T)

+

Графическое представление зависимости энтропии в координатах S-lnT

+

2) в координатах S - ln(V)

+

Графическое представление зависимости энтропии в координатах S-lnV

+

3) в координатах S-ln(p)

+

Графическое представление зависимости энтропии в координатах S-lnp

+

Графическое представление зависимости энтропии в координатах S-T

+

Изменение энтропии в частных процессах с участием реальных газов

+

Уравнение Ван дер Ваальса:

+

Уравнение Ван дер Ваалься для 1 моль

+

Рассчитать изменение энтропии при изотермическом расширении газа Ван дер Ваальса от объема V1 до объема V2.

+

Изменение энтропии в частных процессах с участием реальных газов

+

Изменение энтропии при нагревании и фазовых переходах индивидуальных веществ

+

При нагревании:

+

Зависимость энтропии при нагревании

+

Уравнение изменения энтропии при нагревании

+

При фазовых переходах:

+

Понятие "фаза" ввел Джозайя Уиллард Гиббс в 1875 г. в работе "О равновесии в гетерогенных веществах".

+

Фаза — гомогенная часть гетерогенной системы, отделенная от других частей физической границей раздела и имеющая либо неизменный состав и свойства, либо монотонно изменяющиеся.

+

При постоянстве внешнего давления все обратимые фазовые переходы осуществляются при постоянстве температуры.

+

Изменение энтропии при фазовом переходе

+

Изменение энтропии при смешении идеального газа

+

dS

+

Поршень

+

Изменение энтропии при смещении поршня вправо

+

Двигаем поршень A

+

Изменение энтропии при смещении поршня влево

+

Произошло смешение:

+

Вывод уравнения идеального смешения

+

Формула изменения энтропии при идеальном смешении:

+

Формула изменения энтропии при идеальном смешении

+

Изменение энтропии при смешении всегда больше нуля

+

Изменение энтропии при протекании химической реакции

+

Вывод уравнения

+

Уравнение изменения энтропии при протекании химической реакции

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Изменение функции Гиббса

Расчет изменения функции Гиббса для химических реакций при её протекании на 1 шаг:

Представим упрощенный случай: ΔСp не зависит от температуры, или зависит слабо, что этой зависимостью можно пренебречь.

Пример:

Оценим температуру, при которой эта реакция самопроизвольно протекает (определим термодинамическую температуру начала разложения карбоната кальция).

Решаем по упрощенной схеме:

Если считать не по упрощенной формуле, то Т = 1125 К. Погрешность не велика.

Построим диаграмму Эллингема

  1. Алюмотермия

Из диаграммы видно, что алюмотермия возможна.

  1. В каком температурном интервале возможна реакция восстановления Fe из FeO с помощью CO?

Это условие выполняется в интервале 298 ⩽ Т, К ⩽ 1000 согласно диаграмме.

- - +

Изменение функции Гиббса

+

Расчет изменения функции Гиббса для химических реакций при её протекании на 1 шаг:

+

+

+

+

+

Представим упрощенный случай: ΔСp не зависит от температуры, или зависит слабо, что этой зависимостью можно пренебречь.

+

+

Пример:

+

+

Оценим температуру, при которой эта реакция самопроизвольно протекает (определим термодинамическую температуру начала разложения карбоната кальция).

+

Решаем по упрощенной схеме:

+

+

+

Если считать не по упрощенной формуле, то Т = 1125 К. Погрешность не велика.

+

 

+

Построим диаграмму Эллингема

+

+
    +
  1. Алюмотермия
  2. +
+

+

Из диаграммы видно, что алюмотермия возможна.

+

 

+
    +
  1. В каком температурном интервале возможна реакция восстановления Fe из FeO с помощью CO?
  2. +
+

+

Это условие выполняется в интервале 298 ⩽ Т, К ⩽ 1000 согласно диаграмме.

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Калорические выражения второго начала термодинамики

Первое калорическое выражение первого начала термодинамики:

Первое калорическое выражение второго начала термодинамики:

Второе калорическое выражение первого начала термодинамики:

Второе калорическое выражение второго начала термодинамики:

Для простоты рассуждений исключаем дзета.

Приравниваем смешанные производные, т. к. энтропия — функция состояния.

Приравниваем смешанные производные:

- - +

Калорические выражения второго начала термодинамики

+

Первое калорическое выражение первого начала термодинамики:

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Первое калорическое выражение второго начала термодинамики:

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Второе калорическое выражение первого начала термодинамики:

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Второе калорическое выражение второго начала термодинамики:

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Для простоты рассуждений исключаем дзета.

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Приравниваем смешанные производные, т. к. энтропия — функция состояния.

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Приравниваем смешанные производные:

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\ No newline at end of file diff --git a/fizicheskaya-himiya/kriterii-napravlennosti/index.html b/fizicheskaya-himiya/kriterii-napravlennosti/index.html index ffcf343..d1775db 100644 --- a/fizicheskaya-himiya/kriterii-napravlennosti/index.html +++ b/fizicheskaya-himiya/kriterii-napravlennosti/index.html @@ -1,9 +1,9 @@ - + - -Критерии направленности | Lab Notes + +Критерии направленности | Lab Notes @@ -16,14 +16,35 @@ - - - + + + -
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Критерии направленности

Критерии направленности и глубины протекания самопроизвольных процессов в неизолированных системах

1. Пусть T, V = const

Функция Гельмгольца (свободная энергия Гельмгольца):

Для обратимого процесса:

Вводится понятие "условный экстремум". Различают условный абсолютный минимум и условный относительный минимум.

Абсолютному минимуму соответствует наименьшее из всех возможных значений функций Гельмгольца, совместимых с данными закрепленными значениями T и V.

Условный абсолютный минимум функции Гельмгольца соответствует истинному (стабильному) состоянию равновесия.

Условный относительный минимум функции Гельмгольца соответствует так называемому метастабильному состоянию равновесия. Особенностью метастабильного состояния является то, что в нем система может находиться сколь угодно долго.

2. Пусть p, T = const

Функция Гиббса (свободная энтальпия Гиббса):

Также имеются условный абсолютный минимум и условный относительный минимум, но в условиях постоянства давления и температуры.

- - +

Критерии направленности

+

Критерии направленности и глубины протекания самопроизвольных процессов в неизолированных системах

+

+

1. Пусть T, V = const

+

+

Функция Гельмгольца (свободная энергия Гельмгольца):

+

+

+

Для обратимого процесса:

+

+

+

+

+

+

Вводится понятие "условный экстремум". Различают условный абсолютный минимум и условный относительный минимум.

+

Абсолютному минимуму соответствует наименьшее из всех возможных значений функций Гельмгольца, совместимых с данными закрепленными значениями T и V.

+

Условный абсолютный минимум функции Гельмгольца соответствует истинному (стабильному) состоянию равновесия.

+

Условный относительный минимум функции Гельмгольца соответствует так называемому метастабильному состоянию равновесия. Особенностью метастабильного состояния является то, что в нем система может находиться сколь угодно долго.

+

2. Пусть p, T = const

+

+

Функция Гиббса (свободная энтальпия Гиббса):

+

+

+

+

Также имеются условный абсолютный минимум и условный относительный минимум, но в условиях постоянства давления и температуры.

\ No newline at end of file diff --git a/fizicheskaya-himiya/opredeleniya/index.html b/fizicheskaya-himiya/opredeleniya/index.html index 5780ced..8ed1403 100644 --- a/fizicheskaya-himiya/opredeleniya/index.html +++ b/fizicheskaya-himiya/opredeleniya/index.html @@ -1,9 +1,9 @@ - + - -Основные определения физической химии | Lab Notes + +Основные определения физической химии | Lab Notes @@ -16,14 +16,86 @@ - - - + + + -
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Основные определения физической химии

Предметом физической химии является установление основных закономерностей и принципов, которым подчиняются физические и химические процессы с участием вещества.

Физическим процессом называют такие процессы, которые протекают без изменения внешних (валентных) электронных оболочек атома вещества. А химические процессы — с изменением.

Также предметом физической химии является установление взаимосвязей между изменением энергии и протеканием физических и химических процессов.

Задачи, решаемые физической химией:

  • установление направления, в котором протекают все процессы (определение критериев направленности процессов);
  • установление того, на какую глубину протекают все процессы (определение критериев достижения предельной глубины протекания процессов);
  • установление скорости и механизма протекания процессов;
  • установление фундаментальной взаимосвязи в цепочке: состав - структура - свойства вещества.

Методы физической химии:

  • феноменологический (термодинамический);
  • статистический;
  • квантово-механический.

В результате применения различных методов для решения задач физическая химия разделилась на несколько дисциплин:

  1. Химическая термодинамика;
  2. Кинетика и катализ;
  3. Электрохимия;
  4. Кристаллохимия;
  5. Коллоидная химия;
  6. Физическая химия ВМС;
  7. Квантовая химия и строение вещества;
  8. Статистическая термодинамика.

Термодинамическая система — совокупность материальных тел, находящихся внутри заданной границы раздела. Границы могут быть реальными (физическими), а могут быть воображаемыми.

Термодинамическая система состоит из огромного числа частиц. Все что находится за пределами границы — окружающая среда.

Виды систем:

  1. Изолированная. Не обменивается с окружающей средой ни веществом, ни энергией. Границы абсолютно непроницаемы.
  2. Открытая. Обменивается с окружающей средой как веществом, так и энергией.
  3. Закрытая. Не обменивается с окружающей средой веществом, но обменивается энергией.

Закрытые системы разделяют на:

  • адиабатические - не обмениваются с окружающей средой веществом, теплотой, а обмениваются только работой;
  • замкнутые - не обмениваются с окружающей средой веществом, работой, а обмениваются только теплотой.

Энергия — это количественная мера различных форм движения.

Полная энергия системы — сумма кинетической и потенциальной энергий взаимодействия различных частиц системы.

Формы изменения энергии:

  1. Упорядоченная (работа);
  2. Неупорядоченная (теплота).

В учебниках работа обозначается по-разному: А (немец. arbeit), W (англ. work). Мы будем обозначать работу буквой W.

Работа против внешнего давления

Полезные виды работ

Температура — количественная мера степени нагретости вещества.

  • 1597 г. Галилео Галилей изобрел термоскоп. Температура измерялась не количественно, т.к. не было единиц измерений.
  • 1701 г. Исаак Ньютон: шкала в 12 делений (от температуры замерзания воды до температуры "здорового мужчины".
  • 1715 г. Даниель Габриель Фаренгейт предложил свою единицу измерений: 0 °F — температура таяния смеси снега и поваренной соли, 32 °F — температура таяния льда, 96 °F — температура "здорового мужчины".
  • Затем Андерс Цельсий предложил шкалу, в которой температура плавления льда принималась за 100 °С, а температура кипения воды за 0 °. В 1745 г. Шкала была перевернута Карлом Линеем и в таком виде используется до нашего времени.
  • 1848 г. Уильям Томсон (лорд Кельвин) пишет в своей работе «Об абсолютной термометрической шкале» о необходимости шкалы, нулевая точка которой будет соответствовать предельной степени холода (абсолютному нулю), а ценой деления будет градус Цельсия.
  • 1954 — международная шкала температур Цельсия.

1939 г. Фаулер сформулировал принцип транзитивности (перенесение) химического равновесия (иногда его называют нулевым началом термодинамики): Если два тела А и B независимо друг от друга находятся в термическом равновесии с третьим телом C, то они находятся в термическом равновесии друг с другом.

Параметр системы — это физическое свойство системы, заданное количественно.

1813г. Гегель "Наука логики"

Эстенсивное свойство определяется через само себя.

Экстенсивное свойство — такое свойство системы, которое характеризует систему в целом и обладает принципом аддитивности. Экстенсивное свойство системы складывается из значений этого свойства для отдельных подсистем, на которое эта система раскладывается.

Интенсивное свойство — такое свойство, которое не обладает принципом аддитивности и определяется в окрестностях некоторой точки, выбранной внутри системы.

Состояние системы определено, если задан набор параметров с известными значениями.

Термодинамический процесс — любое изменение значений параметров в заданном наборе. Процесс всегда приводит систему с начального состояния в сопряженное с ним конечное

Если процесс переводит систему из начального состояния в конечное так, что начальное состояние совпадает с конечным, то говорят о циклическом процессе.

Состояние равновесия системы определяется тогда, когда значение всех параметров не изменяется во времени и это постоянство параметров не обусловлено протеканием компенсирующих процессов либо в самой системе, либо в окружающей среде.

Истинное состояние равновесия системы имеет необходимое и достаточное условие:

  • необходимым условием является условие стационарности. т.е. неизменности значений параметров во времени;
  • достаточным условием является достижимость равновесия с нескольких сторон.

Обратимым процессом называется такой процесс, который развивается через последовательность состояний равновесия бесконечно близко примыкающих друг к другу.

- - +

Основные определения физической химии

+

Предметом физической химии является установление основных закономерностей и принципов, которым подчиняются физические и химические процессы с участием вещества.

+

Физическим процессом называют такие процессы, которые протекают без изменения внешних (валентных) электронных оболочек атома вещества. А химические процессы — с изменением.

+

Также предметом физической химии является установление взаимосвязей между изменением энергии и протеканием физических и химических процессов.

+

Задачи, решаемые физической химией:

+
    +
  • установление направления, в котором протекают все процессы (определение критериев направленности процессов);
  • +
  • установление того, на какую глубину протекают все процессы (определение критериев достижения предельной глубины протекания процессов);
  • +
  • установление скорости и механизма протекания процессов;
  • +
  • установление фундаментальной взаимосвязи в цепочке: состав - структура - свойства вещества.
  • +
+

Методы физической химии:

+
    +
  • феноменологический (термодинамический);
  • +
  • статистический;
  • +
  • квантово-механический.
  • +
+

В результате применения различных методов для решения задач физическая химия разделилась на несколько дисциплин:

+
    +
  1. Химическая термодинамика;
  2. +
  3. Кинетика и катализ;
  4. +
  5. Электрохимия;
  6. +
  7. Кристаллохимия;
  8. +
  9. Коллоидная химия;
  10. +
  11. Физическая химия ВМС;
  12. +
  13. Квантовая химия и строение вещества;
  14. +
  15. Статистическая термодинамика.
  16. +
+

Термодинамическая система — совокупность материальных тел, находящихся внутри заданной границы раздела. Границы могут быть реальными (физическими), а могут быть воображаемыми.

+

Термодинамическая система состоит из огромного числа частиц. Все что находится за пределами границы — окружающая среда.

+

Виды систем:

+
    +
  1. Изолированная. Не обменивается с окружающей средой ни веществом, ни энергией. Границы абсолютно непроницаемы.
  2. +
  3. Открытая. Обменивается с окружающей средой как веществом, так и энергией.
  4. +
  5. Закрытая. Не обменивается с окружающей средой веществом, но обменивается энергией.
  6. +
+

Закрытые системы разделяют на:

+
    +
  • адиабатические - не обмениваются с окружающей средой веществом, теплотой, а обмениваются только работой;
  • +
  • замкнутые - не обмениваются с окружающей средой веществом, работой, а обмениваются только теплотой.
  • +
+

Энергия — это количественная мера различных форм движения.

+

Полная энергия системы — сумма кинетической и потенциальной энергий взаимодействия различных частиц системы.

+

Формы изменения энергии:

+
    +
  1. Упорядоченная (работа);
  2. +
  3. Неупорядоченная (теплота).
  4. +
+

В учебниках работа обозначается по-разному: А (немец. arbeit), W (англ. work). Мы будем обозначать работу буквой W.

+

Работа против внешнего давления

+

Полезные виды работ

+

Температура — количественная мера степени нагретости вещества.

+
    +
  • 1597 г. Галилео Галилей изобрел термоскоп. Температура измерялась не количественно, т.к. не было единиц измерений.
  • +
  • 1701 г. Исаак Ньютон: шкала в 12 делений (от температуры замерзания воды до температуры "здорового мужчины".
  • +
  • 1715 г. Даниель Габриель Фаренгейт предложил свою единицу измерений: 0 °F — температура таяния смеси снега и поваренной соли, 32 °F — температура таяния льда, 96 °F — температура "здорового мужчины".
  • +
  • Затем Андерс Цельсий предложил шкалу, в которой температура плавления льда принималась за 100 °С, а температура кипения воды за 0 °. В 1745 г. Шкала была перевернута Карлом Линеем и в таком виде используется до нашего времени.
  • +
  • 1848 г. Уильям Томсон (лорд Кельвин) пишет в своей работе «Об абсолютной термометрической шкале» о необходимости шкалы, нулевая точка которой будет соответствовать предельной степени холода (абсолютному нулю), а ценой деления будет градус Цельсия.
  • +
  • 1954 — международная шкала температур Цельсия.
  • +
+

1939 г. Фаулер сформулировал принцип транзитивности (перенесение) химического равновесия (иногда его называют нулевым началом термодинамики): Если два тела А и B независимо друг от друга находятся в термическом равновесии с третьим телом C, то они находятся в термическом равновесии друг с другом.

+

Параметр системы — это физическое свойство системы, заданное количественно.

+

1813г. Гегель "Наука логики"

+

Эстенсивное свойство определяется через само себя.

+

Экстенсивное свойство — такое свойство системы, которое характеризует систему в целом и обладает принципом аддитивности. Экстенсивное свойство системы складывается из значений этого свойства для отдельных подсистем, на которое эта система раскладывается.

+

Интенсивное свойство — такое свойство, которое не обладает принципом аддитивности и определяется в окрестностях некоторой точки, выбранной внутри системы.

+

Состояние системы определено, если задан набор параметров с известными значениями.

+

Термодинамический процесс — любое изменение значений параметров в заданном наборе. Процесс всегда приводит систему с начального состояния в сопряженное с ним конечное

+

Если процесс переводит систему из начального состояния в конечное так, что начальное состояние совпадает с конечным, то говорят о циклическом процессе.

+

Состояние равновесия системы определяется тогда, когда значение всех параметров не изменяется во времени и это постоянство параметров не обусловлено протеканием компенсирующих процессов либо в самой системе, либо в окружающей среде.

+

Истинное состояние равновесия системы имеет необходимое и достаточное условие:

+
    +
  • необходимым условием является условие стационарности. т.е. неизменности значений параметров во времени;
  • +
  • достаточным условием является достижимость равновесия с нескольких сторон.
  • +
+

Обратимым процессом называется такой процесс, который развивается через последовательность состояний равновесия бесконечно близко примыкающих друг к другу.

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-

Первое начало (закон) термодинамики

Основные формулировки первого начала термодинамики:

  • "Подводимая к системе теплота расходуется на повышение ее внутренней энергии и совершение работы", — Джеймс П. Джоуль, Юлиус Р. Майер.
  • "Вечный двигатель первого рода невозможен", — Макс Планк.
  • "Внутренняя энергия изолированной системы постоянна".
  • "Энергия вселенной постоянна", — Рудольф Юлиус Клаузиус (Готтлиб).

Уравнение, описывающее закон:

deltaQ = dU + pdV + сумма всех видов работы, кроме работы расширения

где QQ — количество теплоты, UU — внутренняя энергия, pp — давление, VV — объем, Wi{W_i}' — любая работа, кроме работы расширения.

В дальнейшем мы будем учитывать только работу расширения и не будем учитывать другие виды работы.

deltaQ = dU + pdV

История открытия первого начала термодинамики

  1. Герон изобрел "ветряной шар" в первом веке. Ветряной шар иллюстрирует первое начало термодинамики.

  2. 1698 г. Томас Севери — изобрел первый тепловой насос.

  3. 1763 г. Джеймс Ватт — тепловая машина (КПД был мал).

  4. 1843 г. Опыт Джеймса П. Джоуля в возрасте 25 лет. Установил единицу измерения количества теплоты — калория. 1 калория — такое количество теплоты, которое тратится для нагрева 1 грамм воды с 14,5°С до 15.5°С.

  5. 1847 г. Майер. Публикация

Правило знаков в термодинамике

Для механической работы: положительной работой считается такая работа, которая связана с увеличением объема.

Для остальных видов работ действует "эгоистический принцип": взаимодействие считается положительным, если его результатом является увеличение внутренней энергии.

Для остальных видов работ действует "эгоистический принцип": взаимодействие считается положительным, если его результатом является увеличение внутренней энергии.

Два уравнения первого начала термодинамики являются зависимыми друг от друга.

- - +

Первое начало (закон) термодинамики

+

Основные формулировки первого начала термодинамики:

+
    +
  • "Подводимая к системе теплота расходуется на повышение ее внутренней энергии и совершение работы", — Джеймс П. Джоуль, Юлиус Р. Майер.
  • +
  • "Вечный двигатель первого рода невозможен", — Макс Планк.
  • +
  • "Внутренняя энергия изолированной системы постоянна".
  • +
  • "Энергия вселенной постоянна", — Рудольф Юлиус Клаузиус (Готтлиб).
  • +
+

Уравнение, описывающее закон:

+

deltaQ = dU + pdV + сумма всех видов работы, кроме работы расширения

+

где QQ — количество теплоты, UU — внутренняя энергия, pp — давление, VV — объем, Wi{W_i}' — любая работа, кроме работы расширения.

+

В дальнейшем мы будем учитывать только работу расширения и не будем учитывать другие виды работы.

+

deltaQ = dU + pdV

+ +

История открытия первого начала термодинамики

+
    +
  1. +

    Герон изобрел "ветряной шар" в первом веке. Ветряной шар иллюстрирует первое начало термодинамики.

    +
  2. +
  3. +

    1698 г. Томас Севери — изобрел первый тепловой насос.

    +
  4. +
  5. +

    1763 г. Джеймс Ватт — тепловая машина (КПД был мал).

    +
  6. +
  7. +

    1843 г. Опыт Джеймса П. Джоуля в возрасте 25 лет. Установил единицу измерения количества теплоты — калория. 1 калория — такое количество теплоты, которое тратится для нагрева 1 грамм воды с 14,5°С до 15.5°С.

    +

    +
  8. +
  9. +

    1847 г. Майер. Публикация

    +
  10. +
+

Правило знаков в термодинамике

+

Для механической работы: положительной работой считается такая работа, которая связана с увеличением объема.

+

Для остальных видов работ действует "эгоистический принцип": взаимодействие считается положительным, если его результатом является увеличение внутренней энергии.

+

+

Для остальных видов работ действует "эгоистический принцип": взаимодействие считается положительным, если его результатом является увеличение внутренней энергии.

+

+

Два уравнения первого начала термодинамики являются зависимыми друг от друга.

\ No newline at end of file diff --git a/fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki/index.html b/fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki/index.html index e4c2995..4166b9a 100644 --- a/fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki/index.html +++ b/fizicheskaya-himiya/primenenie-pervogo-nachala-termodinamiki/index.html @@ -1,9 +1,9 @@ - + - -Применение первого начала термодинамики | Lab Notes + +Применение первого начала термодинамики | Lab Notes @@ -16,14 +16,57 @@ - - - + + + -
-

Применение первого начала термодинамики

1. Изотермический процесс (T = const)

Допущения:

1) газ идеальный;

2) простая закрытая система (т.е. в системе осуществляется только работа расширения).

Графическое представление

Координаты p-V предложил Клапейрон, чтобы изобразить цикл Карно

2. Изобарный процесс (p = const)

3. Изохорный процесс (V = const)

4. Адиабатический процесс (δQ = 0)

Вывод уравнения адиабаты:

Применение первого начала термодинамики к анализу тепловых эффектов химических реакций

1840 г. Г. И. Гесс "О постоянстве суммы теплот химических реакций" Тепловой эффект химических реакций не зависит от того, осуществляется эта реакция за один шаг или за несколько шагов".

Тепловой эффект химической реакции — количество теплоты, которое выделяется (поглощается) при протекании этой реакции до конца согласно ее уравнению в условиях либо V,T=const, либо p,T=const.

Современная формулировка закона Гесса (основной закон термохимии): тепловой эффект химической реакции не зависит от способа ее проведения, а определяется только состоянием (природой, количеством) исходных веществ и продуктов реакции.

За ноль т/х шкалы выбраны энтальпии образования простых веществ, находящихся в стабильном состоянии в стандартных условиях.

Стандартные условия:

Стабильной формой является термодинамически наиболее устойчивое состояние.

Теплота образования (стандартная энтальпия образования) данного вещества из простых веществ называется тепловой эффект реакции образования 1 моль этого вещества из простых веществ в стандартных условиях.

Теплота сгорания (стандартная энтальпия сгорания) — тепловой эффект полного сгорания (до образования высших оксидов) 1 моль этого вещества в стандартных условиях (исключение для N: N2).

1 следствие из закона Гесса

Тепловой эффект производной реакции равен сумме теплот образования продуктов реакции с учетом стехиометрических коэффициентов за вычетом суммы теплот образования исходных веществ с учетом их стехиометрических коэффициентов.

2 следствие из закона Гесса

Тепловой эффект произвольной реакции равен сумме теплот сгорания исходных веществ с учетом стехиометрических коэффициентов за вычетом теплот сгорания продуктов реакции с учетом их стехиометрических коэффициентов.

- - +

Применение первого начала термодинамики

+ +

1. Изотермический процесс (T = const)

+

Допущения:

+
    +
  1. +

    газ идеальный;

    +
  2. +
  3. +

    простая закрытая система (т.е. в системе осуществляется только работа расширения).

    +
  4. +
+

+

Графическое представление

+

Координаты p-V предложил Клапейрон, чтобы изобразить цикл Карно

+

+

2. Изобарный процесс (p = const)

+

+

3. Изохорный процесс (V = const)

+

+

4. Адиабатический процесс (δQ = 0)

+

+

Вывод уравнения адиабаты:

+

+

+

+

Применение первого начала термодинамики к анализу тепловых эффектов химических реакций

+

1840 г. Г. И. Гесс "О постоянстве суммы теплот химических реакций" Тепловой эффект химических реакций не зависит от того, осуществляется эта реакция за один шаг или за несколько шагов".

+

+

Тепловой эффект химической реакции — количество теплоты, которое выделяется (поглощается) при протекании этой реакции до конца согласно ее уравнению в условиях либо V,T=const, либо p,T=const.

+

Современная формулировка закона Гесса (основной закон термохимии): тепловой эффект химической реакции не зависит от способа ее проведения, а определяется только состоянием (природой, количеством) исходных веществ и продуктов реакции.

+

+

+

За ноль т/х шкалы выбраны энтальпии образования простых веществ, находящихся в стабильном состоянии в стандартных условиях.

+

Стандартные условия:

+

+

Стабильной формой является термодинамически наиболее устойчивое состояние.

+

+

Теплота образования (стандартная энтальпия образования) данного вещества из простых веществ называется тепловой эффект реакции образования 1 моль этого вещества из простых веществ в стандартных условиях.

+

Теплота сгорания (стандартная энтальпия сгорания) — тепловой эффект полного сгорания (до образования высших оксидов) 1 моль этого вещества в стандартных условиях (исключение для N: N2).

+

+

1 следствие из закона Гесса

+

Тепловой эффект производной реакции равен сумме теплот образования продуктов реакции с учетом стехиометрических коэффициентов за вычетом суммы теплот образования исходных веществ с учетом их стехиометрических коэффициентов.

+

+

2 следствие из закона Гесса

+

Тепловой эффект произвольной реакции равен сумме теплот сгорания исходных веществ с учетом стехиометрических коэффициентов за вычетом теплот сгорания продуктов реакции с учетом их стехиометрических коэффициентов.

+

\ No newline at end of file diff --git a/fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii/index.html b/fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii/index.html index 213fc77..6d6b974 100644 --- a/fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii/index.html +++ b/fizicheskaya-himiya/problema-opredeleniya-absolyutnogo-znacheniya-ehntropii/index.html @@ -1,9 +1,9 @@ - + - -Проблема определения абсолютного значения энтропии | Lab Notes + +Проблема определения абсолютного значения энтропии | Lab Notes @@ -16,14 +16,25 @@ - - - + + + -
-

Проблема определения абсолютного значения энтропии

Вычислить абсолютное значение энтропии этилена при p = 1 атм, T = 298 К (нагревание от 0 К до 298 К).

1906 г. У. Нернст: тепловая теорема Нернста

Вблизи 0 К все процессы с участием твердых правильно построенных индивидуальных веществ протекают без изменения энтропии.

1911 г. Макс Планк: постулат Планка

Абсолютное значение энтропии правильно построенного твердого индивидуального вещества при 0 К равно нулю.

"Правильно построенное вещество" означает, что каждая частица находится в узле и единственный вид взаимодействия — колебания с одинаковой частотой.

- - +

Проблема определения абсолютного значения энтропии

+

Вычислить абсолютное значение энтропии этилена при p = 1 атм, T = 298 К (нагревание от 0 К до 298 К).

+

+

+

+

+

+

+

1906 г. У. Нернст: тепловая теорема Нернста

+

Вблизи 0 К все процессы с участием твердых правильно построенных индивидуальных веществ протекают без изменения энтропии.

+

1911 г. Макс Планк: постулат Планка

+

Абсолютное значение энтропии правильно построенного твердого индивидуального вещества при 0 К равно нулю.

+

+

"Правильно построенное вещество" означает, что каждая частица находится в узле и единственный вид взаимодействия — колебания с одинаковой частотой.

+

\ No newline at end of file diff --git a/fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov/index.html b/fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov/index.html index b89ee2c..1123366 100644 --- a/fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov/index.html +++ b/fizicheskaya-himiya/sootnosheniya-teplovyh-ehffektov/index.html @@ -1,9 +1,9 @@ - + - -Соотношения тепловых эффектов | Lab Notes + +Соотношения тепловых эффектов | Lab Notes @@ -16,14 +16,15 @@ - - - + + + -
-

Соотношения тепловых эффектов

Соотношение тепловых эффектов при постоянстве давления и объема

Если реакция протекает в конденсированном состоянии (жидкость или твердое вещество), то δQp = δQV.

- - +

Соотношения тепловых эффектов

+

Соотношение тепловых эффектов при постоянстве давления и объема

+

+

Если реакция протекает в конденсированном состоянии (жидкость или твердое вещество), то δQp = δQV.

+

\ No newline at end of file diff --git a/fizicheskaya-himiya/statisticheskij-smysl-ehntropii/index.html b/fizicheskaya-himiya/statisticheskij-smysl-ehntropii/index.html index 0bd9ea9..fd8b336 100644 --- a/fizicheskaya-himiya/statisticheskij-smysl-ehntropii/index.html +++ b/fizicheskaya-himiya/statisticheskij-smysl-ehntropii/index.html @@ -1,9 +1,9 @@ - + - -Статистический смысл энтропии | Lab Notes + +Статистический смысл энтропии | Lab Notes @@ -16,14 +16,39 @@ - - - + + + -
-

Статистический смысл энтропии

1877 г. Людвиг Больцман публикует работу "Основы молекул статистики" и дает обоснование понятия энтропии. В основе лежат микро- и макросостояния.

Под микросостоянием системы понимают данный способ распределения всех молекул по всем имеющимся уровням энергии с учетом различимости молекул.

Под макросостоянием системы понимают данный способ распределения всех молекул по всем имеющимся уровням энергии без учета различимости молекул.

Модельная система: 2 уровня энергии (E1 и E2), на каждом уровне может находиться только 2 частицы.

Для того чтобы ввести микросостояния нужно различить частицы.

Термодинамическая вероятность W — число микросостояний удовлетворяющих данному микросостоянию.

где N — число частиц в системе, n — число уровней энергии.

Равнораспределение — такое распределение энергии, когда на каждом уровне находится одинаковое число частиц. Равное распределение имеет наибольшую термодинамическую вероятность.

Статистическая гипотеза Больцмана

Термодинамическая вероятность в изолированной системе всегда увеличивается при протекании самопроизвольного процесса. При этом она достигает своего максимума в состоянии равновесия.

Изолированная система всегда эволюционирует в сторону возрастания своей термодинамической вероятности.

Разобьем искомую систему на 2 части. Как определить S, если известны энтропии частиц S1 и S2.

S — экстенсивная функция;

1) дифференцируем по W1, когда W2 = const

2) Дифференцируем по W2, когда W1 = const

- - +

Статистический смысл энтропии

+

1877 г. Людвиг Больцман публикует работу "Основы молекул статистики" и дает обоснование понятия энтропии. В основе лежат микро- и макросостояния.

+

Под микросостоянием системы понимают данный способ распределения всех молекул по всем имеющимся уровням энергии с учетом различимости молекул.

+

Под макросостоянием системы понимают данный способ распределения всех молекул по всем имеющимся уровням энергии без учета различимости молекул.

+

Модельная система: 2 уровня энергии (E1 и E2), на каждом уровне может находиться только 2 частицы.

+

+

Для того чтобы ввести микросостояния нужно различить частицы.

+

+

Термодинамическая вероятность W — число микросостояний удовлетворяющих данному микросостоянию.

+

+

где N — число частиц в системе, n — число уровней энергии.

+

+

Равнораспределение — такое распределение энергии, когда на каждом уровне находится одинаковое число частиц. Равное распределение имеет наибольшую термодинамическую вероятность.

+

Статистическая гипотеза Больцмана

+

Термодинамическая вероятность в изолированной системе всегда увеличивается при протекании самопроизвольного процесса. При этом она достигает своего максимума в состоянии равновесия.

+

Изолированная система всегда эволюционирует в сторону возрастания своей термодинамической вероятности.

+

+

Разобьем искомую систему на 2 части. Как определить S, если известны энтропии частиц S1 и S2.

+

S — экстенсивная функция;

+

+
    +
  1. дифференцируем по W1, когда W2 = const
  2. +
+

+
    +
  1. Дифференцируем по W2, когда W1 = const
  2. +
+

+

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-

Термические коэффициенты

Под симбатной связью понимают положительную связь (т.е. производная > 0), а под антибатной — отрицательную связь.

Термические коэффициенты позволяют вычислить соответсвующие производные из экспериментальных данных. Коэффициент Д-Т является коэффициентом изоэнтальпии.

Связь термических коэффициентов друг с другом

Связь термических и калорических коэффициентов

- - +

Термические коэффициенты

+

+

Под симбатной связью понимают положительную связь (т.е. производная > 0), а под антибатной — отрицательную связь.

+

+

Термические коэффициенты позволяют вычислить соответсвующие производные из экспериментальных данных. Коэффициент Д-Т является коэффициентом изоэнтальпии.

+

+

+

Связь термических коэффициентов друг с другом

+

+

Связь термических и калорических коэффициентов

+

\ No newline at end of file diff --git a/fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya/index.html b/fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya/index.html index 6967519..1aec508 100644 --- a/fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya/index.html +++ b/fizicheskaya-himiya/termicheskie-uravneniya-sostoyaniya/index.html @@ -1,9 +1,9 @@ - + - -Термические уравнения состояния | Lab Notes + +Термические уравнения состояния | Lab Notes @@ -16,14 +16,41 @@ - - - + + + -
-

Термические уравнения состояния

Уравнение состояние системы — математическая связь между параметрами системы, когда система находится в состоянии равновесия.

Калорические уравнения позволяют рассчитать такие свойства, которые выражаются в калориях.

1662 г. Роберт Бойль:

1676 г. Эдмунд Мариотт

1786 г. Жак Александр Сезар Шарль, Жозев Луи Гей-Люссак

1856 г. Эмиль Клапейрон:

Дмитрий Иванович Менделеев:

Критическая температура газа — температура, выше которой газ не может быть сконденсирован в жидкость, каким бы значительным не было давление.

1873 г. Ван дер Ваальс:

Величину ζ ввел Теофил де Донде в 1922г.

Первое калорическое выражение первого начала термодинамики:

Второе калорическое выражение первого начала термодинамики:

Связь калорических коэффициентовиз 2-х калорических выражений 1 начала термодинамики друг с другом:

Применение связи между калорическими коэффициентами в термодинамике (допускаем отсутствие химической реакции для простоты):

Закон Джоуля

Внутренняя энергия идеального газа зависит только от температуры (т.е. не зависит от давления и объема)

- - +

Термические уравнения состояния

+

Уравнение состояние системы — математическая связь между параметрами системы, когда система находится в состоянии равновесия.

+

+

Калорические уравнения позволяют рассчитать такие свойства, которые выражаются в калориях.

+

1662 г. Роберт Бойль:

+

+

1676 г. Эдмунд Мариотт

+

1786 г. Жак Александр Сезар Шарль, Жозев Луи Гей-Люссак

+

+

1856 г. Эмиль Клапейрон:

+

+

Дмитрий Иванович Менделеев:

+

+

Критическая температура газа — температура, выше которой газ не может быть сконденсирован в жидкость, каким бы значительным не было давление.

+

1873 г. Ван дер Ваальс:

+

+

Величину ζ ввел Теофил де Донде в 1922г.

+

+

Первое калорическое выражение первого начала термодинамики:

+

+

+

Второе калорическое выражение первого начала термодинамики:

+

+

Связь калорических коэффициентовиз 2-х калорических выражений 1 начала термодинамики друг с другом:

+

+

Применение связи между калорическими коэффициентами в термодинамике (допускаем отсутствие химической реакции для простоты):

+

+

Закон Джоуля

+

Внутренняя энергия идеального газа зависит только от температуры (т.е. не зависит от давления и объема)

+

+

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-

Термодинамические потенциалы

Потенциал — способность совершать работу.

Условия: 1) далее снимается ограничение на простую систему, значит могут совершаться полезные виды работ; 2) обратимый процесс.

Убыль функции Гельмгольца в обратимом изохорно-изотермическом процессе равна максимальной полезной работе, следовательно, функция Гельмгольца является изохорно-изотермическим термодинамическим потенциалом.

Убыль функции Гиббса в обратимом изобарно-изотермическом процессе равна максимальной полезной работе, следовательно, функция Гиббса является изобарно-изотермическим потенциалом.

- - +

Термодинамические потенциалы

+

Потенциал — способность совершать работу.

+

Условия: 1) далее снимается ограничение на простую систему, значит могут совершаться полезные виды работ; 2) обратимый процесс.

+

+

Убыль функции Гельмгольца в обратимом изохорно-изотермическом процессе равна максимальной полезной работе, следовательно, функция Гельмгольца является изохорно-изотермическим термодинамическим потенциалом.

+

+

Убыль функции Гиббса в обратимом изобарно-изотермическом процессе равна максимальной полезной работе, следовательно, функция Гиббса является изобарно-изотермическим потенциалом.

\ No newline at end of file diff --git a/fizicheskaya-himiya/vtoroe-nachalo-termodinamiki/index.html b/fizicheskaya-himiya/vtoroe-nachalo-termodinamiki/index.html index e3cb589..029036a 100644 --- a/fizicheskaya-himiya/vtoroe-nachalo-termodinamiki/index.html +++ b/fizicheskaya-himiya/vtoroe-nachalo-termodinamiki/index.html @@ -1,9 +1,9 @@ - + - -Второне начало (закон) термодинамики | Lab Notes + +Второне начало (закон) термодинамики | Lab Notes @@ -16,14 +16,56 @@ - - - + + + -
-

Второне начало (закон) термодинамики

История открытия второго начала термидинамики:

  • 1796 г. Родился Лазаль Карно (Никола Сади Карно). 1824 г. Книга "Размышления о движущей силе огня и о машинах, эту силу развивающих" осталась невостребованной.
  • 1833 г. Эмиль Клапейрон. ? ?

Суть тепловой теоремы Карно: КПД тепловой машины, работающей в обратимом цикле не зависит ни от физической, ни от химической природы этой машины, а определяется только температурами нагревателя и холодильника.

Физическая природа — процессы из которы состоит цикл по которому машина работает.

Химическая природа — природа рабочего тела (газа, участвующего в обратимом цикле).

Дальнейшие рассуждения принадлежат Уильяму Томсону (лорд Кельвин):

Как V2/V1 связано с V4/V3?

Сумма приведенных теплот в цикле Карно равна нулю.

Дальнейшие рассуждения Р. Клаузиуса

Теорема Клаузиуса: работы адиабат, по которым происходит сопряжение двух циклов Карно, компенсируют друг друга (циклы превращаются в один сдвоенный).

Математическое отступление: Если интеграл по замкнутому контуру равен нулю, то существует функция от переменной итегрирования полный дифференциал которок равен подинтегральной величине.

Аналитическое выражение второго начала термодинамики для обратимых циклов:

S — энтропия (от греч. "превращение").

1865 г. Клаузиус публикует работу "О некоторых удобных формах уравнения механической теории теплоты".

Работа обратимого процесса максимальна.

Обобщенное аналитическое выражение творого начала термодинамики (для обратимых и необратимых процессов). Равенство-неравенство Клаузиуса (1865 г.):

Рассмотрим изолированную систему:

Частная формулировка второго начала термодинамики для изолированной системы: самопроизвольные процессы в изолированной системе всегда протекают в сторону возрастания её энтропии, пока энтропия не достигнет максимума, который соответствует достижению состояния равновесия (принцип возрастания энтропии).

Вечный двигатель второго рода невозможен.

Вечный двигатель второго рода — обратимо и периодически работающая машина, единственным результатом функционирования которой является превращение теплоты в работу.

1878 г. Клаузиус вводит понятие некомпенсированной теплоты.

δQe — (exterior) обычный теплообмен — внешний, теплота которой система обменивается с окружающей средой.

В результате протекания самопроизвольного процесса в системе происходит нескоменсированное превращение (нескомпенсированный теплообмен). В результате внутри системы возникает внутренняя нескомпенсированная теплота.

Для обратимого процесса:

Для самопроизвольного процесса:

- - +

Второне начало (закон) термодинамики

+

История открытия второго начала термидинамики:

+
    +
  • 1796 г. Родился Лазаль Карно (Никола Сади Карно). 1824 г. Книга "Размышления о движущей силе огня и о машинах, эту силу развивающих" осталась невостребованной.
  • +
  • 1833 г. Эмиль Клапейрон. ? ?
  • +
+

Суть тепловой теоремы Карно: КПД тепловой машины, работающей в обратимом цикле не зависит ни от физической, ни от химической природы этой машины, а определяется только температурами нагревателя и холодильника.

+

Физическая природа — процессы из которы состоит цикл по которому машина работает.

+

Химическая природа — природа рабочего тела (газа, участвующего в обратимом цикле).

+

+

Дальнейшие рассуждения принадлежат Уильяму Томсону (лорд Кельвин):

+

+

Как V2/V1 связано с V4/V3?

+

+

+

Сумма приведенных теплот в цикле Карно равна нулю.

+

Дальнейшие рассуждения Р. Клаузиуса

+

+

Теорема Клаузиуса: работы адиабат, по которым происходит сопряжение двух циклов Карно, компенсируют друг друга (циклы превращаются в один сдвоенный).

+

+

Математическое отступление: Если интеграл по замкнутому контуру равен нулю, то существует функция от переменной итегрирования полный дифференциал которок равен подинтегральной величине.

+

Аналитическое выражение второго начала термодинамики для обратимых циклов:

+

+

S — энтропия (от греч. "превращение").

+

1865 г. Клаузиус публикует работу "О некоторых удобных формах уравнения механической теории теплоты".

+

+

+

Работа обратимого процесса максимальна.

+

+

Обобщенное аналитическое выражение творого начала термодинамики (для обратимых и необратимых процессов). Равенство-неравенство Клаузиуса (1865 г.):

+

+

Рассмотрим изолированную систему:

+

+

Частная формулировка второго начала термодинамики для изолированной системы: самопроизвольные процессы в изолированной системе всегда протекают в сторону возрастания её энтропии, пока энтропия не достигнет максимума, который соответствует достижению состояния равновесия (принцип возрастания энтропии).

+

+

Вечный двигатель второго рода невозможен.

+

Вечный двигатель второго рода — обратимо и периодически работающая машина, единственным результатом функционирования которой является превращение теплоты в работу.

+

1878 г. Клаузиус вводит понятие некомпенсированной теплоты.

+

+

δQe — (exterior) обычный теплообмен — внешний, теплота которой система обменивается с окружающей средой.

+

В результате протекания самопроизвольного процесса в системе происходит нескоменсированное превращение (нескомпенсированный теплообмен). В результате внутри системы возникает внутренняя нескомпенсированная теплота.

+

+

Для обратимого процесса:

+

+

Для самопроизвольного процесса:

+

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-

Зависимость химического потенциала

1) μ = f(p) при T=const

В случае рассмотрения: 1) идеальной газовой смеси; 2) индивидуального чистого вещества (однокомпонентной системы):

Индивидуальное твердое тело:

Если p не превышает 20 000 атм, то изменение давления не приводит к изменению объема конденсированной фазы.

Пример: определить давление, при котором алмаз и графит находятся в состоянии равновесия друг с другом при температуре 298К.

2) μ = f(T) при p=const

Уравнение Гиббса-Гельмгольца:

- - +

Зависимость химического потенциала

+
    +
  1. μ = f(p) при T=const
  2. +
+

+

В случае рассмотрения: 1) идеальной газовой смеси; 2) индивидуального чистого вещества (однокомпонентной системы):

+

+

+

+

+

Индивидуальное твердое тело:

+

+

+

Если p не превышает 20 000 атм, то изменение давления не приводит к изменению объема конденсированной фазы.

+

Пример: определить давление, при котором алмаз и графит находятся в состоянии равновесия друг с другом при температуре 298К.

+

+

+

+
    +
  1. μ = f(T) при p=const
  2. +
+

+

+

+

+

Уравнение Гиббса-Гельмгольца:

+

+

+

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-

🧪 Химия

О сайте

📚 Lab Notes — сайт с учебными материалами по химии. Материалы написаны с использованием конспектов лекций и информации из книг.

🆘 Сайт создан, чтобы помочь студентам в учебе.

🙏 Если наш сайт помог вам, расскажите о нем друзьям и одногруппникам. И подпишитесь на наш Телеграм-канал.

- - +

🧪 Химия

О сайте

📚 Lab Notes — сайт с учебными материалами по химии. Материалы написаны с использованием конспектов лекций и информации из книг.

🆘 Сайт создан, чтобы помочь студентам в учебе.

🙏 Если наш сайт помог вам, расскажите о нем друзьям и одногруппникам. И подпишитесь на наш Телеграм-канал.

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Адсорбция

Адсорбция — яление межмолекулярного взаимодействия твердого тела с газом, приводящее к росту концентрации газа на поверхноси (абсорбция — в объеме). Эти два понятия часто объединяют в одно — сорбция (т.к. часто не можем определить какое именное).

Хемосорбция — явление химического взаимодействия твердого тела с газом на поверхности, (в объеме — гетерогенная химическая реакция).

Впервые явление адсорбции было обнаружено Карлом Шееле в 1783г. (описал поглощение углерода газообразных веществ).

Для количественной оценки адсорбции используется следующее понятие: адсорбция (а) — это количество вещества адсорбированного на поверхности твердого тела отнесенное к единице массы твердого тела.

Уравнение рассчета адсорбции: a = nu / m

В знаменателе стоит масса, а не площадь, т. к. для твердого тела трудно определить площадь поверхности.

Адсорбент (абсорбент) — твердое тело, на поверхности (в объеме) которой происходит процесс адсорбции (абсорбции). В общем случае это твердое тело называется сорбентом.

Адсорбат (абсорбат) — газ, который адсорбируется (абсорбируется) на поверхности (в объеме). В общем случае — сорбат.

Энергия взаимодействия твердого тела с газом определяется суммой энергий Ван-дер-Ваальсового взаимодействия и водородных связей.

, где Uдисп — энергия дисперсионного взаимодействия, Uор — ориентационного взаимодействия, Uдисп — индукционного взаимодействия, UH+ — энергия водородных связей

Виды взаимодействия зависят от природы поверхности и газа.

Адсорбционные силы более дальнодействующие.

Отличие физической адсорбции от хемосорбции

  1. Отличие в величине теплоты адсорбции и хемосорбции

    Адсорбция — экзотермический процесс (ΔH<0).

    Экспериментально определяют величину ΔH используя калориметр.

  2. Селективность

    Если процесс селективен, то это хемосорбция. Физическая адсорбция универсальна.

  3. Обратимость

    Если процесс обратим, то это физическая адсорбция. Обратный процесс называется десорбцией. Хемосорбция не всегда обратима.

  4. Влияние температуры

    Физическая адсорбция с ростом температуры уменьшается, влияние не очень велико.

    Хемосорбция с ростом температуры возрастает, влияние большое.

Методы определения адсорбции

  1. Весовой

    Метод основан на определении адсорбции по изменению массы сорбента до и после сорбции. Система требует высокого вакуума.

    Где m0 — масса до адсорбции; М — молекулярная масса адсорбата; m-m0 — привес.

  2. Объемный

    Метод основан на определении адсорбции по увеличению адсорбата, заключенного в определенный объем.

    Объем известен. Измеряют давление пара до и после процесса адсорбции. Газ считают идеальным.

    Если T=const, то получают изотерму адсорбции

    Ps — давление насыщенного пара; P — текущее давление пара над системой адс/пар.

    Если P=const, то получают избару адсорбции:

    Если С=const, то получают изопикну адсорбции.

    Если a=const, то получают изостеру:

    Изостера важна для определения теплоты адсорбции.

Термодинамика адсорбции

Измеряют характеристики газовой фазы (тв. считают неизменным)

- - +

Адсорбция

+

Адсорбция — яление межмолекулярного взаимодействия твердого тела с газом, приводящее к росту концентрации газа на +поверхноси (абсорбция — в объеме). Эти два понятия часто объединяют в одно — сорбция (т.к. часто не можем +определить какое именное).

+

Хемосорбция — явление химического взаимодействия твердого тела с газом на поверхности, (в объеме — гетерогенная +химическая реакция).

+

Впервые явление адсорбции было обнаружено Карлом Шееле в 1783г. (описал поглощение углерода газообразных веществ).

+

Для количественной оценки адсорбции используется следующее понятие: адсорбция (а) — это количество вещества +адсорбированного на поверхности твердого тела отнесенное к единице массы твердого тела.

+

Уравнение рассчета адсорбции: a = nu / m

+

В знаменателе стоит масса, а не площадь, т. к. для твердого тела трудно определить площадь поверхности.

+

Адсорбент (абсорбент) — твердое тело, на поверхности (в объеме) которой происходит процесс адсорбции +(абсорбции). В общем случае это твердое тело называется сорбентом.

+

Адсорбат (абсорбат) — газ, который адсорбируется (абсорбируется) на поверхности (в объеме). В общем случае — +сорбат.

+

Энергия взаимодействия твердого тела с газом определяется суммой энергий Ван-дер-Ваальсового взаимодействия и водородных +связей.

+

+

, где Uдисп — энергия дисперсионного взаимодействия, Uор — ориентационного взаимодействия, Uдисп — индукционного +взаимодействия, UH+ — энергия водородных связей

+

Виды взаимодействия зависят от природы поверхности и газа.

+

+

Адсорбционные силы более дальнодействующие.

+ +

Отличие физической адсорбции от хемосорбции

+
    +
  1. +

    Отличие в величине теплоты адсорбции и хемосорбции

    +

    Адсорбция — экзотермический процесс δH<0\delta H <0.

    +

    +

    Экспериментально определяют величину ΔH используя калориметр.

    +
  2. +
  3. +

    Селективность

    +

    Если процесс селективен, то это хемосорбция. Физическая адсорбция универсальна.

    +
  4. +
  5. +

    Обратимость

    +

    Если процесс обратим, то это физическая адсорбция. Обратный процесс называется десорбцией. Хемосорбция не всегда +обратима.

    +
  6. +
  7. +

    Влияние температуры

    +

    Физическая адсорбция с ростом температуры уменьшается, влияние не очень велико.

    +

    Хемосорбция с ростом температуры возрастает, влияние большое.

    +
  8. +
+

Методы определения адсорбции

+
    +
  1. +

    Весовой

    +

    Метод основан на определении адсорбции по изменению массы сорбента до и после сорбции. Система требует высокого +вакуума.

    +

    +

    Где m0 — масса до адсорбции; М — молекулярная масса адсорбата; m-m0 — привес.

    +
  2. +
  3. +

    Объемный

    +

    Метод основан на определении адсорбции по увеличению адсорбата, заключенного в определенный объем.

    +

    Объем известен. Измеряют давление пара до и после процесса адсорбции. Газ считают идеальным. +

    +

    Если T=const, то получают изотерму адсорбции

    +

    +

    Ps — давление насыщенного пара; P — текущее давление пара над системой адс/пар.

    +

    Если P=const, то получают избару адсорбции:

    +

    +

    Если С=const, то получают изопикну адсорбции.

    +

    Если a=const, то получают изостеру:

    +

    +

    Изостера важна для определения теплоты адсорбции.

    +

    +
  4. +
+

Термодинамика адсорбции

+

+

Измеряют характеристики газовой фазы (тв. считают неизменным)

+

\ No newline at end of file diff --git a/kolloidnaya-himiya/index.html b/kolloidnaya-himiya/index.html index 01cbf88..2370316 100644 --- a/kolloidnaya-himiya/index.html +++ b/kolloidnaya-himiya/index.html @@ -1,9 +1,9 @@ - + - -Коллоидная химия | Lab Notes + +Коллоидная химия | Lab Notes @@ -16,14 +16,13 @@ - - - + + + -
-

Коллоидная химия

Коллоидная химия (κόλλα— клей) — раздел химии, который изучает дисперсные состояния и поверхностные явления на границе раздела фаз.

📄️ Оптические свойства коллоидных систем

Оптические свойства коллоидных систем определяются их гетерогенностью и дисперсностью. Изучение оптических свойств позволяет решить множество задач, например, можно определить наличие коллоидных частиц, их размер, форму, концентрацию.

📄️ Поверхностные явления

Переходный слой — слой конечной толщины, свойства которого отличны от тех, что присущи фазе. Все поверхностные явления происходят здесь (высота в несколько молекулярных слоев). Молекулы переходного слоя находятся в динамическом равновесии с молекулами фазы ($1 см^2: 1 с ~ 10^$ перемещений).

- - +

Коллоидная химия

+

Коллоидная химия (κόλλα— клей) — раздел химии, который изучает дисперсные состояния и поверхностные явления на границе раздела фаз.

+

📄️ Оптические свойства коллоидных систем

Оптические свойства коллоидных систем определяются их гетерогенностью и дисперсностью. Изучение оптических свойств позволяет решить множество задач, например, можно определить наличие коллоидных частиц, их размер, форму, концентрацию.

📄️ Поверхностные явления

Переходный слой — слой конечной толщины, свойства которого отличны от тех, что присущи фазе. Все поверхностные явления происходят здесь (высота в несколько молекулярных слоев). Молекулы переходного слоя находятся в динамическом равновесии с молекулами фазы ($1 см^2: 1 с ~ 10^$ перемещений).

\ No newline at end of file diff --git a/kolloidnaya-himiya/klassifikatsiya-sorbentov/index.html b/kolloidnaya-himiya/klassifikatsiya-sorbentov/index.html index 6dd1244..0d0e58d 100644 --- a/kolloidnaya-himiya/klassifikatsiya-sorbentov/index.html +++ b/kolloidnaya-himiya/klassifikatsiya-sorbentov/index.html @@ -1,9 +1,9 @@ - + - -Классификация сорбентов | Lab Notes + +Классификация сорбентов | Lab Notes @@ -16,14 +16,62 @@ - - - + + + -
-

Классификация сорбентов

Пористость П — доля объема пор в общем объеме пористого тела.

Классификация сорбентов

  1. По размерам пор (Дубинин):
    • микропористые (r < 2 нм);
    • мезопористые (с переходными порами: 2 < r < 50 нм);
    • макропористые (r >50 нм);
    • непористые (есть только внешняя поверхность).
  2. По видам изотермической сорбции (Киселев):

Механизмы заполнения пор

  1. Микропоры (r < 2нм)

    Радиус поры меньше радиуса действия адсорбционного поля, значит адсорбционные поля от противоположных стенок перекрываются, тем самым усиливая адсорбционный потенциал и силу адсорбционного взаимодействия. Молекулы адсорбата с большой силой втягиваются в пору и всего несколько молекул заполняют весь объем пор.

  2. Мезопоры (2 < r < 50 нм)

    На стенках пор появляется адсорбционный слой молекул. Адсорбционный слой сливается, конденсируются пары и происходит слияние жидких пленок. Если жидкость смачивает стенки пор, то образуется вогнутый мениск. Давление пара над вогнутой поверхностью меньше чем над плоской, поэтому происходит дальнейшая капиллярная конденсация.

  3. Макропоры (r > 50 нм)

    Макропоры не отличаются от внешней поверхности. Слияния пленок не происходит.

Капиллярные явления

Условия возникновения:

  • адсорбат должен быть способен сжижаться (пар, а не газ);
  • сорбент должен иметь радиус пор от 2 до 50 нм (мезо-);
  • жидкий адсорбат должен смачивать стенки пор.

Изотермы необратимы, наблюдают сорбционный гистерезис, т.к. при процессах адсорбции и десорбции смачивание пор разное:

  • в случае адсорбции в порах остаются следы воздуха, которые препятствуют полному смачиванию (мениск с r1);
  • на обратном процессе воздуха нет, смачиванию ничто не мешает (мениск с r2).

Уравнение Томсона—Кельвина:

Во избежание гистерезиса тщательно удаляют воздух.

- - +

Классификация сорбентов

+

Пористость П — доля объема пор в общем объеме пористого тела.

+

+

+ +

Классификация сорбентов

+
    +
  1. По размерам пор (Дубинин): +
      +
    • микропористые (r < 2 нм);
    • +
    • мезопористые (с переходными порами: 2 < r < 50 нм);
    • +
    • макропористые (r >50 нм);
    • +
    • непористые (есть только внешняя поверхность).
    • +
    +
  2. +
  3. По видам изотермической сорбции (Киселев):
  4. +
+

Механизмы заполнения пор

+
    +
  1. +

    Микропоры (r < 2нм)

    +

    +

    Радиус поры меньше радиуса действия адсорбционного поля, значит адсорбционные поля от противоположных стенок перекрываются, тем самым усиливая адсорбционный потенциал и силу адсорбционного взаимодействия. Молекулы адсорбата с большой силой втягиваются в пору и всего несколько молекул заполняют весь объем пор.

    +

    +
  2. +
  3. +

    Мезопоры (2 < r < 50 нм)

    +

    +

    На стенках пор появляется адсорбционный слой молекул. Адсорбционный слой сливается, конденсируются пары и происходит слияние жидких пленок. Если жидкость смачивает стенки пор, то образуется вогнутый мениск. Давление пара над вогнутой поверхностью меньше чем над плоской, поэтому происходит дальнейшая капиллярная конденсация.

    +

    +
  4. +
  5. +

    Макропоры (r > 50 нм)

    +

    Макропоры не отличаются от внешней поверхности. Слияния пленок не происходит.

    +
  6. +
+

Капиллярные явления

+

Условия возникновения:

+
    +
  • адсорбат должен быть способен сжижаться (пар, а не газ);
  • +
  • сорбент должен иметь радиус пор от 2 до 50 нм (мезо-);
  • +
  • жидкий адсорбат должен смачивать стенки пор.
  • +
+

+

Изотермы необратимы, наблюдают сорбционный гистерезис, т.к. при процессах адсорбции и десорбции смачивание пор разное:

+
    +
  • в случае адсорбции в порах остаются следы воздуха, которые препятствуют полному смачиванию (мениск с r1);
  • +
  • на обратном процессе воздуха нет, смачиванию ничто не мешает (мениск с r2).
  • +
+

Уравнение Томсона—Кельвина:

+

+

Во избежание гистерезиса тщательно удаляют воздух.

\ No newline at end of file diff --git a/kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya/index.html b/kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya/index.html index 9ccdd7b..a448358 100644 --- a/kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya/index.html +++ b/kolloidnaya-himiya/metody-opredeleniya-poverkhnostnogo-natyazheniya/index.html @@ -1,9 +1,9 @@ - + - -Методы определения поверхностного натяжения | Lab Notes + +Методы определения поверхностного натяжения | Lab Notes @@ -16,14 +16,43 @@ - - - + + + -
-

Методы определения поверхностного натяжения

Метод капиллярного поднятия

Для тонких капилляров радиус кривизны можно считать равным радиусу капилляра:

Метод максимального давления пузырька (метод Ребиндера)

Капилляр сообщается с атмосферным воздухом, поэтому внутри трубки поддерживается атмосферное давление P0.

Давление P над исследуемой жидкостью постепенно уменьшают с помощью водяного насоса. Разность давлений (Pо−P) стремится выдуть пузырек воздуха из капилляра в жидкость, но этому противодействует добавочное давление создаваемое силами поверхностного натяжения жидкости в образующемся пузырьке радиуса r и направленное по касательной к поверхности раздела г-ж.

Наконец, при разности давлений (Pо−P), равной Pизб превышающей разность Pi,пл.–Pi,вог, из капиллярной трубки выдувается в жидкость воздушный пузырек.

Здесь неизвестен радиус r выдуваемого пузырька, измерить который крайне затруднительно. Поэтому прибегают к использованию эталонной жидкости, коэффициент поверхностного натяжения σo которой известен и близок к коэффициенту поверхностного натяжения σ исследуемой жидкости. При этом полагают, что радиусы пузырьков, выдуваемых из одного и того же капилляра в обоих случаях будут одинаковы.

Разделив первое уравнение на второе и решив относительно σ получим формулу для вычисления поверхностного натяжения:

Сталагмометрический метод (метод счета капель)

Считают число капель (n), набирают в емкость и измеряют объем (V). Находят объем одной капли v.

где r — радиус шейки.

Т.к. радиус шейки посчитать сложно, проводят опыт с эталонной жидкостью.

Метод отрыва кольца (лаба по физике на первом курсе)

На поверхность исследуемой жидкости помещают кольцо или рамку. Если жидкость смачивает кольцо, то силы поверхностного натяжения F1 и F2, действующие на его наружную и внутреннюю поверхности диаметрами D и d, направлены внутрь жидкости:

Суммарная сила поверхностного натяжения равна:

Чтобы оторвать кольцо от поверхности жидкости, надо приложить направленную вверх силу F, которая скомпенсирует силу тяжести mg кольца и силу поверхностного натяжения Fσ:

Измерив с помощью динамометра силу отрыва кольца и зная массу и размеры кольца можно определить поверхностное натяжение жидкости:

- - +

Методы определения поверхностного натяжения

+ +

Метод капиллярного поднятия

+

+

Для тонких капилляров радиус кривизны можно считать равным радиусу капилляра:

+

+

Метод максимального давления пузырька (метод Ребиндера)

+

+

Капилляр сообщается с атмосферным воздухом, поэтому внутри трубки поддерживается атмосферное давление P0.

+

Давление P над исследуемой жидкостью постепенно уменьшают с помощью водяного насоса. Разность давлений (Pо−P) стремится выдуть пузырек воздуха из капилляра в жидкость, но этому противодействует добавочное давление создаваемое силами поверхностного натяжения жидкости в образующемся пузырьке радиуса r и направленное по касательной к поверхности раздела г-ж.

+

Наконец, при разности давлений (Pо−P), равной Pизб превышающей разность Pi,пл.–Pi,вог, из капиллярной трубки выдувается в жидкость воздушный пузырек.

+

+

Здесь неизвестен радиус r выдуваемого пузырька, измерить который крайне затруднительно. Поэтому прибегают к использованию эталонной жидкости, коэффициент поверхностного натяжения σo которой известен и близок к коэффициенту поверхностного натяжения σ исследуемой жидкости. При этом полагают, что радиусы пузырьков, выдуваемых из одного и того же капилляра в обоих случаях будут одинаковы.

+

+

Разделив первое уравнение на второе и решив относительно σ получим формулу для вычисления поверхностного натяжения:

+

+

Сталагмометрический метод (метод счета капель)

+

+

Считают число капель (n), набирают в емкость и измеряют объем (V). Находят объем одной капли v.

+

+

где r — радиус шейки.

+

+

Т.к. радиус шейки посчитать сложно, проводят опыт с эталонной жидкостью.

+

+

Метод отрыва кольца (лаба по физике на первом курсе)

+

На поверхность исследуемой жидкости помещают кольцо или рамку. Если жидкость смачивает кольцо, то силы поверхностного натяжения F1 и F2, действующие на его наружную и внутреннюю поверхности диаметрами D и d, направлены внутрь жидкости:

+

+

Суммарная сила поверхностного натяжения равна:

+

+

Чтобы оторвать кольцо от поверхности жидкости, надо приложить направленную вверх силу F, которая скомпенсирует силу тяжести mg кольца и силу поверхностного натяжения Fσ:

+

+

Измерив с помощью динамометра силу отрыва кольца и зная массу и размеры кольца можно определить поверхностное натяжение жидкости:

+

\ No newline at end of file diff --git a/kolloidnaya-himiya/opredeleniya/index.html b/kolloidnaya-himiya/opredeleniya/index.html index 0843d0b..8a99006 100644 --- a/kolloidnaya-himiya/opredeleniya/index.html +++ b/kolloidnaya-himiya/opredeleniya/index.html @@ -1,9 +1,9 @@ - + - -Основные определения коллоидной химии | Lab Notes + +Основные определения коллоидной химии | Lab Notes @@ -16,14 +16,56 @@ - - - + + + -
-

Основные определения коллоидной химии

1861 г. Томас Грэм ввел термин коллоиды (κόλλα — клей).

Коллоидная химия — наука, изучающая вещества, находящиеся в дисперсном состоянии и поверхностные явления в дисперсных системах.

Диспергирование — тонкое измельчение твердого тела или жидкости, в результате которого образуются порошки, суспензии, эмульсии.

Дисперсная система — гетерогенная двух- или многофазная система, в которой одно вещество, находящееся в диспергированном состоянии (дисперсная фаза) распределено в среде другого (дисперсионная среда).

Степень измельчения можно характеризовать следующими параметрами:

  • линейным размером частиц rr;
  • дисперсностью DD;
  • удельной поверхностью S1S_1.

Дисперсность — физическая величина, которая показывает какое число частиц можно уложить вплотную в одном кубическом метре. Чем меньше размер частиц, тем больше дисперсность. Определяют как отношение суммарной поверхности раздела фаз к объему этих частиц.

D=SV[см1]D = \frac{S}{V} \qquad\left[см^{-1}\right]

Удельная поверхность — это отношение суммарной поверхности к общей массе частиц.

S1=SρV=Dρ[см1г/см3]=[см2г]S_1 = \frac{S}{\rho V} = \frac{D}{\rho}\qquad\left[\frac{см^{-1}}{г/см^3}\right]=\left[\frac{см^2}{г}\right]

Влияние диспергирования на свойства системы: высокая развитая поверхность.

Такая большая поверхность придает дисперсным системам особые свойства.

Классификация дисперсных систем

По размерам частиц дисперсной фазы

Размер частиц, мСистема, см
101010^{-10}10810^{-8}Молекулярный раствор
10910810^{-9}–10^{-8}10710610^{-7}–10^{-6}Ультра-микро-дисперсная
10810610^{-8}–10^{-6}10610410^{-6}–10^{-4}микрогетерогенная (высокодисперсная)
>106>10^{-6}>104>10^{-4}Грубой дисперсии

Различия между истинным раствором, коллоидной системой и грубой дисперсией:

Истинный растворКоллоидная системаГрубая дисперсия
Видимость в оптическом микроскопеНетНетВидны
Проходимость через бумажный фильтрДаДаНет
Через полупроницаемую перегородкуДаНетНет
Самопроизвольное образованиеДа, ΔG<0ΔG<0Нет, ΔG>0ΔG>0Нет, ΔG>0ΔG>0
Термодинамическая устойчивостьДаДа/нетНет
ГомогенностьДаНетНет

По агрегатным состояниям дисперсной среды и дисперсной фазы

Д.С.Д.Ф.Условное обозначениеПримеры:
1ТвТвТ/ТМинералы, сплавы, горные породы
2ТвЖЖ/ТПочва, грунт, ткани жив. орг.
3ТвГГ/ТПористые тела, катализаторы в газах
4ЖТвТ/ЖСуспензии, пасты, пульпы, золи
5ЖЖЖ/ЖЭмульсии
6ЖГГ/ЖПены
7ГТвТ/ГПыль, порошки, дым
8ГЖЖ/ГОблака, туман
9ГГ

По характеру межмолекулярных взаимодействий между дисперсной средой и дисперсной фазы

Эта классификация пригодна только для систем с жидкой дисперсионной средой:

  1. Лиофильные — термодинамические устойчивые. Например, мыло в воде.

  2. Лиофобные — не устойчивы, слабые межмолекулярные взаимодействия. Например, нафталин в воде.

Первоначально Зигмонди предложил классифицировать коллоидные растворы по способности сухого остатка, полученного в результате осторожного выпаривания жидкости, растворяться в чистой дисперсионной среде.

  • Необратимые коллоидные системы — системы, сухой остаток которых не способен самопроизвольно диспергироваться в дисперсионной среде. Например: лиозоли металлов, гидрозоли иодида серебра.
  • Обратимые коллоидные системы — системы, сухой остаток которых при соприкосновении со средой обычно сначала набухает, а затем самопроизвольно растворяется и снова образует коллоидную систему. Например, раствор желатина в воде, раствор каучука в бензоле.

Фрейндлих высказал мнение, что обратимость и необратимость коллоидной системы определяется взаимодействием дисперсной фазы с дисперсной средой:

  • В случае обратимых коллоидов есть взаимодействие между дисперсионной средой и фазой. Такие растворы называются лиофильными коллоидными растворами (если ДС — вода, то гидрофильными).
  • В случае необратимых — взаимодействия нет, следовательно ДФ не способна растворяться в ней. Такие системы Фрейндлих назвал лиофобными (гидрофобными, если ДС — вода).
- - +

Основные определения коллоидной химии

+

1861 г. Томас Грэм ввел термин коллоиды (κόλλα — клей).

+

Коллоидная химия — наука, изучающая вещества, находящиеся в дисперсном состоянии и поверхностные явления в дисперсных системах.

+

Диспергирование — тонкое измельчение твердого тела или жидкости, в результате которого образуются порошки, суспензии, эмульсии.

+

Дисперсная система — гетерогенная двух- или многофазная система, в которой одно вещество, находящееся в диспергированном состоянии (дисперсная фаза) распределено в среде другого (дисперсионная среда).

+

Степень измельчения можно характеризовать следующими параметрами:

+
    +
  • линейным размером частиц rr;
  • +
  • дисперсностью DD;
  • +
  • удельной поверхностью S1S_1.
  • +
+

Дисперсность — физическая величина, которая показывает какое число частиц можно уложить вплотную в одном кубическом метре. Чем меньше размер частиц, тем больше дисперсность. Определяют как отношение суммарной поверхности раздела фаз к объему этих частиц.

+D=SV[см1]D = \frac{S}{V} \qquad\left[см^{-1}\right] +

Удельная поверхность — это отношение суммарной поверхности к общей массе частиц.

+S1=SρV=Dρ[см1г/см3]=[см2г]S_1 = \frac{S}{\rho V} = \frac{D}{\rho}\qquad\left[\frac{см^{-1}}{г/см^3}\right]=\left[\frac{см^2}{г}\right] +

Влияние диспергирования на свойства системы: высокая развитая поверхность.

+

+

Такая большая поверхность придает дисперсным системам особые свойства.

+ +

Классификация дисперсных систем

+

По размерам частиц дисперсной фазы

+
Размер частиц, мСистема, см
101010^{-10}10810^{-8}Молекулярный раствор
10910810^{-9}–10^{-8}10710610^{-7}–10^{-6}Ультра-микро-дисперсная
10810610^{-8}–10^{-6}10610410^{-6}–10^{-4}микрогетерогенная (высокодисперсная)
>106>10^{-6}>104>10^{-4}Грубой дисперсии
+

Различия между истинным раствором, коллоидной системой и грубой дисперсией:

+
Истинный растворКоллоидная системаГрубая дисперсия
Видимость в оптическом микроскопеНетНетВидны
Проходимость через бумажный фильтрДаДаНет
Через полупроницаемую перегородкуДаНетНет
Самопроизвольное образованиеДа, ΔG<0ΔG<0Нет, ΔG>0ΔG>0Нет, ΔG>0ΔG>0
Термодинамическая устойчивостьДаДа/нетНет
ГомогенностьДаНетНет
+

По агрегатным состояниям дисперсной среды и дисперсной фазы

+
Д.С.Д.Ф.Условное обозначениеПримеры:
1ТвТвТ/ТМинералы, сплавы, горные породы
2ТвЖЖ/ТПочва, грунт, ткани жив. орг.
3ТвГГ/ТПористые тела, катализаторы в газах
4ЖТвТ/ЖСуспензии, пасты, пульпы, золи
5ЖЖЖ/ЖЭмульсии
6ЖГГ/ЖПены
7ГТвТ/ГПыль, порошки, дым
8ГЖЖ/ГОблака, туман
9ГГ
+

По характеру межмолекулярных взаимодействий между дисперсной средой и дисперсной фазы

+

Эта классификация пригодна только для систем с жидкой дисперсионной средой:

+
    +
  1. +

    Лиофильные — термодинамические устойчивые. Например, мыло в воде.

    +
  2. +
  3. +

    Лиофобные — не устойчивы, слабые межмолекулярные взаимодействия. Например, нафталин в воде.

    +
  4. +
+

Первоначально Зигмонди предложил классифицировать коллоидные растворы по способности сухого остатка, полученного в результате осторожного выпаривания жидкости, растворяться в чистой дисперсионной среде.

+
    +
  • Необратимые коллоидные системы — системы, сухой остаток которых не способен самопроизвольно диспергироваться в дисперсионной среде. Например: лиозоли металлов, гидрозоли иодида серебра.
  • +
  • Обратимые коллоидные системы — системы, сухой остаток которых при соприкосновении со средой обычно сначала набухает, а затем самопроизвольно растворяется и снова образует коллоидную систему. Например, раствор желатина в воде, раствор каучука в бензоле.
  • +
+

Фрейндлих высказал мнение, что обратимость и необратимость коллоидной системы определяется взаимодействием дисперсной фазы с дисперсной средой:

+
    +
  • В случае обратимых коллоидов есть взаимодействие между дисперсионной средой и фазой. Такие растворы называются лиофильными коллоидными растворами (если ДС — вода, то гидрофильными).
  • +
  • В случае необратимых — взаимодействия нет, следовательно ДФ не способна растворяться в ней. Такие системы Фрейндлих назвал лиофобными (гидрофобными, если ДС — вода).
  • +
\ No newline at end of file diff --git a/kolloidnaya-himiya/opticheskie-svojstva/index.html b/kolloidnaya-himiya/opticheskie-svojstva/index.html index c153495..5a1a42c 100644 --- a/kolloidnaya-himiya/opticheskie-svojstva/index.html +++ b/kolloidnaya-himiya/opticheskie-svojstva/index.html @@ -1,9 +1,9 @@ - + - -Оптические свойства коллоидных систем | Lab Notes + +Оптические свойства коллоидных систем | Lab Notes @@ -16,21 +16,150 @@ - - - + + + -
-

Оптические свойства коллоидных систем

Оптические свойства коллоидных систем определяются их гетерогенностью и дисперсностью. Изучение оптических свойств позволяет решить множество задач, например, можно определить наличие коллоидных частиц, их размер, форму, концентрацию.

5 видов взаимодействия световой волны с веществом:

  1. Поглощение;
  2. Преломление;
  3. Рассеяние;
  4. Отражение;
  5. Пропускание

Но в зависимости от длины волны и размеров частиц преобладают определенные виды:

λ<<r— преломлениеλ>>r— пропусканиеλr— поглощение и отражение\lambda << r \qquad \text{— преломление} \\ \lambda >> r \qquad \text{— пропускание} \\ \lambda ≈ r \qquad \text{— поглощение и отражение} \\

Если в системе нет никаких частиц с другим показателем преломления, то система будет считаться оптически пустой и рассеяния не будет. Если есть, то электрическое поле волны будет возбуждать электроны и начнется испускание света, при этом длина волны падающего света будет совпадать с рассеянным. В дисперсных системах источниками рассеяния света являются частицы дисперсной фазы.

Эффект Тиндаля — оптический эффект, рассеивание света при прохождении светового пучка через оптически неоднородную среду. Обычно наблюдается в виде светящегося конуса (конус Тиндаля), видимого на тёмном фоне.

Схема наблюдения эффекта Тиндаля

Теория светорассеяния Рэлея

Настоящее имя Рэлея Джон Уильям Стретт, Лорд Рэлей. Рэлей открыл открыл аргон.

Рэлей рассматривал свою теорию для дисперсных частиц, размер которых примерно равен 0.1λ0.1λ. Эти частицы имеют сферическую форму, не поглощают свет — есть только рассеяние, концентрация этих частиц достаточно мала, чтобы эффекты отдельных частиц не взаимодействовали друг с другом.

Схема наблюдения светорассеяния

Уравнение Рэлея

J=24π3V2νλ4x2J0(n12n02n122n02)2f(α),J = \frac{24\pi^3V^2\nu}{\lambda^4x^2}J_0\left(\frac{n_1^2-n_0^2}{n_1^2-2n_0^2}\right)^2f(\alpha),

где:

  • J0J_0 — интенсивность падающего света;
  • λ\lambda — длина волны падающего света;
  • VV — объем одной частицы дисперсной фазы;
  • ν\nu — частичная концентрация (число частиц в единице объема);
  • n1n_1 — показатель преломления дисперсной фазы;
  • n0n_0 — показатель преломления дисперсионной среды;
  • хх — расстояние до наблюдения;
  • αα — угол, под которым наблюдается рассеяние.

В общем случае уравнение Рэлея упрощается к виду

J=KV2ν,J = KV^2\nu,

где KK — константа прибора

K=24π3λ4x2J0(n12n02n122n02)2f(α),K = \frac{24\pi^3}{\lambda^4x^2}J_0\left(\frac{n_1^2-n_0^2}{n_1^2-2n_0^2}\right)^2f(\alpha),

Анализ закона Рэлея

Интенсивность рассеянного света:

  1. Сильнее всего зависит от длины волны.

    J=f(λ)λJJ=f(\lambda)\qquad \lambda\downarrow \longrightarrow J\uparrow

    Красный свет рассеивается меньше всего, поэтому все сигнальные огни — красные, все маскировочные — синие.

  2. Зависит от разницы в показателях преломления дисперсной фазы и дисперсионной среды.

    J0=f(n1n0)J_0=f(n_1-n_0)

    Чем больше разница — тем сильнее рассеяние.

  3. Зависит от размера частиц дисперсной фазы.

    Пример зависимости интенсивности рассеивания от размера частиц

  4. От концентрации

    J=f(ν)J = f(\nu)

Нефелометрия

Нефелометрия — метод изучения рассеянного света дисперсной системы под определенным углом.

Упрощенное уравнение Рэлея

J=KV2νJ = KV^2\nu
Vν — объемная концентрацияVνρ=C — весовая концентрацияVν=C/ρV\nu \qquad\text{ — объемная концентрация} \\ V\nu\rho=C \quad\text{ — весовая концентрация} \\ V\nu=C/\rho
J=KVC/ρJ = KVC/\rho

Обычно проводят два опыта для сравнения экспериментального значения со стандартным.

ЕслиV=VстCCстJJст=CCст\text{Если} \left. \begin{array}{ccc} V= V_{ст}\\ C\neq C_{ст} \end{array} \right. \Longrightarrow \frac{J}{J_{ст}} = \frac{C}{C_{ст}}
ЕслиVVстC=CстJJст=VVст=r2rст3\text{Если} \left. \begin{array}{ccc} V \neq V_{ст}\\ C = C_{ст} \end{array} \right. \Longrightarrow \frac{J}{J_{ст}} = \frac{V}{V_{ст}} = \frac{r^2}{r_{ст}^3}

Ультрамикроскопия

Ультрамикроскопия — оптический метод изучения, который основан на регистрации рассеяния от каждой частицы дисперсной фазы. Ультрамикроскоп позволяет наблюдать частицы коллоидных размеров. 1903г. Зигмонди Рихард сконструировал ультрамикроскоп (1925г. - Нобелевская премия).

Схема работы светового микроскопа: прямой ход лучей

Схема работы светового микроскопа

где * — источник света.

Схема работы ультрамикроскопа:

Схема работы светового ультрамикроскопа: свет падает сбоку

В ультрамикроскопе наблюдается свет рассеянный каждой коллоидной частицей — на черном фоне светящиеся точки.

С помощью ультрамикроскопа можно определить:

  • наличие коллоидных частиц;
  • форму частиц. Ровный световой ареол — сферическая форма, мерцание — сложная поверхность;
  • можем посчитать число частиц \Rightarrow концентрацию частиц;
  • размер частиц.

VV — объем системы, который виден в поле прибора

CC — весовая концентрация

Масса дисперсной фазы вычисляется уравнением

VC=43πr3ρn,VC = \frac{4}{3}\pi r^3\rho \cdot n,

где nn — число частиц

r=3VC4πρn3r = \sqrt[3]{\frac{3VC}{4\pi \rho n}}
- - +606zM1001 80h400000v40H1017.7z"> +

Поточный ультрамикроскоп (Дерягин и Власенко)

+

Поток золя протекает через кювету, на которую направлен свет. Происходят вспышки каждой коллоидной частицы в ультрамикроскопе, которые автоматически регистрируются. Используется для определения дисперсности системы.

+

Электронная микроскопия

+

Разрешающая способность микроскопа — величина, обратная минимальному расстоянию между 2 точками, которые можно видеть независимо друг от друга.

+Р.С.=1dd=λ2nsin(α/2),Р.С. = \frac{1}{d} \qquad d = \frac{\lambda}{2n \sin(\alpha/2)}, +

где nn — показатель преломления среды.

+

Длина волны видимого спекта от 41054\cdot10^{-5} до 7.61057.6\cdot10^{-5} см.

+λср=5.55105см\lambda_{ср} = 5.55\cdot 10^{-5} см +d=5.551052=2.8105смd = \frac{5.55\cdot 10^{-5}}{2} = 2.8\cdot 10^{-5} см +dnd \downarrow \longrightarrow n\uparrow +

Для увеличения разрешающей способности используют иммерсионный метод.

+

Иммерсионный метод микроскопического наблюдения заключается во введении жидкости между объективом микроскопа и рассматриваемым предметом для усиления яркости и расширения пределов увеличения изображения.

+λd\lambda \downarrow \longrightarrow d\downarrow +

Окраска коллоидных систем

+

Причины окраски:

+
    +
  • рассеяние света;
  • +
  • поглощение.
  • +
+

Система окрашивается в свет - дополнительный к поглощенному.

+
Поглощенный светОкрашенный
ЖелтыйСиний
Красныйзеленый
+

Похоже на поглощение света в истинных растворах: уравнение Бугера-Ламберта-Бэра:

+Jпогл=J0eKlCJ_{погл} = J_0 e^{-KlC} +

Поглощение света зависит от размера частиц (или от ее дисперсности) — чем меньше размер частицы, тем более короткие длины волн могут быть поглощены. Золь AuAu:

+
Размер частиц, смПоглощенный светОкрашено
51065\cdot10^{-6}ЖелтыйСиний
21062\cdot10^{-6}ЗеленыйКрасный
<106<10^{-6}СинийЖелтый
+

Цвет системы зависит от размера частиц. Кроме того интенсивность поглощенного света тоже зависит от размера частиц (дисперсности системы).

+Jпогл=f(D)J_{погл}=f(D) +Jmax=21063.6106J_{max} = 2\cdot10^{-6} — 3.6\cdot10^{-6} +

Флюоресценция — поглощение определенной длины волны и преобразование в волны большей длины.

+

Опалесценция — различие окраски систем в зависимости от угла наблюдения. Рассеиваются волны разной длины.

\ No newline at end of file diff --git a/kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela/index.html b/kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela/index.html index 211a913..4fbfbc1 100644 --- a/kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela/index.html +++ b/kolloidnaya-himiya/osobye-svojstva-poverhnosti-tverdogo-tela/index.html @@ -1,9 +1,9 @@ - + - -Особые свойства поверхности твердого тела | Lab Notes + +Особые свойства поверхности твердого тела | Lab Notes @@ -16,14 +16,33 @@ - - - + + + -
-

Особые свойства поверхности твердого тела

  1. Поверхностные частицы твердого тела обладают иными свойствами, чем частицы в глубине фазы

    Поверхность раздела твердое тело - газ

  2. У частиц, находящихся на поверхности раздела фаз, есть внутреннее давление.

  3. Поверхность твердого тела геометрически неоднородна

    Могут существовать различные дефекты

    2 центра:

    σ1 — центр химических взаимодействий (т.к. есть нескомпенсированность химических связей);

    σ2 — центр адсорбции (поры, впадины, трещины).

  4. Твердые тела могут иметь пористую структуру, в которых есть внутренняя поверхность (пор). Внутренняя поверхность также участвует во взаимодействии с газом.

- - +

Особые свойства поверхности твердого тела

+
    +
  1. +

    Поверхностные частицы твердого тела обладают иными свойствами, чем частицы в глубине фазы

    +

    Поверхность раздела твердое тело - газ

    +
  2. +
  3. +

    У частиц, находящихся на поверхности раздела фаз, есть внутреннее давление.

    +

    +
  4. +
  5. +

    Поверхность твердого тела геометрически неоднородна

    +

    +

    Могут существовать различные дефекты

    +

    +

    2 центра:

    +

    σ1 — центр химических взаимодействий (т.к. есть нескомпенсированность химических связей);

    +

    σ2 — центр адсорбции (поры, впадины, трещины).

    +
  6. +
  7. +

    Твердые тела могут иметь пористую структуру, в которых есть внутренняя поверхность (пор). Внутренняя поверхность также участвует во взаимодействии с газом.

    +
  8. +
\ No newline at end of file diff --git a/kolloidnaya-himiya/poverkhnostnye-yavleniya/index.html b/kolloidnaya-himiya/poverkhnostnye-yavleniya/index.html index 70c9efa..95f1384 100644 --- a/kolloidnaya-himiya/poverkhnostnye-yavleniya/index.html +++ b/kolloidnaya-himiya/poverkhnostnye-yavleniya/index.html @@ -1,9 +1,9 @@ - + - -Поверхностные явления | Lab Notes + +Поверхностные явления | Lab Notes @@ -16,14 +16,87 @@ - - - + + + -
-

Поверхностные явления

Переходный слой — слой конечной толщины, свойства которого отличны от тех, что присущи фазе. Все поверхностные явления происходят здесь (высота в несколько молекулярных слоев). Молекулы переходного слоя находятся в динамическом равновесии с молекулами фазы (1см2:1с 10221 см^2: 1 с ~ 10^{22} перемещений).

В глубине фазы межмолекулярные взаимодействия одинаковы и результирующая сила равна нулю. На поверхности концентрация молекул газа меньше концентрации молекул жидкости и результирующая сила не равна нулю (межмолекулярные силы не скомпенсированы). Молекулы находящиеся на поверхности "давят" на молекулы в глубине. Жидкость испытывает давление со стороны поверхностных молекул — внутреннее давление PiP_i.

Внутреннее давление PiP_i — равнодействующая сила межмолекулярного притяжения (взаимодействия) поверхностных молекул с молекулами фазы, направленная перпендикулярно к поверхности и отнесенная к единице площади поверхности.

Pi=[Нм2]=[Па],атмP_i=\left[\frac{Н}{м^2}\right]=\left[Па\right], атм
Pi(H2O)=13800 атмPi(C6H6)=3800 атмP_i(H_2O) = 13800 \text{ атм} \\ P_i(C_6H_6) = 3800 \text{ атм}

Наличие внутреннего давления приводит к тому, что:

  • жидкости малосжимаемы;
  • все поверхностные молекулы стремятся уйти вглубь фазы, а значит жидкость принимает форму, при которой ее поверхность минимальна (сфера).

Чтобы создать новую поверхность необходимо затратить работу.

Двусторонняя пленка жидкости нанесена на проволочную рамку шириной l, одна сторона которой может перемещаться (без трения) вверх или вниз. В отсутствие внешней силы поверхность пленки самопроизвольно сокращается под действием поверхностного натяжения.

Опыт Дюпре

Значения площади и работы будут равны

S=lΔHA=FΔHS = l \Delta H \\ A = F \Delta H

Поверхностное натяжение жидкости равно работе по созданию единицы поверхности.

σ=AS=FΔhlΔh=Fl\sigma = \frac{A}{S}=\frac{F\Delta h}{l \Delta h}=\frac{F}{l}
σ=[Джм2]=[Нм]\sigma = \left[\frac{\text{Дж}}{\text{м}^2}\right]=\left[\frac{\text{Н}}{\text{м}}\right]

Также поверхностное натяжение представляет собой силу, стремящуюся сократить поверхность, отнесенную к единице поверхности и направленную по касательной к ней.

Взаимосвязь внутреннего давления и поверхностного натяжения

Рассмотрим разделение поверхности:

Взаимосвязь внутреннего давления и поверхностного натяжения

Работа по созданию одной поверхности равна

A2=σS=PiSdA_2=\sigma \cancel{S} = P_i \cancel{S}d
Pi=SdP_i=\frac{S}{d}

Работа по разделению равна

A1=PiΔV=PiSdA2=2σS}PiSd=2σSPi=2σd\left. \begin{array}{ccc} A_1 = P_i\Delta V = P_iSd\\ A_2 = 2\sigma S \end{array} \right\} \Longrightarrow P_i\cancel Sd = 2\sigma \cancel S \Longrightarrow \fbox{$P_i=\frac{2\sigma}{d}$}

Влияние различных факторов на PiP_i и σσ

Влияние природы жидкости

Чаще всего зависит от того, полярная жидкость или неполярная, т.к. полярность определяет межмолекулярные взаимодействия. Так увеличение полярности жидкости, мерой которой является диэлектрическая проницаемость, приводит к увеличению межмолекулярного взаимодействия и, соответственно, к росту поверхностного натяжения.

Относительная диэлектрическая проницаемость среды показывает во сколько раз взаимодействие между зарядами в этой среде меньше, чем в вакууме.

Жидкостьεεσ103,Дж/м2σ*10^3, Дж/м^2
Н-гексан1,918
Метиловый спирт26,330
Вода8172

Чем выше полярность, тем выше поверхностное натяжение и внутренне давление.

Влияние температуры

Чем выше температура, тем разница между фазами меньше (чем выше кинетическая энергия частиц, тем меньше нужно затратить энергии  дополнительно). С ростом температуры поверхностное натяжение падает (зависимость линейная).

σT=σT0β(TT0)\sigma_T=\sigma_{T_0}-\beta(T-T_0)

Зависимость поверхностного натяжения от температуры Плотность газа и жидкости в критической точке

Влияние кривизны поверхности

Поверхностное натяжение зависит от кривизны поверхности.

σ=f(rкр)σ = f (r_{кр})

Зависимость поверхностного натяжения от кривизны поверхности

Pi,вып=Pi+ΔPPi,вог=PiΔPP_{i, вып} = P_i + \Delta P \\ P_{i, вог} = P_i - \Delta P

ΔP\Delta P определяется радиусом кривизны поверхности. Выведем ΔP\Delta P:

A=ΔPidVA=σdS}ΔPidV=σdS\left. \begin{array}{ccc} A = \Delta P_i dV\\ A = \sigma dS \end{array} \right\} \Longrightarrow \Delta P_i dV = \sigma dS

Получим выражения dVdV и dSdS

V=43πr3dV=4πr2drS=4πr2dS=8πrdrV=\frac{4}{3}\pi r^3 \qquad dV=4\pi r^2 dr \\ S=4\pi r^2 \qquad dS=8\pi r dr

Подставим выражения dVdV и dSdS в уравнение

ΔPi4πr2dr=σ8πrdr\Delta P_i 4\cancel{\pi} r^{\cancel 2} \cancel{dr} = \sigma 8\cancel{\pi r dr}

Упростим полученное уравнение

ΔPi=2σr\Delta P_i = \frac{2\sigma}{r}
Pi,вып=Pi+2σrP_{i, вып} = P_i + \frac{2\sigma}{r}
Pi,вог=Pi2σrP_{i, вог} = P_i - \frac{2\sigma}{r}

Если поверхность неправильной формы, то вводится средняя кривизна:

Капиллярные явления

H=12(1r1+1r2)H = \frac{1}{2}\left(\frac{1}{r_1}+\frac{1}{r_2}\right)
ΔP=σ(1r1+1r2)\Delta P = \sigma \left(\frac{1}{r_1}+\frac{1}{r_2}\right)

Поднятие/опускание жидкости в тонком капилляре имеет высокое практическое значение (подъем грунтовых вод, пропитка и окраска).

Fдейств=2σrπR2,F_{действ}=\frac{2\sigma}{r}\pi R^2,

где rr — радиус кривизны окружности, RR — радиус капилляра.

- - +

Поверхностные явления

+

Переходный слой — слой конечной толщины, свойства которого отличны от тех, что присущи фазе. Все поверхностные явления происходят здесь (высота в несколько молекулярных слоев). Молекулы переходного слоя находятся в динамическом равновесии с молекулами фазы (1см2:1с 10221 см^2: 1 с ~ 10^{22} перемещений).

+

В глубине фазы межмолекулярные взаимодействия одинаковы и результирующая сила равна нулю. На поверхности концентрация молекул газа меньше концентрации молекул жидкости и результирующая сила не равна нулю (межмолекулярные силы не скомпенсированы). Молекулы находящиеся на поверхности "давят" на молекулы в глубине. Жидкость испытывает давление со стороны поверхностных молекул — внутреннее давление PiP_i.

+

Внутреннее давление PiP_i — равнодействующая сила межмолекулярного притяжения (взаимодействия) поверхностных молекул с молекулами фазы, направленная перпендикулярно к поверхности и отнесенная к единице площади поверхности.

+Pi=[Нм2]=[Па],атмP_i=\left[\frac{Н}{м^2}\right]=\left[Па\right], атм +Pi(H2O)=13800 атмPi(C6H6)=3800 атмP_i(H_2O) = 13800 \text{ атм} \\ +P_i(C_6H_6) = 3800 \text{ атм} +

Наличие внутреннего давления приводит к тому, что:

+
    +
  • жидкости малосжимаемы;
  • +
  • все поверхностные молекулы стремятся уйти вглубь фазы, а значит жидкость принимает форму, при которой ее поверхность минимальна (сфера).
  • +
+

Чтобы создать новую поверхность необходимо затратить работу.

+

Двусторонняя пленка жидкости нанесена на проволочную рамку шириной l, одна сторона которой может перемещаться (без трения) вверх или вниз. В отсутствие внешней силы поверхность пленки самопроизвольно сокращается под действием поверхностного натяжения.

+

Опыт Дюпре

+

Значения площади и работы будут равны

+S=lΔHA=FΔHS = l \Delta H \\ +A = F \Delta H +

Поверхностное натяжение жидкости равно работе по созданию единицы поверхности.

+σ=AS=FΔhlΔh=Fl\sigma = \frac{A}{S}=\frac{F\Delta h}{l \Delta h}=\frac{F}{l} +σ=[Джм2]=[Нм]\sigma = \left[\frac{\text{Дж}}{\text{м}^2}\right]=\left[\frac{\text{Н}}{\text{м}}\right] +

Также поверхностное натяжение представляет собой силу, стремящуюся сократить поверхность, отнесенную к единице поверхности и направленную по касательной к ней.

+ +

Взаимосвязь внутреннего давления и поверхностного натяжения

+

Рассмотрим разделение поверхности:

+

Взаимосвязь внутреннего давления и поверхностного натяжения

+

Работа по созданию одной поверхности равна

+A2=σS=PiSdA_2=\sigma \cancel{S} = P_i \cancel{S}d +Pi=SdP_i=\frac{S}{d} +

Работа по разделению равна

+A1=PiΔV=PiSdA2=2σS}PiSd=2σSPi=2σd\left. + \begin{array}{ccc} + A_1 = P_i\Delta V = P_iSd\\ + A_2 = 2\sigma S + \end{array} +\right\} \Longrightarrow P_i\cancel Sd = 2\sigma \cancel S \Longrightarrow +\fbox{$P_i=\frac{2\sigma}{d}$} +

Влияние различных факторов на PiP_i и σσ

+

Влияние природы жидкости

+

Чаще всего зависит от того, полярная жидкость или неполярная, т.к. полярность определяет межмолекулярные взаимодействия. Так увеличение полярности жидкости, мерой которой является диэлектрическая проницаемость, приводит к увеличению межмолекулярного взаимодействия и, соответственно, к росту поверхностного натяжения.

+

Относительная диэлектрическая проницаемость среды показывает во сколько раз взаимодействие между зарядами в этой среде меньше, чем в вакууме.

+
Жидкостьεεσ103,Дж/м2σ*10^3, Дж/м^2
Н-гексан1,918
Метиловый спирт26,330
Вода8172
+

Чем выше полярность, тем выше поверхностное натяжение и внутренне давление.

+

Влияние температуры

+

Чем выше температура, тем разница между фазами меньше (чем выше кинетическая энергия частиц, тем меньше нужно затратить энергии  дополнительно). С ростом температуры поверхностное натяжение падает (зависимость линейная).

+σT=σT0β(TT0)\sigma_T=\sigma_{T_0}-\beta(T-T_0) +

Зависимость поверхностного натяжения от температуры Плотность газа и жидкости в критической точке

+

Влияние кривизны поверхности

+

Поверхностное натяжение зависит от кривизны поверхности.

+

σ=f(rкр)σ = f (r_{кр})

+

Зависимость поверхностного натяжения от кривизны поверхности

+Pi,вып=Pi+ΔPPi,вог=PiΔPP_{i, вып} = P_i + \Delta P \\ +P_{i, вог} = P_i - \Delta P +

ΔP\Delta P определяется радиусом кривизны поверхности. Выведем ΔP\Delta P:

+A=ΔPidVA=σdS}ΔPidV=σdS\left. + \begin{array}{ccc} + A = \Delta P_i dV\\ + A = \sigma dS + \end{array} +\right\} \Longrightarrow \Delta P_i dV = \sigma dS +

Получим выражения dVdV и dSdS

+V=43πr3dV=4πr2drS=4πr2dS=8πrdrV=\frac{4}{3}\pi r^3 \qquad dV=4\pi r^2 dr \\ +S=4\pi r^2 \qquad dS=8\pi r dr +

Подставим выражения dVdV и dSdS в уравнение

+ΔPi4πr2dr=σ8πrdr\Delta P_i 4\cancel{\pi} r^{\cancel 2} \cancel{dr} = \sigma 8\cancel{\pi r dr} +

Упростим полученное уравнение

+ΔPi=2σr\Delta P_i = \frac{2\sigma}{r} +Pi,вып=Pi+2σrP_{i, вып} = P_i + \frac{2\sigma}{r} +Pi,вог=Pi2σrP_{i, вог} = P_i - \frac{2\sigma}{r} +

Если поверхность неправильной формы, то вводится средняя кривизна:

+

Капиллярные явления

+H=12(1r1+1r2)H = \frac{1}{2}\left(\frac{1}{r_1}+\frac{1}{r_2}\right) +ΔP=σ(1r1+1r2)\Delta P = \sigma \left(\frac{1}{r_1}+\frac{1}{r_2}\right) +

+

Поднятие/опускание жидкости в тонком капилляре имеет высокое практическое значение (подъем грунтовых вод, пропитка и окраска).

+Fдейств=2σrπR2,F_{действ}=\frac{2\sigma}{r}\pi R^2, +

где rr — радиус кривизны окружности, RR — радиус капилляра.

\ No newline at end of file diff --git a/kolloidnaya-himiya/teorii-adsorbcii/index.html b/kolloidnaya-himiya/teorii-adsorbcii/index.html index c5826b7..cc28746 100644 --- a/kolloidnaya-himiya/teorii-adsorbcii/index.html +++ b/kolloidnaya-himiya/teorii-adsorbcii/index.html @@ -1,9 +1,9 @@ - + - -Теории адсорбции | Lab Notes + +Теории адсорбции | Lab Notes @@ -16,14 +16,73 @@ - - - + + + -
-

Теории адсорбции

Теория молекулярной адсорбции Лэнгмюра

Лэнгмюр предположил, что на поверхности образуется 1 слой адсорбата в результате квазихимической реакции между адсорбентом и адсорбатом.

Основы теории:

  • Центры реакций — некие точки на неоднородной поверхности. Число активных центров меньше общего числа атомов на поверхности. Активные центры взаимодействуют с молекулами адсорбата;
  • 1 активный центр может адсорбировать только одну молекулу адсорбата (монослой);
  • Нет взаимодействия между молекулами адсорбата на поверхности.

Уравнение адсорбции Лэнгмюра:

Уравнение адсорбции Лэнгмюра

Где а — адсорбция при давлении p; а∞ — предельная адсорбция (мономолекулярный слой заполнен); А — величина адсорбционной активности.

Изотерма адсорбции Ленгмюра:

Теория адсорбции

Часто бывает (особенно при адсорбции пара), что образуется полимолекулярный слой. Тогда теория Лэнгмюра не работает.

Теория полимолекулярной адсорбции Поляни

На поверхности нет активных центров, а есть силовое поле, образующееся за счет межмолекулярных сил, в котором конденсируются молекулы адсорбата.

Основы теории:

  • Нет активных центров;
  • Адсорбционные силы — Ван-дер-Ваальсовы;
  • Силы действуют на расстояниях больше диаметра молекулы.
  • Существует некий адсорбционный объем, на который действует сила притяжения;
  • Молекулы адсорбата не взаимодействуют между собой;
  • Адсорбционные силы не зависят от температуры;
  • Адсорбционный объем не зависит от температуры;

Возникают эквипотенциальные поверхности, которые повторяют рельеф. Силы убывают по мере удаления от поверхности. На некотором расстоянии заканчивается адсорбционный объем и начинается газовая фаза. За счет адсорбционных сил молекулы адсорбата попадают на поверхность твердого тела и конденсируются — описывается поведение пара.

Работа перехода вещества из газовой фазы в поверхность:

Потенциал меняется в зависимости от расстояния:

Т.е. можем рассчитать величину потенциала от величины Vадс.

Характеристическая кривая Поляни

Характеризует данную систему адсорбент-адсорбат при всех Т. По ней можно рассчитать изотермы для других температур (подставляем в формулы Т, находим P/Ps и получаем набор значений а и P/Ps).

Теория полимолекулярной адсорбции БЭТ

Брунауэр-Эммет-Теллер

Основы теории:

  • На поверхности твердого тела есть активные центры которые взаимодействуют с 1 молекулой адсорбата;
  • Горизонтальное взаимодействие отсутствует (адсорбированные молекулы не взаимодействуют друг с другом);
  • Адсорбированные молекулы первого слоя являются центрами адсорбции для второго слоя, второй слой — для третьего и т.д., т.е. образуется полимолекулярный слой.

где а — текущая адсорбция при относительном давлении P/Ps; аm — количество адсорбированного вещества на 1 слое; C — постоянная, связанная с теплотой адсорбции.

Линейный вид:

Изотерма полимолекулярной адсорбции:

Недостатки:

  • Не учтено взаимодействие в горизонтальном слое;
  • Не учтена неоднородность поверхности;
  • Не учтено, то, что чем больше расстояние от поверхности, тем меньше взаимодействие.
- - +

Теории адсорбции

+ +

Теория молекулярной адсорбции Лэнгмюра

+

Лэнгмюр предположил, что на поверхности образуется 1 слой адсорбата в результате квазихимической реакции между адсорбентом и адсорбатом.

+

Основы теории:

+
    +
  • Центры реакций — некие точки на неоднородной поверхности. Число активных центров меньше общего числа атомов на поверхности. Активные центры взаимодействуют с молекулами адсорбата;
  • +
  • 1 активный центр может адсорбировать только одну молекулу адсорбата (монослой);
  • +
  • Нет взаимодействия между молекулами адсорбата на поверхности.
  • +
+

+

Уравнение адсорбции Лэнгмюра:

+

Уравнение адсорбции Лэнгмюра

+

Где а — адсорбция при давлении p; а∞ — предельная адсорбция (мономолекулярный слой заполнен); А — величина адсорбционной активности.

+

+

Изотерма адсорбции Ленгмюра:

+

Теория адсорбции

+

Часто бывает (особенно при адсорбции пара), что образуется полимолекулярный слой. Тогда теория Лэнгмюра не работает.

+

+

Теория полимолекулярной адсорбции Поляни

+

На поверхности нет активных центров, а есть силовое поле, образующееся за счет межмолекулярных сил, в котором конденсируются молекулы адсорбата.

+

Основы теории:

+
    +
  • Нет активных центров;
  • +
  • Адсорбционные силы — Ван-дер-Ваальсовы;
  • +
  • Силы действуют на расстояниях больше диаметра молекулы.
  • +
  • Существует некий адсорбционный объем, на который действует сила притяжения;
  • +
  • Молекулы адсорбата не взаимодействуют между собой;
  • +
  • Адсорбционные силы не зависят от температуры;
  • +
  • Адсорбционный объем не зависит от температуры;
  • +
+

+

Возникают эквипотенциальные поверхности, которые повторяют рельеф. Силы убывают по мере удаления от поверхности. На некотором расстоянии заканчивается адсорбционный объем и начинается газовая фаза. За счет адсорбционных сил молекулы адсорбата попадают на поверхность твердого тела и конденсируются — описывается поведение пара.

+

Работа перехода вещества из газовой фазы в поверхность:

+

+

Потенциал меняется в зависимости от расстояния:

+

+

Т.е. можем рассчитать величину потенциала от величины Vадс.

+

Характеристическая кривая Поляни

+

+

Характеризует данную систему адсорбент-адсорбат при всех Т. По ней можно рассчитать изотермы для других температур (подставляем в формулы Т, находим P/Ps и получаем набор значений а и P/Ps).

+

Теория полимолекулярной адсорбции БЭТ

+

Брунауэр-Эммет-Теллер

+

Основы теории:

+
    +
  • На поверхности твердого тела есть активные центры которые взаимодействуют с 1 молекулой адсорбата;
  • +
  • Горизонтальное взаимодействие отсутствует (адсорбированные молекулы не взаимодействуют друг с другом);
  • +
  • Адсорбированные молекулы первого слоя являются центрами адсорбции для второго слоя, второй слой — для третьего и т.д., т.е. образуется полимолекулярный слой.
  • +
+

+

где а — текущая адсорбция при относительном давлении P/Ps; аm — количество адсорбированного вещества на 1 слое; C — постоянная, связанная с теплотой адсорбции.

+

Линейный вид:

+

+

+

+

Изотерма полимолекулярной адсорбции:

+

+

Недостатки:

+
    +
  • Не учтено взаимодействие в горизонтальном слое;
  • +
  • Не учтена неоднородность поверхности;
  • +
  • Не учтено, то, что чем больше расстояние от поверхности, тем меньше взаимодействие.
  • +
\ No newline at end of file diff --git a/kvantovaya-himiya/index.html b/kvantovaya-himiya/index.html index ea1b751..56a45da 100644 --- a/kvantovaya-himiya/index.html +++ b/kvantovaya-himiya/index.html @@ -1,9 +1,9 @@ - + - -Квантовая химия | Lab Notes + +Квантовая химия | Lab Notes @@ -16,14 +16,13 @@ - - - + + + -
-

Квантовая химия

Квантовая химия — это раздел химии, который изучает строение и свойства химических соединений на основе квантовой механики.

- - +

Квантовая химия

+

Квантовая химия — это раздел химии, который изучает строение и свойства химических соединений на основе квантовой механики.

+
\ No newline at end of file diff --git a/kvantovaya-himiya/matrichnoe-predstavlenie-operatorov/index.html b/kvantovaya-himiya/matrichnoe-predstavlenie-operatorov/index.html index 2fc34c3..2958906 100644 --- a/kvantovaya-himiya/matrichnoe-predstavlenie-operatorov/index.html +++ b/kvantovaya-himiya/matrichnoe-predstavlenie-operatorov/index.html @@ -1,9 +1,9 @@ - + - -Матричное представление операторов | Lab Notes + +Матричное представление операторов | Lab Notes @@ -16,19 +16,179 @@ - - - + + + -
-

Матричное представление операторов

Вернер Гейзенберг пришел к выводу, что в квантовой механике очень важен порядок действий: какой оператор первый, какой второй. Матричная аглебра как раз обладает таким свойством. Интересно, что он снова придумал матричную алгебру: физикам не читали матрицу, и он не имел представления об этом.

Каждому оператору физической величины в выбранном базисе пространства функций отвечает квадратная таблица чисел, называемая матричным представлением.

Элементы матричного представления рассчитываются по следующим формулам:

A^=a11a12...a1ja21a22...a2j...........aj1aj2...aij,\widehat{A} = \begin{vmatrix} a_{11} & a_{12} & ... &a_{1j}\\ a_{21} & a_{22} & ... & a_{2j}\\ .. & ... & ... & ...\\ a_{j1} & a_{j2} & ... & a_{ij}\\ \end{vmatrix},
aij=φiA^φjdτ,где φi — базис фунцкииa_{ij}=\int\limits_{\infin} \varphi_i^*\widehat{A} \varphi_j d\tau, \text{где } \varphi_i \text{ — базис фунцкии}

Подход в том, что операторы могут быть разные, но все они выражаются просто таблицей чисел. При этом все действия унифицируются (образуют единую систему).

Вспомним основные действия над матрицами (подробнее можно прочитать в литературе, или на сайтах mathprofi.ru, simumath.net):

Умножение матрицы на число

k×A^=k×(a11a12...a1ja21a22...a2j...........aj1aj2...aij)==(ka11ka12...ka1jka21ka22...ka2j...........kaj1kaj2...kaij)k\times\widehat{A} = k\times\begin{pmatrix} a_{11} & a_{12} & ... &a_{1j}\\ a_{21} & a_{22} & ... & a_{2j}\\ .. & ... & ... & ...\\ a_{j1} & a_{j2} & ... & a_{ij}\\ \end{pmatrix} = \\ =\begin{pmatrix} k\cdot a_{11} & k\cdot a_{12} & ... & k\cdot a_{1j}\\ k\cdot a_{21} & k\cdot a_{22} & ... & k\cdot a_{2j}\\ .. & ... & ... & ...\\ k\cdot a_{j1} & k\cdot a_{j2} & ... & k\cdot a_{ij}\\ \end{pmatrix}

Пример

4×(51112)=(454114142)=(204448)4\times\begin{pmatrix} 5 & -11\\ -1 & 2 \\ \end{pmatrix} = \begin{pmatrix} 4\cdot5 & 4\cdot-11\\ 4\cdot-1 & 4\cdot2 \\ \end{pmatrix} = \begin{pmatrix} 20 & -44 \\ -4 & 8 \\ \end{pmatrix}

Сумма и разность матриц

Матрицы можно складывать и вычитать, если они одинаковы по размеру.

A^+B^=(a11a12...a1ja21a22...a2j...........aj1aj2...aij)+(b11b12...b1jb21b22...b2j...........bj1bj2...bij)==(a11+b11a11+b12...a1j+b1ja21+b21a22+b22...a2j+b2j...........aj1+bj1aj2+bj2...aij+bij)\widehat{A} + \widehat{B} = \begin{pmatrix} a_{11} & a_{12} & ... &a_{1j}\\ a_{21} & a_{22} & ... & a_{2j}\\ .. & ... & ... & ...\\ a_{j1} & a_{j2} & ... & a_{ij}\\ \end{pmatrix} + \begin{pmatrix} b_{11} & b_{12} & ... & b_{1j}\\ b_{21} & b_{22} & ... & b_{2j}\\ .. & ... & ... & ...\\ b_{j1} & b_{j2} & ... & b_{ij}\\ \end{pmatrix} = \\ = \begin{pmatrix} a_{11} + b_{11} & a_{11} + b_{12} & ... & a_{1j} + b_{1j}\\ a_{21} + b_{21} & a_{22} + b_{22} & ... & a_{2j} + b_{2j}\\ .. & ... & ... & ...\\ a_{j1} + b_{j1} & a_{j2} + b_{j2} & ... & a_{ij} + b_{ij}\\ \end{pmatrix}

Пример 1: сложение двух матриц разных размеров

Такие матрицы нельзя складывать. Матрицу "два на два" можно складывать только с матрицей "два на два".

Пример 2: cложение двух матриц одинаковых размеров:

Умножение матриц

Простой случай:

Пример:

Случай посложнее:

Пример:

Обратите внимание, что порядок умножения очень важен!

Матрицы специального вида:

Рассмотрим две диагональные матрицы M и L:

Каким должен быть базис, чтобы оператор имел вид диагональной матрицы?

Базис должен состоять из собственных функций этого оператора.

Собственные функции оператора являются нормированными и ортогональными.

Правила вычисления определителя матрицы

Существует множество способов вычисления определителя матрицы, о которых вы можете также прочитать на сайте mathprofi.ru. Мы рассмотрим один из них:

- - +

Матричное представление операторов

+

Вернер Гейзенберг пришел к выводу, что в квантовой механике очень важен порядок действий: какой оператор первый, какой второй. Матричная аглебра как раз обладает таким свойством. Интересно, что он снова придумал матричную алгебру: физикам не читали матрицу, и он не имел представления об этом.

+

Каждому оператору физической величины в выбранном базисе пространства функций отвечает квадратная таблица чисел, называемая матричным представлением.

+

Элементы матричного представления рассчитываются по следующим формулам:

+A^=a11a12...a1ja21a22...a2j...........aj1aj2...aij,\widehat{A} = \begin{vmatrix} +a_{11} & a_{12} & ... &a_{1j}\\ +a_{21} & a_{22} & ... & a_{2j}\\ +.. & ... & ... & ...\\ +a_{j1} & a_{j2} & ... & a_{ij}\\ +\end{vmatrix}, +aij=φiA^φjdτ,где φi — базис фунцкии +a_{ij}=\int\limits_{\infin} \varphi_i^*\widehat{A} \varphi_j d\tau, \text{где } \varphi_i \text{ — базис фунцкии} +

Подход в том, что операторы могут быть разные, но все они выражаются просто таблицей чисел. При этом все действия унифицируются (образуют единую систему).

+

Вспомним основные действия над матрицами (подробнее можно прочитать в литературе, или на сайтах mathprofi.ru, simumath.net):

+ +

Умножение матрицы на число

+k×A^=k×(a11a12...a1ja21a22...a2j...........aj1aj2...aij)==(ka11ka12...ka1jka21ka22...ka2j...........kaj1kaj2...kaij)k\times\widehat{A} = k\times\begin{pmatrix} +a_{11} & a_{12} & ... &a_{1j}\\ +a_{21} & a_{22} & ... & a_{2j}\\ +.. & ... & ... & ...\\ +a_{j1} & a_{j2} & ... & a_{ij}\\ +\end{pmatrix} = \\ +=\begin{pmatrix} +k\cdot a_{11} & k\cdot a_{12} & ... & k\cdot a_{1j}\\ +k\cdot a_{21} & k\cdot a_{22} & ... & k\cdot a_{2j}\\ +.. & ... & ... & ...\\ +k\cdot a_{j1} & k\cdot a_{j2} & ... & k\cdot a_{ij}\\ +\end{pmatrix} +

Пример

+4×(51112)=(454114142)=(204448)4\times\begin{pmatrix} +5 & -11\\ +-1 & 2 \\ +\end{pmatrix} = \begin{pmatrix} +4\cdot5 & 4\cdot-11\\ +4\cdot-1 & 4\cdot2 \\ +\end{pmatrix} = \begin{pmatrix} +20 & -44 \\ +-4 & 8 \\ +\end{pmatrix} +

Сумма и разность матриц

+

Матрицы можно складывать и вычитать, если они одинаковы по размеру.

+A^+B^=(a11a12...a1ja21a22...a2j...........aj1aj2...aij)+(b11b12...b1jb21b22...b2j...........bj1bj2...bij)==(a11+b11a11+b12...a1j+b1ja21+b21a22+b22...a2j+b2j...........aj1+bj1aj2+bj2...aij+bij)\widehat{A} + \widehat{B} = \begin{pmatrix} +a_{11} & a_{12} & ... &a_{1j}\\ +a_{21} & a_{22} & ... & a_{2j}\\ +.. & ... & ... & ...\\ +a_{j1} & a_{j2} & ... & a_{ij}\\ +\end{pmatrix} + \begin{pmatrix} +b_{11} & b_{12} & ... & b_{1j}\\ +b_{21} & b_{22} & ... & b_{2j}\\ +.. & ... & ... & ...\\ +b_{j1} & b_{j2} & ... & b_{ij}\\ +\end{pmatrix} = \\ += \begin{pmatrix} +a_{11} + b_{11} & a_{11} + b_{12} & ... & a_{1j} + b_{1j}\\ +a_{21} + b_{21} & a_{22} + b_{22} & ... & a_{2j} + b_{2j}\\ +.. & ... & ... & ...\\ +a_{j1} + b_{j1} & a_{j2} + b_{j2} & ... & a_{ij} + b_{ij}\\ +\end{pmatrix} +

Пример 1: сложение двух матриц разных размеров

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+

Такие матрицы нельзя складывать. Матрицу "два на два" можно складывать только с матрицей "два на два".

+

Пример 2: cложение двух матриц одинаковых размеров:

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+

Умножение матриц

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Простой случай:

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Пример:

+

+

Случай посложнее:

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+

Пример:

+

+

Обратите внимание, что порядок умножения очень важен!

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+

Матрицы специального вида:

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+

Рассмотрим две диагональные матрицы M и L:

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Каким должен быть базис, чтобы оператор имел вид диагональной матрицы?

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Базис должен состоять из собственных функций этого оператора.

+

+

Собственные функции оператора являются нормированными и ортогональными.

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Правила вычисления определителя матрицы

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Существует множество способов вычисления определителя матрицы, о которых вы можете также прочитать на сайте mathprofi.ru. Мы рассмотрим один из них:

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\ No newline at end of file diff --git a/kvantovaya-himiya/operatornye-uravneniya/index.html b/kvantovaya-himiya/operatornye-uravneniya/index.html index 4def051..66382ef 100644 --- a/kvantovaya-himiya/operatornye-uravneniya/index.html +++ b/kvantovaya-himiya/operatornye-uravneniya/index.html @@ -1,9 +1,9 @@ - + - -Операторные уравнения | Lab Notes + +Операторные уравнения | Lab Notes @@ -16,39 +16,134 @@ - - - + + + -
-

Операторные уравнения

Пример опреаторного уравнения:

H^Ψ=EΨ,\widehat H\Psi=E\Psi,

где H^\widehat H — оператор, Ψ\Psi — функция.

Функция ff, которая удовлетворяет операторному уравнению L^f=lf\widehat Lf = lf, называется собственной функцией оператора. Число (не переменная) ll называется собственным значением оператора.

L^f=lf,\widehat Lf = lf,

где ll — собственное значение, ff — собственная функция оператора.

Например, рассмотрим оператор дифференцирования:

L^=ddx\widehat{L} = \frac{d}{dx}
  1. f=ekxf=e^{kx}

    L^f=ddxekx=klekx=lf\widehat{L}f = \frac{d}{dx}e^{kx} = \underset{\substack{\\ \downarrow \\\\ l}} {k}e^{kx}=lf

    Вывод: функция ff является собственной функцией оператора, собственное значение kk.

  2. f=x2f = x^2

    L^f=ddxx2=2x=2xflf\widehat{L}f = \frac{d}{dx}x^2 = 2x = \frac{2}{x}f\neq lf

    Вывод: функция ff не является собственной, так как не соответствует операторному уравнению (ll содержит в себе переменную).

Основная задача квантовой химии сводится к нахождению собственных функций и собственных значений оператора полной энергии для молекул.

Является ли собственная функция единственной для оператора, или у него может быть несколько собственных функций?

Рассмотрим оператор дифференцирования:

L^=ddx\widehat{L}=\frac{d}{dx}
ekxex,e2x,...,ekxe^{kx} \longrightarrow e^x,e^{2x},...,e^{kx}

Собственное значение — kk.

Для оператора может существовать различное множество собственных функций. Причем собственные функции самосопряженного оператора ортогональны друг другу и образуют базис пространства функций.

Пусть есть разные операторы. Будут ли их собственные функции разными или они могут быть одинаковыми?

Если операторы коммутируют друг с другом , то они имеют общую систему собственных функций. Собственные функции коммутирующих операторов одни и те же.

Всегда ли разным собственным функциям отвечают разные собственные значения?

Рассмотрим оператор дифференцирования:

L^=x\widehat{L} = \frac{\partial}{\partial{x}}
f=ekxL^f=kekx=kf,l1=kf = e^{kx} \qquad \widehat{L}f = ke^{kx} = kf, \quad l_1 =k
g=yekxL^g=kyekx=kg,l2=kg = ye^{kx} \qquad \widehat{L}g = kye^{kx} = kg, \quad l_2 =k
gfl1=l2g\neq f\qquad l_1=l_2

Собственные волновые функции для которых собственное значения одинаковые называются вырожденными.

Физический смысл собственного значения

Запишем операторное уравнение:

L^f=lf\widehat{L}f=lf

Умножим левую и правую часть равнения на комплексно-сопряженную функцию ff^*:

fL^f=flff^*\widehat{L}f=f^*lf

Проинтегрируем:

+fL^fdτ=+flfdτl+ffdτ=1\int\limits_{-\infin}^{+\infin}f^*\widehat{L}f d\tau = \int\limits_{-\infin}^{+\infin}f^*lf d\tau \Longrightarrow l\int\limits_{-\infin}^{+\infin}f^*f d\tau = 1
l=+fL^fdτ — 5 постулатl = \int\limits_{-\infin}^{+\infin}f^*\widehat{L}f d\tau \text{ — 5 постулат}

Собственное значение есть значение физической величины (из 5 постулата). Т.е. для оператора полной энергии системы (гамильтониана HH) — собственное значение EE есть значение физической величины полной энергии системы.

Следствия:

  • константа EE в уравнении Шредингера является полной энергией системы.

    H^Ψ=EΨ\widehat{H}\Psi = E\Psi
  • для любого состояния системы можно найти его энергию.

Проблема точных и средних значений физических величин. Энергия известна точно или это вероятностная величина?

Физическая величина определяется интегралом:

l=+fL^fdτl=\int\limits_{-\infin}^{+\infin} f^*\widehat{L}fd\tau

1) Ψ\Psi — собственная, тогда физическая величина ll — точное значение;

2) Ψ\Psi — не собственная:

+ΨL^Ψdτ=+iciφi(L^iciφi)dτ=[L^(αf+βg)=αL^f+βL^g]=+iciφi(iciL^φi)dτ=[L^φi=liφi]=+iciφi(iciliφi)dτ=+ijciφicjljφjdτ=ijcicjlj+φiφjdτδ=ici2li\int\limits_{-\infin}^{+\infin} \Psi^*\widehat{L}\Psi d\tau = \int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\widehat{L}\sum\limits_ic_i\varphi_i\right) d\tau = \color{green} \left[\widehat{L}\left(\alpha f + \beta g\right) = \alpha \widehat{L}f + \beta\widehat{L}g\right] \color{g} = \\ \int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\sum\limits_ic_i\widehat{L}\varphi_i\right) d\tau = \color{green} \left[\widehat{L}\varphi_i = l_i\varphi_i \right] \color{g} = \int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\sum\limits_ic_il_i \varphi_i\right) d\tau = \\ \int\limits_{-\infin}^{+\infin} \sum\limits_i\sum\limits_j c_i\varphi_i^*c_jl_j \varphi_j d\tau = \sum\limits_i\sum\limits_j c_ic_jl_j \underset{\substack{|| \\\\ \delta }} {\int\limits_{-\infin}^{+\infin} \varphi_i^* \varphi_j d\tau} = \sum\limits_i c_i^2l_i

Ψ\Psi — не собственная:

l=C12φ1+C22φ2+...+Ci2φi — усреднение по состояниям\left\langle l \right\rangle = C_1^2\varphi_1 + C_2^2\varphi_2 + ... + C_i^2\varphi_i \text{ — усреднение по состояниям}

Ci2C_i^2 — вероятность нахождения системы в разных состояниях.

Физическая величина вычисляемая по 5 постулату является точной, если волновая функция является собственной функцией оператора.

Если волновая функция не является собственной функцией оператора, то физическая является средней.

Следствия:

  • энергия любой системы может быть определена точно (это не средняя величина)

    H^Ψ=EΨ\widehat{H}\Psi=E\Psi
  • физические величины, соответствующие коммутирующим операторам могут быть одновременно определены с любой степенью точности. И обратное: если операторы не коммутируют, то их физические величины не могут быть одновременно точно определены.

- - +

Операторные уравнения

+

Пример опреаторного уравнения:

+H^Ψ=EΨ,\widehat H\Psi=E\Psi, +

где H^\widehat H — оператор, Ψ\Psi — функция.

+

Функция ff, которая удовлетворяет операторному уравнению L^f=lf\widehat Lf = lf, называется собственной функцией оператора. Число (не переменная) ll называется собственным значением оператора.

+L^f=lf,\widehat Lf = lf, +

где ll — собственное значение, ff — собственная функция оператора.

+

Например, рассмотрим оператор дифференцирования:

+L^=ddx\widehat{L} = \frac{d}{dx} +
    +
  1. +

    f=ekxf=e^{kx}

    +L^f=ddxekx=klekx=lf\widehat{L}f = \frac{d}{dx}e^{kx} = \underset{\substack{\\ +\downarrow \\\\ +l}} +{k}e^{kx}=lf +

    Вывод: функция ff является собственной функцией оператора, собственное значение kk.

    +
  2. +
  3. +

    f=x2f = x^2

    +L^f=ddxx2=2x=2xflf\widehat{L}f = \frac{d}{dx}x^2 = 2x = \frac{2}{x}f\neq lf +

    Вывод: функция ff не является собственной, так как не соответствует операторному уравнению (ll содержит в себе переменную).

    +
  4. +
+

Основная задача квантовой химии сводится к нахождению собственных функций и собственных значений оператора полной энергии для молекул.

+ +

Является ли собственная функция единственной для оператора, или у него может быть несколько собственных функций?

+

Рассмотрим оператор дифференцирования:

+L^=ddx\widehat{L}=\frac{d}{dx} +ekxex,e2x,...,ekxe^{kx} \longrightarrow e^x,e^{2x},...,e^{kx} +

Собственное значение — kk.

+

Для оператора может существовать различное множество собственных функций. Причем собственные функции самосопряженного оператора ортогональны друг другу и образуют базис пространства функций.

+

Пусть есть разные операторы. Будут ли их собственные функции разными или они могут быть одинаковыми?

+

Если операторы коммутируют друг с другом , то они имеют общую систему собственных функций. Собственные функции коммутирующих операторов одни и те же.

+

Всегда ли разным собственным функциям отвечают разные собственные значения?

+

Рассмотрим оператор дифференцирования:

+L^=x\widehat{L} = \frac{\partial}{\partial{x}} +f=ekxL^f=kekx=kf,l1=kf = e^{kx} \qquad \widehat{L}f = ke^{kx} = kf, \quad l_1 =k +g=yekxL^g=kyekx=kg,l2=kg = ye^{kx} \qquad \widehat{L}g = kye^{kx} = kg, \quad l_2 =k +gfl1=l2g\neq f\qquad l_1=l_2 +

Собственные волновые функции для которых собственное значения одинаковые называются вырожденными.

+

Физический смысл собственного значения

+

Запишем операторное уравнение:

+L^f=lf\widehat{L}f=lf +

Умножим левую и правую часть равнения на комплексно-сопряженную функцию ff^*:

+fL^f=flff^*\widehat{L}f=f^*lf +

Проинтегрируем:

++fL^fdτ=+flfdτl+ffdτ=1\int\limits_{-\infin}^{+\infin}f^*\widehat{L}f d\tau = \int\limits_{-\infin}^{+\infin}f^*lf d\tau \Longrightarrow l\int\limits_{-\infin}^{+\infin}f^*f d\tau = 1 +l=+fL^fdτ — 5 постулатl = \int\limits_{-\infin}^{+\infin}f^*\widehat{L}f d\tau \text{ — 5 постулат} +

Собственное значение есть значение физической величины (из 5 постулата). Т.е. для оператора полной энергии системы (гамильтониана HH) — собственное значение EE есть значение физической величины полной энергии системы.

+

Следствия:

+
    +
  • +

    константа EE в уравнении Шредингера является полной энергией системы.

    +H^Ψ=EΨ\widehat{H}\Psi = E\Psi +
  • +
  • +

    для любого состояния системы можно найти его энергию.

    +
  • +
+

Проблема точных и средних значений физических величин. Энергия известна точно или это вероятностная величина?

+

Физическая величина определяется интегралом:

+l=+fL^fdτ +l=\int\limits_{-\infin}^{+\infin} f^*\widehat{L}fd\tau +
    +
  1. +

    Ψ\Psi — собственная, тогда физическая величина ll — точное значение;

    +
  2. +
  3. +

    Ψ\Psi — не собственная:

    +
  4. +
++ΨL^Ψdτ=+iciφi(L^iciφi)dτ=[L^(αf+βg)=αL^f+βL^g]=+iciφi(iciL^φi)dτ=[L^φi=liφi]=+iciφi(iciliφi)dτ=+ijciφicjljφjdτ=ijcicjlj+φiφjdτδ=ici2li\int\limits_{-\infin}^{+\infin} \Psi^*\widehat{L}\Psi d\tau = +\int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\widehat{L}\sum\limits_ic_i\varphi_i\right) d\tau = +\color{green} \left[\widehat{L}\left(\alpha f + \beta g\right) = \alpha \widehat{L}f + \beta\widehat{L}g\right] \color{g} = \\ +\int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\sum\limits_ic_i\widehat{L}\varphi_i\right) d\tau = +\color{green} \left[\widehat{L}\varphi_i = l_i\varphi_i \right] \color{g} = +\int\limits_{-\infin}^{+\infin} \sum\limits_ic_i\varphi_i^*\left(\sum\limits_ic_il_i \varphi_i\right) d\tau = \\ +\int\limits_{-\infin}^{+\infin} \sum\limits_i\sum\limits_j c_i\varphi_i^*c_jl_j \varphi_j d\tau = +\sum\limits_i\sum\limits_j c_ic_jl_j \underset{\substack{|| \\\\ + \delta +}} +{\int\limits_{-\infin}^{+\infin} \varphi_i^* \varphi_j d\tau} = \sum\limits_i c_i^2l_i + +

Ψ\Psi — не собственная:

+l=C12φ1+C22φ2+...+Ci2φi — усреднение по состояниям\left\langle l \right\rangle = C_1^2\varphi_1 + C_2^2\varphi_2 + ... + C_i^2\varphi_i \text{ — усреднение по состояниям} +

Ci2C_i^2 — вероятность нахождения системы в разных состояниях.

+

Физическая величина вычисляемая по 5 постулату является точной, если волновая функция является собственной функцией оператора.

+

Если волновая функция не является собственной функцией оператора, то физическая является средней.

+

Следствия:

+
    +
  • +

    энергия любой системы может быть определена точно (это не средняя величина)

    +H^Ψ=EΨ\widehat{H}\Psi=E\Psi +
  • +
  • +

    физические величины, соответствующие коммутирующим операторам могут быть одновременно определены с любой степенью точности. И обратное: если операторы не коммутируют, то их физические величины не могут быть одновременно точно определены.

    +
  • +
\ No newline at end of file diff --git a/kvantovaya-himiya/osnovnye-operatory-kvantovoj-mekhaniki/index.html b/kvantovaya-himiya/osnovnye-operatory-kvantovoj-mekhaniki/index.html index 5faea50..3dc9190 100644 --- a/kvantovaya-himiya/osnovnye-operatory-kvantovoj-mekhaniki/index.html +++ b/kvantovaya-himiya/osnovnye-operatory-kvantovoj-mekhaniki/index.html @@ -1,9 +1,9 @@ - + - -Основные операторы квантовой механики | Lab Notes + +Основные операторы квантовой механики | Lab Notes @@ -16,14 +16,74 @@ - - - + + + -
-

Основные операторы квантовой механики

Оператор координаты

Оператор координаты — просто координата. Его действие на любую функцию заключается в умножении ее на x.

Свойства:

  • линейность оператора:

  • самосопряженность:

Оператор импульса

Оператор импульса определяется через операторы его проекций. Операторы проекций импульса и координат подчиняются определённым правилам перестановки, которые очень облегчают расчеты с ними.

Свойства:

  • линейность оператора:

  • самосопряженность оператора:

Проверим, коммутируют ли операторы координаты и импульса:

Операторы импульса и координаты не коммутируют.

Оператор кинетической энергии

Вывод оператора кинетической энергии:

Чтобы построить оператор, нужно записать классическое выражение для этой величины, а затем выразить через импульсы и координаты.

Свойства:

  • Линейность: +

  • Самосопряженность:

Можем предположить, что операторы импульса и кинетической энергии коммутируют, т.к. порядок дифференцирования не имеет значения.

Однако, т.к. оператор импульса и координаты не коммутируют, то оператор кинетической энергии тоже не коммутирует с оператором координаты.

Оператор потенциальной энергии

Потенциальная энергия электростатического взаимодействия:

Свойства этого оператора проверяются как для оператора координаты.

Оператор полной энергии системы

Полная энергия представляет собой сумму кинетической и потенциальной энергий.

Линейность и самосопряженность вытекает из линейности и сопряженности составляющих.

О коммутации — сложно сказать. Однако в общем случае Гамильтониан не коммутирует ни с одним оператором:

- - +

Основные операторы квантовой механики

+

Оператор координаты

+

Оператор координаты — просто координата. Его действие на любую функцию заключается в умножении ее на x.

+

+

Свойства:

+
    +
  • +

    линейность оператора:

    +

    +
  • +
  • +

    самосопряженность:

    +

    +
  • +
+ +

Оператор импульса

+

Оператор импульса определяется через операторы его проекций. Операторы проекций импульса и координат подчиняются определённым правилам перестановки, которые очень облегчают расчеты с ними.

+

+

Свойства:

+
    +
  • +

    линейность оператора:

    +

    +
  • +
  • +

    самосопряженность оператора:

    +
  • +
+

Проверим, коммутируют ли операторы координаты и импульса:

+

+

Операторы импульса и координаты не коммутируют.

+

+

Оператор кинетической энергии

+

+

Вывод оператора кинетической энергии:

+

Чтобы построить оператор, нужно записать классическое выражение для этой величины, а затем выразить через импульсы и координаты.

+

+

Свойства:

+
    +
  • +

    Линейность: +

    +
  • +
  • +

    Самосопряженность:

    +

    +
  • +
+

Можем предположить, что операторы импульса и кинетической энергии коммутируют, т.к. порядок дифференцирования не имеет значения.

+

+

Однако, т.к. оператор импульса и координаты не коммутируют, то оператор кинетической энергии тоже не коммутирует с оператором координаты.

+

+

Оператор потенциальной энергии

+

Потенциальная энергия электростатического взаимодействия:

+

+

Свойства этого оператора проверяются как для оператора координаты.

+

+

Оператор полной энергии системы

+

+

Полная энергия представляет собой сумму кинетической и потенциальной энергий.

+

+

Линейность и самосопряженность вытекает из линейности и сопряженности составляющих.

+

О коммутации — сложно сказать. Однако в общем случае Гамильтониан не коммутирует ни с одним оператором:

+

\ No newline at end of file diff --git a/kvantovaya-himiya/postulaty-kvantovoj-mekhaniki/index.html b/kvantovaya-himiya/postulaty-kvantovoj-mekhaniki/index.html index 2d5a022..daf1974 100644 --- a/kvantovaya-himiya/postulaty-kvantovoj-mekhaniki/index.html +++ b/kvantovaya-himiya/postulaty-kvantovoj-mekhaniki/index.html @@ -1,9 +1,9 @@ - + - -Постулаты квантовой механики | Lab Notes + +Постулаты квантовой механики | Lab Notes @@ -16,24 +16,72 @@ - - - + + + -
-

Постулаты квантовой механики

Постулат I

Любое состояние системы полностью описывается некоторой функцией Ψ(q1,q2,...,qn,t)\Psi(q_1,q_2,...,q_n,t) от координат всех образующих частиц и времени. Она называется функцией состояния системы или ее волновой функцией.

Ψ=(q1,q2,...,qn,t)\Psi=(q_1,q_2,...,q_n,t)

где qq — обобщенная координата.

Обобщенная координата является совокупностью пространственных координат (в декартовой системе — xx, yy, zz) и проекции спина частицы.

Волновая функция должна быть однозначна, конечна и непрерывна на всем пространстве.

Сама волновая функция не имеет физического смысла. ΨΨdτ\Psi^*\Psi d\tau — имеет физический смысл: плотность вероятности нахождения системы в элементе объема dτd\tau.

Условие нормировки:

ΨΨdτ=Ψ2dτ=1,\int\Psi^*\Psi d\tau=\int\left|\Psi\right|^2 d\tau=1,

где dτd\tau — элемент объема.

Условие отображает факт того, что вероятность найти систему во всем пространстве равна единице.

Постулат II

Каждой динамической переменной (координата, импульс, энергия и т.д.) ставится в соответствие линейный самосопряженный оператор. Все функциональные отношения между величинами классической механики в квантовой механике заменяются отношениями между операторами.

Оператор — это закон, по которому одной функции ff ставится в соответствие другая функция gg. Оператор определяет, какое действие должно быть произведено над функцией ff, чтобы перевести ее в функцию gg:

L^f=g,\widehat Lf=g,

где L^\widehat L — оператор.

Два оператора квантовой механики постулируются: оператор координат и оператор импульса. Остальные операторы квантовой механики выводятся из этих двух.

Оператор координаты есть просто координата, и его действие на любую функцию заключается в умножении ее на xx.

x^ — оператор координаты\widehat x \text{ — оператор координаты}
x^f=xf\widehat xf=xf

Оператор импульса определяется через операторы его проекций.

P^x — оператор импульса{\widehat P}_x \text{ — оператор импульса}
P^x=ix{\widehat P}_x = -i\hbar\frac\partial{\partial x}
P^y=iy{\widehat P}_y = -i\hbar\frac\partial{\partial y}
P^z=iz{\widehat P}_z = -i\hbar\frac\partial{\partial z}
=h2π — постоянная Дирака\hbar=\frac h{2\pi} \text{ — постоянная Дирака}

Постулат III

Функция состояния должна удовлетворять решению:

H^Ψ=EΨ,\widehat H\Psi=E\Psi ,

где Ψ\Psi — собственная функция оператора HH, EE — собственное значение.

Это уравнение называют уравнением Шредингера для стационарного состояния.

Постулат IV

Единственно возможными значениями, которые могут быть получены при измерении динамической переменной LL, могут являться собственные значения LL операторного уравнения

L^Ψi=LΨi\widehat L\Psi_i=L\Psi_i

Постулат V

Среднее значение физической величины λ\lambda, имеющей квантово-механический оператор λ\lambda, в состоянии Ψ\Psi определяется соотношением

λλ=ΨλΨdτΨλΨ\overline \lambda\equiv\left\langle \lambda\right\rangle=\int\Psi^*\lambda\Psi d\tau\equiv\left\langle\Psi\left|\lambda\right|\Psi\right\rangle

Обозначение ΨλΨ\left\langle\Psi\left|\lambda\right|\Psi\right\rangle введено П. Дираком.

E=ΨλΨdτΨfΨE=\int\Psi^*\lambda\Psi d\tau\equiv\left\langle\Psi\left|f\right|\Psi\right\rangle

Постулат VI

Если система может находиться в состояниях, описываемых волновыми функциями Ψ1\Psi_1 и Ψ2\Psi_2, то она может находиться и в состоянии

Ψ=C1Ψ1+C2Ψ2,\Psi=C_1\Psi_1+C_2\Psi_2 ,

где C1,C2=constC_1, C_2 = const

Ci=ΨΨidτC_i=\int\Psi^*\Psi_i d\tau

Этот постулат известен под названием принципа суперпозиции. Из постулата V следует, что функция Ψ\Psi описывает такое состояние, при котором система находится в состоянии Ψ1\Psi_1 с вероятностью, равной C12C_1^2, либо в состоянии Ψ2\Psi_2 с вероятностью C22C_2^2.

Постулат VII

Волновая функция системы частиц с полуцелым спином (в частности, электронов) должна быть антисимметрична относительно перестановки координат любых двух частиц:

ψ(q1,q2,q3,...,qn,t)=ψ(q1,q3,q2,...,qn,t)\psi(q_1,q_2,q_3,...,q_n,t)=-\psi(q_1,q_3,q_2,...,q_n,t)

Важно. При перестановке q2q_2 и q3q_3 волновая функция становится с отрицательным знаком.

Антисимметрия волновой функции электронов была постулирована В. Паули (1925).

- - +

Постулаты квантовой механики

+

Постулат I

+

Любое состояние системы полностью описывается некоторой функцией Ψ(q1,q2,...,qn,t)\Psi(q_1,q_2,...,q_n,t) от координат всех образующих частиц и времени. Она называется функцией состояния системы или ее волновой функцией.

+Ψ=(q1,q2,...,qn,t)\Psi=(q_1,q_2,...,q_n,t) +

где qq — обобщенная координата.

+

Обобщенная координата является совокупностью пространственных координат (в декартовой системе — xx, yy, zz) и проекции спина частицы.

+

Волновая функция должна быть однозначна, конечна и непрерывна на всем пространстве.

+

Сама волновая функция не имеет физического смысла. ΨΨdτ\Psi^*\Psi d\tau — имеет физический смысл: плотность вероятности нахождения системы в элементе объема dτd\tau.

+

Условие нормировки:

+ΨΨdτ=Ψ2dτ=1,\int\Psi^*\Psi d\tau=\int\left|\Psi\right|^2 d\tau=1, +

где dτd\tau — элемент объема.

+

Условие отображает факт того, что вероятность найти систему во всем пространстве равна единице.

+ +

Постулат II

+

Каждой динамической переменной (координата, импульс, энергия и т.д.) ставится в соответствие линейный самосопряженный оператор. Все функциональные отношения между величинами классической механики в квантовой механике заменяются отношениями между операторами.

+

Оператор — это закон, по которому одной функции ff ставится в соответствие другая функция gg. Оператор определяет, какое действие должно быть произведено над функцией ff, чтобы перевести ее в функцию gg:

+L^f=g,\widehat Lf=g, +

где L^\widehat L — оператор.

+

Два оператора квантовой механики постулируются: оператор координат и оператор импульса. Остальные операторы квантовой механики выводятся из этих двух.

+

Оператор координаты есть просто координата, и его действие на любую функцию заключается в умножении ее на xx.

+x^ — оператор координаты\widehat x \text{ — оператор координаты} +x^f=xf\widehat xf=xf +

Оператор импульса определяется через операторы его проекций.

+P^x — оператор импульса{\widehat P}_x \text{ — оператор импульса} +P^x=ix{\widehat P}_x = -i\hbar\frac\partial{\partial x} +P^y=iy{\widehat P}_y = -i\hbar\frac\partial{\partial y} +P^z=iz{\widehat P}_z = -i\hbar\frac\partial{\partial z} +=h2π — постоянная Дирака\hbar=\frac h{2\pi} \text{ — постоянная Дирака} +

Постулат III

+

Функция состояния должна удовлетворять решению:

+H^Ψ=EΨ,\widehat H\Psi=E\Psi , +

где Ψ\Psi — собственная функция оператора HH, EE — собственное значение.

+

Это уравнение называют уравнением Шредингера для стационарного состояния.

+

Постулат IV

+

Единственно возможными значениями, которые могут быть получены при измерении динамической переменной LL, могут являться собственные значения LL операторного уравнения

+L^Ψi=LΨi\widehat L\Psi_i=L\Psi_i +

Постулат V

+

Среднее значение физической величины λ\lambda, имеющей квантово-механический оператор λ\lambda, в состоянии Ψ\Psi определяется соотношением

+λλ=ΨλΨdτΨλΨ\overline \lambda\equiv\left\langle \lambda\right\rangle=\int\Psi^*\lambda\Psi d\tau\equiv\left\langle\Psi\left|\lambda\right|\Psi\right\rangle +

Обозначение ΨλΨ\left\langle\Psi\left|\lambda\right|\Psi\right\rangle введено П. Дираком.

+E=ΨλΨdτΨfΨE=\int\Psi^*\lambda\Psi d\tau\equiv\left\langle\Psi\left|f\right|\Psi\right\rangle +

Постулат VI

+

Если система может находиться в состояниях, описываемых волновыми функциями Ψ1\Psi_1 и Ψ2\Psi_2, то она может находиться и в состоянии

+Ψ=C1Ψ1+C2Ψ2,\Psi=C_1\Psi_1+C_2\Psi_2 , +

где C1,C2=constC_1, C_2 = const

+Ci=ΨΨidτC_i=\int\Psi^*\Psi_i d\tau +

Этот постулат известен под названием принципа суперпозиции. Из постулата V следует, что функция Ψ\Psi описывает такое состояние, при котором система находится в состоянии Ψ1\Psi_1 с вероятностью, равной C12C_1^2, либо в состоянии Ψ2\Psi_2 с вероятностью C22C_2^2.

+

Постулат VII

+

Волновая функция системы частиц с полуцелым спином (в частности, электронов) должна быть антисимметрична относительно перестановки координат любых двух частиц:

+ψ(q1,q2,q3,...,qn,t)=ψ(q1,q3,q2,...,qn,t)\psi(q_1,q_2,q_3,...,q_n,t)=-\psi(q_1,q_3,q_2,...,q_n,t) +

Важно. При перестановке q2q_2 и q3q_3 волновая функция становится с отрицательным знаком.

+

Антисимметрия волновой функции электронов была постулирована В. Паули (1925).

\ No newline at end of file diff --git a/kvantovaya-himiya/prostranstvo-volnovykh-funktsij/index.html b/kvantovaya-himiya/prostranstvo-volnovykh-funktsij/index.html index 0afe027..b9c4208 100644 --- a/kvantovaya-himiya/prostranstvo-volnovykh-funktsij/index.html +++ b/kvantovaya-himiya/prostranstvo-volnovykh-funktsij/index.html @@ -1,9 +1,9 @@ - + - -Пространство волновых функций | Lab Notes + +Пространство волновых функций | Lab Notes @@ -16,44 +16,116 @@ - - - + + + -
-

Пространство волновых функций

Квантовое состояние — любое возможное состояние, в котором может находиться квантовая система. Квантовое состояние может быть описано:

  • в волновой механике — волновой функцией;
  • в матричной механике — вектором состояния или полным набором квантовых чисел для определённой системы.

Волновая функция — комплексная функция, используемая в квантовой механике для описания состояния системы. Является коэффициентом разложения вектора состояния по базису (обычно координатному).

Признаки волновой функции: конечность , однозначность, непрерывность, нормированность.

Множество всех функций, удовлетворяющих требованиям первого постулата называется пространством волновых функций, т.е. пространство функций – это конкретное множество функций. Понятие пространство несет смысл — в нем мы можем задать координаты функции (пространство структурирует объем - xx,yy,zz).

r=xi+yj+zk\vec{r} = x\vec{i} + y\vec{j} + z\vec{k}
- - +c-16-25.333-24-45-24-59z">=(x,y,z) — координаты вектора +

Разложение функций в ряды:

+
    +
  • +

    Ряд Тейлора

    +f=a0+a1x+a2x2+a3x3+...,f=a_0 + a_1x + a_2x^2 + a_3x^3 + ..., +

    где xx, x2x^2, x3x^3 — базис функции; a0a_0, a1a_1, a2a_2, a3a_3 — координаты функции.

    +
  • +
  • +

    Ряд Фурье

    +f=b0+b1sinx+b2sin2x+...,f = b_0 + b_1\sin{x} + b_2\sin{2x} + ..., +

    где sin(kx)\sin(kx) — базис функции; b0b_0, b1b_1, b2b_2, b3b_3 — координаты функции.

    +

    Базис нужен, чтобы унифицировать действия функций. Координаты — чтобы мы рассматривали положения с одинаковой точки зрения.

    +f=(C1,C2,C3,...) — функция имеет вид координат вектораf = (C_1, C_2, C_3, ...) \text{ — функция имеет вид координат вектора} +

    где C1,C2,C3C_1, C_2, C_3 — коэффициенты разложения (координаты функции)

    +

    В пространстве может быть разное множество базисов, соответственно для другого базиса все координаты будут уже другие. Базис задает координаты точек и это может быть любая тройка векторов, даже если между ними не 90°.

    +
  • +
+

Волновые функции называются ортогональными, если выполняется следующее равенство:

++φ1φ2dτ=0,\int\limits_{-\infin}^{+\infin} \varphi_1^*\varphi_2d\tau = 0 , +

где dτd\tau — все дифференциалы, которые формируют элемент объема — dxdydzdxdydz.

+

Физический смысл: этот интеграл — вероятность перехода системы из функции φ1\varphi_1 в φ2\varphi_2. Эта вероятность равна нулю.

+

Волновые функции называются нормированными, если выполняется следующее равенство:

++ΨΨτ=+Ψ2dτ=1\int\limits_{-\infin}^{+\infin} \Psi^*\Psi\tau = \int\limits_{-\infin}^{+\infin} |\Psi|^2 d\tau = 1 +

Физический смысл: этот интеграл — вероятность нахождения системы во всем пространстве. Эта вероятность равна единице.

+

Если волновые функции являются нормированными и ортогональными, то они называются ортонормированным базисом функции. Такие базисы являются наиболее удобными.

+

Выведем условие ортонормированности:

+ΨiΨidτ=1ΨiΨjdτ=0}+ΨΨdτ=δij,где δij={0,ij1,i=j\left. + \begin{array}{ccc} + \int\limits_{\infin} \Psi_i^*\Psi_id\tau = 1 \\ + \int\limits_{\infin} \Psi_i^*\Psi_jd\tau = 0 + \end{array} +\right\} \Longrightarrow \int\limits_{-\infin}^{+\infin} \Psi^*\Psi d\tau = \delta_{ij}, \text{где }\delta_{ij} = \begin{cases} + 0, i\neq j \\ + 1, i = j \\ + \end{cases} +

Условие ортонормированности:

++ΨΨdτ=δij\int\limits_{-\infin}^{+\infin} \Psi^*\Psi d\tau = \delta_{ij} +

Допустим, есть функция:

+Ψ=C1φ1+C2φ2+C3φ3+...=iCiφi,\Psi = C_1\varphi_1 + C_2\varphi_2 + C_3\varphi_3 + ... = \sum_i{C_i\varphi_i} , +

где φi\varphi_i — базис функции, СiСi — коэффициенты разложения.

+

Функция подчиняется условию нормировки:

++ΨΨdτ=+iCiφiiCiφidτ=+(C1φ1+C2φ2+...)(C1φ1+C2φ2+...)=+(C12φ1φ1+C1C2φ1φ2+C2φ2C1φ1+C22φ2φ2+...)=+ijCiCjφiφjdτ\int\limits_{-\infin}^{+\infin} \Psi^*\Psi d\tau = +\int\limits_{-\infin}^{+\infin}\sum\limits_iC_i\varphi_i^* \cdot\sum\limits_iC_i\varphi_id\tau = +\int\limits_{-\infin}^{+\infin} \left(C_1\varphi_1^*+C_2\varphi_2^*+...\right)\left(C_1\varphi_1+C_2\varphi_2+...\right) = \\ +\int\limits_{-\infin}^{+\infin} \left(C_1^2\varphi_1^*\varphi_1 + C_1C_2\varphi_1^*\varphi_2 + C_2\varphi_2^*C_1\varphi_1 + C_2^2\varphi_2^*\varphi_2 + ...\right) = +\int\limits_{-\infin}^{+\infin} \sum\limits_i\sum\limits_j C_iC_j\varphi_i^*\varphi_j d\tau +

При умножении вводится новый индекс jj.

++ijCiCjφiφjdτ=ij+CiCjφiφjdτинтеграл суммыравен сумме интегралов=ijCiCj+φiφjdτвыносим постоянныеза знак интегрирования\int\limits_{-\infin}^{+\infin} \sum\limits_i\sum\limits_j C_iC_j\varphi_i^*\varphi_j d\tau = +\underset{\substack{\\\downarrow \\\\ + \text{интеграл суммы} \\\\ + \text{равен сумме интегралов} +}} +{\sum\limits_i\sum\limits_j \int\limits_{-\infin}^{+\infin} C_iC_j\varphi_i^*\varphi_j d\tau } = +\underset{\substack{\\\downarrow \\\\ + \text{выносим постоянные} \\\\ + \text{за знак интегрирования} +}} +{{\sum\limits_i\sum\limits_j C_iC_j \int\limits_{-\infin}^{+\infin} \varphi_i^*\varphi_j d\tau }} +

При этом из условия ортонормированности

++ΨΨdτ=δij\int\limits_{-\infin}^{+\infin} \Psi^*\Psi d\tau = \delta_{ij} +

и условии i=ji=j, получим:

+ijCiCj+φiφjdτ=Сi2{\sum\limits_i\sum\limits_j C_iC_j \int\limits_{-\infin}^{+\infin} \varphi_i^*\varphi_j d\tau } =\sum С_i^2 +

Результат нормировки функции пси по базису:

++ΨΨdτ=1Сi2=1C12+C22+...=1,Ci<1\int\limits_{-\infin}^{+\infin} \Psi^*\Psi d\tau = 1 \qquad\Longrightarrow \sum С_i^2 = 1 \qquad C_1^2 + C_2^2 + ... = 1, \quad|C_i|<1 +

Физический смысл: этот интеграл — вероятность нахождения системы около базисной функции.

\ No newline at end of file diff --git a/kvantovaya-himiya/svojstva-operatorov/index.html b/kvantovaya-himiya/svojstva-operatorov/index.html index 01dbaed..09c86ec 100644 --- a/kvantovaya-himiya/svojstva-operatorov/index.html +++ b/kvantovaya-himiya/svojstva-operatorov/index.html @@ -1,9 +1,9 @@ - + - -Свойства операторов | Lab Notes + +Свойства операторов | Lab Notes @@ -16,75 +16,108 @@ - - - + + + -
-

Свойства операторов

Оператор — это закон, по которому одной функции ff ставится в соответствие другая функция gg. Оператор определяет, какое действие должно быть произведено над функцией ff, чтобы перевести ее в функцию gg:

g=L^fg = \widehat{L}f

Линейность

Оператор называется линейным, если выполняется следующее равенство:

L^(α1f1+α2f2)=α1L^f1+α2L^f2\widehat{L}(\alpha_1f_1 + \alpha_2f_2) = \alpha_1\widehat{L}f_1 + \alpha_2\widehat{L}f_2
L^(f1+f2)=L^f1+L^f2\widehat{L}(f_1 + f_2) = \widehat{L}f_1 + \widehat{L}f_2
L^(f1+f1)=L^f1+L^f1=2L^f1\widehat{L}(f_1 + f_1) = \widehat{L}f_1 + \widehat{L}f_1 = 2 \widehat{L}f_1

Самосопряженность

Оператор называется самосопряженным (эрмитовым), если выполняется следующее равенство:

Свойства операторов: самосопряженность

Действия над операторами

Сложение

L^=L^1+L^2\widehat{L} = \widehat{L}_1 + \widehat{L}_2
L^f=(L^1+L^2)f=L^1f+L^2f\widehat{L}f = (\widehat{L}_1 + \widehat{L}_2)f = \widehat{L}_1f + \widehat{L}_2f

При сложении порядок действия операторов не имеет значения:

L^1f+L^2f=L^2f+L^1f\widehat{L}_1f + \widehat{L}_2f = \widehat{L}_2f + \widehat{L}_1f

Умножение

L^f=L^1L^2\widehat{L}f = \widehat{L}_1\cdot\widehat{L}_2
L^f=L^1(L^2f)=L^1g\widehat{L}f = \widehat{L}_1({\widehat{L}_2f}) = \widehat{L}_1g

При умножении порядок действия операторов имеет значение:

L^1(L^2f)=L^1gL^2(L^1f)=L^2h}L^1gL^2hL^1L^2L^2L^1\left. \begin{array}{ccc} \widehat{L}_1({\widehat{L}_2f}) = \widehat{L}_1g \\ \widehat{L}_2({\widehat{L}_1f}) = \widehat{L}_2h \end{array} \right\} \longrightarrow \widehat{L}_1g \neq \widehat{L}_2h \Longrightarrow \widehat{L}_1\cdot\widehat{L}_2 \neq \widehat{L}_2\cdot\widehat{L}_1

Существуют такие пары операторов, для которых перестановочный закон умножения выполняется. Такие пары операторов называются коммутирующими — операторы коммутируют друг с другом.

Коммутатор и условие коммутации

Условие коммутации:

L^1L^2=L^2L^1\widehat{L}_1\cdot\widehat{L}_2 = \widehat{L}_2\cdot\widehat{L}_1

В случае, если операторы не коммутируют друг с другом, то для таких функций существует коммутатор.

Коммутатором называется оператор, который построен следующим образом:

[L^1,L^2]Коммутатор=L^1L^2L^2L^1\underbrace{[\widehat{L}_1,\widehat{L}_2]}_{Коммутатор} = \widehat{L}_1\cdot\widehat{L}_2 - \widehat{L}_2\cdot\widehat{L}_1
- - +-174 2.7-5 6-9 10-13 .7-1 7.3-1 20-1h17z">[L1,L2]=L1L2L2L1 +

Для коммутирующих операторов коммутатор равен нулю.

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\ No newline at end of file diff --git a/vms/anionnaya-polimerizatsiya/index.html b/vms/anionnaya-polimerizatsiya/index.html index 42d22c7..480d3fe 100644 --- a/vms/anionnaya-polimerizatsiya/index.html +++ b/vms/anionnaya-polimerizatsiya/index.html @@ -1,9 +1,9 @@ - + - -Анионная полимеризация: основные катализаторы, механизм и кинетика | Lab Notes + +Анионная полимеризация: основные катализаторы, механизм и кинетика | Lab Notes @@ -16,14 +16,90 @@ - - - + + + -
-

Анионная полимеризация: основные катализаторы, механизм и кинетика

Анионная полимеризация — это процесс образования макромолекул, в котором активные центры несут отрицательный заряд.

Активный центр анионной полимеризации

Катализаторы анионной полимеризации

  1. Щелочные металлы.

  2. Амиды щелочных металлов

    Реакция образования катализатора из амидов щелочных металлов

  3. Na- и Li-органические соединения, н-р: Na-нафталиновый комплекс.

    Реакция образования катализатора из Na- и Li-органических соединений

  4. Алкоголяты

    Реакция образования катализатора из алкоголятов

Механизм анионной полимеризации

Анионная полимеризация характерна для винильных соединений с электроноакцепторными заместителями: акрилонитрила, алкилакрилатов, стирола и др.

Смещение электронной плотности

Основные стадии:

  1. Инициирование

    Инициирование анионной полимеризации

    Причем "Х" — не галоген. Галогензамещенные винилы не вступают в такую реакцию, они малоактивны (ПВХ получают по радикальному механизму).

  2. Рост цепи

    рост цепи

  3. Реакция обрыва цепи (протекает с участием растворителя, например аммиаком)

    Обрыв цепи

По анионному механизму полимеризуются также циклические мономеры, н-р получение этиленоксида:

  1. Инициирование

    Инициирование полимеризации циклических мономеров

  2. Рост цепи

    Рост цепи циклических мономеров

  3. Обрыв цепи

    Обрыв цепи при полимеризации циклов

Кинетика анионной полимеризации

I. Влияние концентрации исходных веществ на скорость реакции роста цепи

Скорости стадий роста, инициирования и обрыва цепи

По принципу стационарности:

Принцип стационарности

Тогда:

Вывод уравнения

Выразим отсюда концентрацию макроиона:

Уравнение для концентрация макроиона

Подставим уравнение концентрации макроиона в уравнение скорости реакции роста цепи:

Конечное уравнение скорости роста цепи

II. Влияние концентрации исходных веществ на степень полимеризации.

 Степень полимеризации равна отношению скоростей роста и обрыва цепи:

Степень полимеризации

Подставим уравнения скоростей:

Следует заметить, что степень полимеризации не зависит от концентрации катализатора.

Особенности анионной полимеризации:

Уравнение Аррениуса:

Уравнение Аррениуса

Наибольшую энергию активации имеет реакция обрыва, значит при низких температурах обрыва не будет

В системе будет существовать макроанион, который называют "живой" цепью, т.к. этот макро-анион может инициировать реакцию полимеризации другого мономера. Так получаю блок-сополимеры.

Анионная полимеризация используется для получения полимеров узкого молекулярно-массового распределения (цепочки одной длины)

- - +

Анионная полимеризация: основные катализаторы, механизм и кинетика

+

Анионная полимеризация — это процесс образования макромолекул, в котором активные центры несут отрицательный заряд.

+

Активный центр анионной полимеризации

+ +

Катализаторы анионной полимеризации

+
    +
  1. +

    Щелочные металлы.

    +
  2. +
  3. +

    Амиды щелочных металлов

    +

    Реакция образования катализатора из амидов щелочных металлов

    +
  4. +
  5. +

    Na- и Li-органические соединения, н-р: Na-нафталиновый комплекс.

    +

    Реакция образования катализатора из Na- и Li-органических соединений

    +
  6. +
  7. +

    Алкоголяты

    +

    Реакция образования катализатора из алкоголятов

    +
  8. +
+

Механизм анионной полимеризации

+

Анионная полимеризация характерна для винильных соединений с электроноакцепторными заместителями: акрилонитрила, алкилакрилатов, стирола и др.

+

Смещение электронной плотности

+

Основные стадии:

+
    +
  1. +

    Инициирование

    +

    Инициирование анионной полимеризации

    +

    Причем "Х" — не галоген. Галогензамещенные винилы не вступают в такую реакцию, они малоактивны (ПВХ получают по радикальному механизму).

    +
  2. +
  3. +

    Рост цепи

    +

    рост цепи

    +
  4. +
  5. +

    Реакция обрыва цепи (протекает с участием растворителя, например аммиаком)

    +

    Обрыв цепи

    +
  6. +
+

По анионному механизму полимеризуются также циклические мономеры, н-р получение этиленоксида:

+
    +
  1. +

    Инициирование

    +

    Инициирование полимеризации циклических мономеров

    +
  2. +
  3. +

    Рост цепи

    +

    Рост цепи циклических мономеров

    +
  4. +
  5. +

    Обрыв цепи

    +

    Обрыв цепи при полимеризации циклов

    +
  6. +
+

Кинетика анионной полимеризации

+

I. Влияние концентрации исходных веществ на скорость реакции роста цепи

+

Скорости стадий роста, инициирования и обрыва цепи

+

По принципу стационарности:

+

Принцип стационарности

+

Тогда:

+

Вывод уравнения

+

Выразим отсюда концентрацию макроиона:

+

Уравнение для концентрация макроиона

+

Подставим уравнение концентрации макроиона в уравнение скорости реакции роста цепи:

+

Конечное уравнение скорости роста цепи

+

II. Влияние концентрации исходных веществ на степень полимеризации.

+

 Степень полимеризации равна отношению скоростей роста и обрыва цепи:

+

Степень полимеризации

+

Подставим уравнения скоростей:

+

+

Следует заметить, что степень полимеризации не зависит от концентрации катализатора.

+

+

Особенности анионной полимеризации:

+

Уравнение Аррениуса:

+

Уравнение Аррениуса

+

Наибольшую энергию активации имеет реакция обрыва, значит при низких температурах обрыва не будет

+

В системе будет существовать макроанион, который называют "живой" цепью, т.к. этот макро-анион может инициировать реакцию полимеризации другого мономера. Так получаю блок-сополимеры.

+

Анионная полимеризация используется для получения полимеров узкого молекулярно-массового распределения (цепочки одной длины)

\ No newline at end of file diff --git a/vms/anionno-koordinatsionnaya-polimerizatsiya/index.html b/vms/anionno-koordinatsionnaya-polimerizatsiya/index.html index 18f20fe..781ab14 100644 --- a/vms/anionno-koordinatsionnaya-polimerizatsiya/index.html +++ b/vms/anionno-koordinatsionnaya-polimerizatsiya/index.html @@ -1,9 +1,9 @@ - + - -Анионно-координационная полимеризация | Lab Notes + +Анионно-координационная полимеризация | Lab Notes @@ -16,14 +16,50 @@ - - - + + + -
-

Анионно-координационная полимеризация

Анионно-координационная полимеризация используется для получения стереорегулярных полимеров. Катализатор в таких реакциях выполняет роль матрицы, на которой строится полимерная цепь. Это позволяет контролировать процесс в большей степени, чем в других видах полимеризации.

Катализаторы аниооно-координационной полимеризации

  1. Li- и K-органические соединения, например: бутиллитий (Bu-Li)

    Бутиллитий

  2. Катализаторы Циглера-Натта

    Катализаторы Циглера-Натта представляют собой комплексы галогенидов переходных металлов с металлорганическими соединениями: TiCl4 + AlCl(C2H5)2. В 1963 году К. Циглер и Дж. Натт, получили Нобелевскую премию за открытие этого катализатора.

    Способ получения катализатора:

    Способ получения катализатора Циглера-Натта

Механизм анионно-координационной полимеризации

Механизм реакции с бутиллитием

Механизм анионно-координационной полимеризации с использованием бутиллития в качестве катализатора выглядит следующим образом:

Механизм Анионно-координационной полимеризации с бутиллитием.

  1. Происходит ориентация молекулы мономера относительно поляризованной связи.

  2. Внедрение (встраивание) молекулы мономера относительно поляризованной связи.

Получившиеся полимеры стереорегулярны.

Механизм реакции с катализатором Циглера-Натта

Предложено два основных механизма протекания полимеризации: монометаллический и биметаллический. Биметаллический предполагает участие обоих металлов, а монометаллический — только переходного.

Монометаллический механизм (схема Косси-Арлмана)

Стадия 1. Алкилирование переходного металла:

Стадия 2. Инициирование и рост цепи:

Биметаллический механизм (активный центр - комплекс)

- - +

Анионно-координационная полимеризация

+

Анионно-координационная полимеризация используется для получения стереорегулярных полимеров. Катализатор в таких реакциях выполняет роль матрицы, на которой строится полимерная цепь. Это позволяет контролировать процесс в большей степени, чем в других видах полимеризации.

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Катализаторы аниооно-координационной полимеризации

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    +
  1. +

    Li- и K-органические соединения, например: бутиллитий (Bu-Li)

    +

    Бутиллитий

    +
  2. +
  3. +

    Катализаторы Циглера-Натта

    +

    Катализаторы Циглера-Натта представляют собой комплексы галогенидов переходных металлов с металлорганическими соединениями: TiCl4 + AlCl(C2H5)2. В 1963 году К. Циглер и Дж. Натт, получили Нобелевскую премию за открытие этого катализатора.

    +

    Способ получения катализатора:

    +

    Способ получения катализатора Циглера-Натта

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  4. +
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Механизм анионно-координационной полимеризации

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Механизм реакции с бутиллитием

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Механизм анионно-координационной полимеризации с использованием бутиллития в качестве катализатора выглядит следующим образом:

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Механизм Анионно-координационной полимеризации с бутиллитием.

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    +
  1. +

    Происходит ориентация молекулы мономера относительно поляризованной связи.

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  2. +
  3. +

    Внедрение (встраивание) молекулы мономера относительно поляризованной связи.

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  4. +
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Получившиеся полимеры стереорегулярны.

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Механизм реакции с катализатором Циглера-Натта

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Предложено два основных механизма протекания полимеризации: монометаллический и биметаллический. Биметаллический предполагает участие обоих металлов, а монометаллический — только переходного.

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Монометаллический механизм (схема Косси-Арлмана)

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Стадия 1. Алкилирование переходного металла:

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Стадия 2. Инициирование и рост цепи:

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Биметаллический механизм (активный центр - комплекс)

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Гибкость цепи полимера

Струкутура — способ расположения структурных элементов в системе и характер связи между ними. Структурные элементы: атомы, звенья, молекулы.

Ближний порядок — упорядоченность структуры элементов, которая сохраняется на расстоянии, соизмеримом с размерами данных элементов.

Дальний порядок — упорядоченность структуры элементов, которая сохраняется на расстоянии гораздо больших, чем размеры данных элементов.

Конфигурация — пространственное распределение атомов и молекул в цепи, определяемое природой химических связей, их длиной и валентными углами. Конфигурация не изменяется при тепловых движениях звеньев.

Конфигурационные уровни полимеров:

  • конфигурация звена (цис-, транс-);
  • конфигурация присоединения звеньев Г-Г, Г-Х, Х-Х (ближний порядок);
  • тактичность цепи (синдио-, изо-, а-);
  • конфигурация присоединения блоков (дальний порядок — блок- и привитые сополимеры);
  • конфигурация цепи (линейная, разветвленная, сетчатая и т.п.).

Конформация — пространственная форма макромолекулы, обусловленная тепловым движением звеньев, их взаимодействием между собой и молекулами растворителя. Переход одной конформации в другую осущетсвляется без разрыва химической связи.

Гибкость цепи — способность изменять свою форму под влиянием тепловых движений звеньев или внешнего поля (механического, электрического, магнитного). Гибкость связана с внутренним вращением частей мономеров.

Внутреннее вращение — вращение одной части молекулы относительно другой. Вращение фрагментов молекулы относительно друг друга вдоль соединяющей их связи обуславливает возникновение различных конформаций молекулы, характеризуемых определенными значениями потенциальных энергий.

Рассмотрим внутреннее вращение в молекуле этана:

При повороте группы CH3 вокруг линии, соединяющей атомы углерода изменяется потенциальная энергия, т.е. U=f(φ), где φ — угол поворота.

Зависимость потенциальной энергии молекулы этана от угла поворота:

Потенциальный барьер вращения — энергия, необходимая для перехода молекулы из положения с минимальной энергией в положение с максимальной.

Наличие потенциального барьера приводит к тому, что вращение групп в молекулах становится неравномерным. Переход из Umin в Umax возможно только в том случае, когда кинетическая энергия молекулы превышает потенциальный барьер. При небольшом запасе кинетической энергии молекулы колеблются относительно положения с минимальным значением энергии. Это явление заторможенного (ограниченного) внутреннего вращения.

Рассмотрим вращение в молекуле н-бутана:

Зависимость потенциальной энергии молекулы н-бутана от угла поворота:

- - +

Гибкость цепи полимера

+

Струкутура — способ расположения структурных элементов в системе и характер связи между ними. Структурные элементы: атомы, звенья, молекулы.

+

Ближний порядок — упорядоченность структуры элементов, которая сохраняется на расстоянии, соизмеримом с размерами данных элементов.

+

Дальний порядок — упорядоченность структуры элементов, которая сохраняется на расстоянии гораздо больших, чем размеры данных элементов.

+

Конфигурация — пространственное распределение атомов и молекул в цепи, определяемое природой химических связей, их длиной и валентными углами. Конфигурация не изменяется при тепловых движениях звеньев.

+

Конфигурационные уровни полимеров:

+
    +
  • конфигурация звена (цис-, транс-);
  • +
  • конфигурация присоединения звеньев Г-Г, Г-Х, Х-Х (ближний порядок);
  • +
  • тактичность цепи (синдио-, изо-, а-);
  • +
  • конфигурация присоединения блоков (дальний порядок — блок- и привитые сополимеры);
  • +
  • конфигурация цепи (линейная, разветвленная, сетчатая и т.п.).
  • +
+

Конформация — пространственная форма макромолекулы, обусловленная тепловым движением звеньев, их взаимодействием между собой и молекулами растворителя. Переход одной конформации в другую осущетсвляется без разрыва химической связи.

+

+

Гибкость цепи — способность изменять свою форму под влиянием тепловых движений звеньев или внешнего поля (механического, электрического, магнитного). Гибкость связана с внутренним вращением частей мономеров.

+

Внутреннее вращение — вращение одной части молекулы относительно другой. Вращение фрагментов молекулы относительно друг друга вдоль соединяющей их связи обуславливает возникновение различных конформаций молекулы, характеризуемых определенными значениями потенциальных энергий.

+

Рассмотрим внутреннее вращение в молекуле этана:

+

+

При повороте группы CH3 вокруг линии, соединяющей атомы углерода изменяется потенциальная энергия, т.е. U=f(φ), где φ — угол поворота.

+

Зависимость потенциальной энергии молекулы этана от угла поворота:

+

+

Потенциальный барьер вращения — энергия, необходимая для перехода молекулы из положения с минимальной энергией в положение с максимальной.

+

Наличие потенциального барьера приводит к тому, что вращение групп в молекулах становится неравномерным. Переход из Umin в Umax возможно только в том случае, когда кинетическая энергия молекулы превышает потенциальный барьер. При небольшом запасе кинетической энергии молекулы колеблются относительно положения с минимальным значением энергии. Это явление заторможенного (ограниченного) внутреннего вращения.

+

Рассмотрим вращение в молекуле н-бутана:

+

+

Зависимость потенциальной энергии молекулы н-бутана от угла поворота:

+

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Химия ВМС

Химия ВМС — раздел химии, который изучает синтез, свойства и возможности применения высокомолекулярных соединений.

Высокомолекулярные соединения (ВМС, полимеры) — это вещества с очень большими значениями молекулярных масс (M>106M > 10^6 г/моль).

- - +

Химия ВМС

+

Химия ВМС — раздел химии, который изучает синтез, свойства и возможности применения высокомолекулярных соединений.

+

Высокомолекулярные соединения (ВМС, полимеры) — это вещества с очень большими значениями молекулярных масс (M>106M > 10^6 г/моль).

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Катионная полимеризация: основные катализаторы, механизм и кинетика

Катионная полимеризация — процесс образования макромолекул, в котором активные центры несут положительный заряд, а инициатор является источником положительного заряда.

Катионная полимеризация

Катализаторы катионной полимеризации

  1. Протонные кислоты

    Протонные кислоты

  2. Апротонные кислоты (кислоты Льюиса – акцепторы электронной пары)

    Апротонные кислоты

    Однако для инициирования апротонными кислотами необходимы сокатализторы:

    Сокатализаторы

Механизм образования катализатора

Механизм образования катализатора

Механизм катионной полимеризации

Катионная полимеризация характерна для винильных соединений с электронодонорными заместителями: изобутилена, бутилвинилового эфира, α-метилстирола и др.

Механизм катионной полимеризации

Изобутилен полимеризуется только по катионному механизму:

Полимеризация изобутилена

Стадии катионной полимеризации

  1. Инициирование:

    Стадия инициирования

  2. Рост цепи:

    Стадия роста цепи

  3. Реакция обрыва цепи (каждая реакция обрыва протекает по своему механизму

    • Возможно прекращение роста цепи за счет присоединении к карбониевому макроиону отрицательного иона катализатора:

      Обрыв цепи

    • Однако чаще всего прекращение роста цепи связано с отрывом отрицательным ионом катализатора водорода от полимерной цепи:

      Обрыв цепи

  4. Побочные реакции:

    Побочная реакция 1

    Побочная реакция 2

Кинетика катионной полимеризации

I. Влияние концентрации исходных веществ на скорость реакции роста цепи

Кинетика катионной полимеризации

По принципу стационарности:

Принцип стационарности

Тогда:

Выразим отсюда концентрацию макроиона:

Подставим в уравнение скорости реакции роста цепи:

II. Влияние концентрации исходных веществ на степень полимеризации.

Степень полимеризации равна отношению скоростей роста и обрыва цепи:

Подставим уравнения скоростей:

Следует заметить, что степень полимеризации не зависит от концентрации катализатора.

- - +

Катионная полимеризация: основные катализаторы, механизм и кинетика

+

Катионная полимеризация — процесс образования макромолекул, в котором активные центры несут положительный заряд, а инициатор является источником положительного заряда.

+

Катионная полимеризация

+ +

Катализаторы катионной полимеризации

+
    +
  1. +

    Протонные кислоты

    +

    Протонные кислоты

    +
  2. +
  3. +

    Апротонные кислоты (кислоты Льюиса – акцепторы электронной пары)

    +

    Апротонные кислоты

    +

    Однако для инициирования апротонными кислотами необходимы сокатализторы:

    +

    Сокатализаторы

    +
  4. +
+

Механизм образования катализатора

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Механизм образования катализатора

+

Механизм катионной полимеризации

+

Катионная полимеризация характерна для винильных соединений с электронодонорными заместителями: изобутилена, бутилвинилового эфира, α-метилстирола и др.

+

Механизм катионной полимеризации

+

Изобутилен полимеризуется только по катионному механизму:

+

Полимеризация изобутилена

+

Стадии катионной полимеризации

+
    +
  1. +

    Инициирование:

    +

    Стадия инициирования

    +
  2. +
  3. +

    Рост цепи:

    +

    Стадия роста цепи

    +
  4. +
  5. +

    Реакция обрыва цепи (каждая реакция обрыва протекает по своему механизму

    +
      +
    • +

      Возможно прекращение роста цепи за счет присоединении к карбониевому макроиону отрицательного иона катализатора:

      +

      Обрыв цепи

      +
    • +
    • +

      Однако чаще всего прекращение роста цепи связано с отрывом отрицательным ионом катализатора водорода от полимерной цепи:

      +

      Обрыв цепи

      +
    • +
    +
  6. +
  7. +

    Побочные реакции:

    +

    Побочная реакция 1

    +

    Побочная реакция 2

    +
  8. +
+

Кинетика катионной полимеризации

+

I. Влияние концентрации исходных веществ на скорость реакции роста цепи

+

Кинетика катионной полимеризации

+

По принципу стационарности:

+

Принцип стационарности

+

Тогда:

+

+

Выразим отсюда концентрацию макроиона:

+

+

Подставим в уравнение скорости реакции роста цепи:

+

+

II. Влияние концентрации исходных веществ на степень полимеризации.

+

Степень полимеризации равна отношению скоростей роста и обрыва цепи:

+

+

Подставим уравнения скоростей:

+

+

Следует заметить, что степень полимеризации не зависит от концентрации катализатора.

+

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Классификация полимеров

Классификация по составу

По составу полимеры делятся на:

  • Органические (полиэтилен и др.);
  • Элементорганические (полидиметилсилоксан и др.);
  • Неорганические полимерные (олово, селен, теллур, аморфная сера, черный фосфор, кварц, корунд, алюмосиликаты, полифосфаты).

классификация полимеров по составу

Классификация по химическому составу

По составу полимеры делятся на:

  • Гомоцепные (главная цепь состоит из атомов одной природы, например: полиэтилен, поливинилхлорид и др.);
  • Гетероцепные (встречаются несколько атомов различной природы, н-р: полиэтиленоксид и др.);
  • Гомополимеры (макромолекулы содержат одинаковые структурные звенья -[-А-]-n);
  • Гетерополимеры (состоят из разных остатков мономеров). Такие полимеры называют также сополимеры. Различают сополимеры статистические (беспорядочно чередующиеся звенья), привитые (главная цепь - из одного мономера, а боковые цепи - длинные цепочки из другого мономера) и блоксополимеры (состоят из блоков макроцепей).

Классификация полимеров по химечскому сотаву

Классификация по структуре макромолекулы

По структуре макромолекулы полимеры делятся на:

  • Линейные (высокоэластичные) В макромолекулах линейных полимеров структурные звенья последовательно соединены друг с другом в длинные цепи. Цепи изгибаются в различных направлениях или сворачиваются клубком. Именно эта особенность строения придает эластичность полимерам. Из природных полимеров линейное строение имеют целлюлоза, амилоза (составная часть крахмала) натуральный каучук, а из синтетических – полиэтилен низкого давления, капрон, найлон и многие другие полимеры.

    Линейные полимеры

  • Разветвленные Макромолекулы разветвленных полимеров – это длинные цепи с короткими боковыми ответвлениями. Такое строение имеют, например полиэтилен высокого давления, амилопектин (компонент крахмала).

    Разветвленные полимеры

  • Сетчатые (низкоэластичные) Макромолекулы сетчатых полимеров представляют собой длинные цепи, связанные (сшитые) поперечными связями. Такая макромолекула имеет три измерения в пространстве. Высокомолекулярными соединениями с пространственной структурой являются: шерсть, фенолформальдегидные полимеры, резина.

    Сетчатые полимеры

Классификация по пространственному строению

По пространственному строению полимеры делятся на:

  • Стереорегулярные (или изотактические). Изотактический полимер – полимер, в котором заместители расположены в пространстве по одну сторону от основной полимерной цепи. Стереорегулярность полимера определяет высокие прочностные свойства;

    Изотактический

  • Синдиотактические. Синдиотактический полимер – полимер, в котором заместители расположены по одну и другую сторону от основной полимерной цепи периодически;

    Синдиотактический

  • Нестереорегулярные (или атактические). Атактический полимер – полимер, в котором заместители расположены беспорядочно (по одну и по другую сторону от основной полимерной цепи). Представляет собой более мягкий материал, напоминающий каучук.

    Атактический

Классификация по классам соединений

По классам соединений полимеры делятся на:

  • Полиолефины — полимеры, образованные из олефинов (алкенов). Пример:

    Полиолефины

  • Полидиены — полимеры, образованные из алкадиенов. Пример:

    Полидиены

  • Полиэфиры (простые и сложные). Примеры:

    1. простой:

      Простой полиэфир

  1. сложный:

    Сложный полиэфир

  • Полиамиды. Пример:

    Полиамид

  • Поликарбонаты. Пример:

    Поликарбонат

  • Полиуретаны. Пример:

    Полиуретан

  • Полисилоксаны (силиконы). Пример:

    Полисилоксан

Классификация по регулярности строения

поливинилхлорид

Так как поливинилхлорид не симметричный (есть голова и есть хвост) — возможны следующие присоединения: г-г, г-хв, хв-хв. Это вызывает нерегулярность строения получаемого полимера.

Другой пример — хлоропрен. Здесь уже возможны присоединения 1-4, 1-2, 3-4.

Хлоропрен

Если есть двойная связь, то возможна цис- и транс-изомерия. Пример:

Цис- и транс-изомерия

- - +

Классификация полимеров

+ +

Классификация по составу

+

По составу полимеры делятся на:

+
    +
  • Органические (полиэтилен и др.);
  • +
  • Элементорганические (полидиметилсилоксан и др.);
  • +
  • Неорганические полимерные (олово, селен, теллур, аморфная сера, черный фосфор, кварц, корунд, алюмосиликаты, полифосфаты).
  • +
+

классификация полимеров по составу

+

Классификация по химическому составу

+

По составу полимеры делятся на:

+
    +
  • Гомоцепные (главная цепь состоит из атомов одной природы, например: полиэтилен, поливинилхлорид и др.);
  • +
  • Гетероцепные (встречаются несколько атомов различной природы, н-р: полиэтиленоксид и др.);
  • +
  • Гомополимеры (макромолекулы содержат одинаковые структурные звенья -[-А-]-n);
  • +
  • Гетерополимеры (состоят из разных остатков мономеров). Такие полимеры называют также сополимеры. Различают сополимеры статистические (беспорядочно чередующиеся звенья), привитые (главная цепь - из одного мономера, а боковые цепи - длинные цепочки из другого мономера) и блоксополимеры (состоят из блоков макроцепей).
  • +
+

Классификация полимеров по химечскому сотаву

+

Классификация по структуре макромолекулы

+

По структуре макромолекулы полимеры делятся на:

+
    +
  • +

    Линейные (высокоэластичные) В макромолекулах линейных полимеров структурные звенья последовательно соединены друг с другом в длинные цепи. Цепи изгибаются в различных направлениях или сворачиваются клубком. Именно эта особенность строения придает эластичность полимерам. Из природных полимеров линейное строение имеют целлюлоза, амилоза (составная часть крахмала) натуральный каучук, а из синтетических – полиэтилен низкого давления, капрон, найлон и многие другие полимеры.

    +

    Линейные полимеры

    +
  • +
  • +

    Разветвленные Макромолекулы разветвленных полимеров – это длинные цепи с короткими боковыми ответвлениями. Такое строение имеют, например полиэтилен высокого давления, амилопектин (компонент крахмала).

    +

    Разветвленные полимеры

    +
  • +
  • +

    Сетчатые (низкоэластичные) Макромолекулы сетчатых полимеров представляют собой длинные цепи, связанные (сшитые) поперечными связями. Такая макромолекула имеет три измерения в пространстве. Высокомолекулярными соединениями с пространственной структурой являются: шерсть, фенолформальдегидные полимеры, резина.

    +

    Сетчатые полимеры

    +
  • +
+

Классификация по пространственному строению

+

По пространственному строению полимеры делятся на:

+
    +
  • +

    Стереорегулярные (или изотактические). Изотактический полимер – полимер, в котором заместители расположены в пространстве по одну сторону от основной полимерной цепи. Стереорегулярность полимера определяет высокие прочностные свойства;

    +

    Изотактический

    +
  • +
  • +

    Синдиотактические. Синдиотактический полимер – полимер, в котором заместители расположены по одну и другую сторону от основной полимерной цепи периодически;

    +

    Синдиотактический

    +
  • +
  • +

    Нестереорегулярные (или атактические). Атактический полимер – полимер, в котором заместители расположены беспорядочно (по одну и по другую сторону от основной полимерной цепи). Представляет собой более мягкий материал, напоминающий каучук.

    +

    Атактический

    +
  • +
+

Классификация по классам соединений

+

По классам соединений полимеры делятся на:

+
    +
  • +

    Полиолефины — полимеры, образованные из олефинов (алкенов). Пример:

    +

    Полиолефины

    +
  • +
  • +

    Полидиены — полимеры, образованные из алкадиенов. Пример:

    +

    Полидиены

    +
  • +
  • +

    Полиэфиры (простые и сложные). Примеры:

    +
  • +
  • +
      +
    1. простой:
    2. +
    +

    Простой полиэфир

    +
  • +
+
    +
  1. +

    сложный:

    +

    Сложный полиэфир

    +
  2. +
+
    +
  • +

    Полиамиды. Пример:

    +

    Полиамид

    +
  • +
  • +

    Поликарбонаты. Пример:

    +

    Поликарбонат

    +
  • +
  • +

    Полиуретаны. Пример:

    +

    Полиуретан

    +
  • +
  • +

    Полисилоксаны (силиконы). Пример:

    +

    Полисилоксан

    +
  • +
+

Классификация по регулярности строения

+

поливинилхлорид

+

Так как поливинилхлорид не симметричный (есть голова и есть хвост) — возможны следующие присоединения: г-г, г-хв, хв-хв. Это вызывает нерегулярность строения получаемого полимера.

+

Другой пример — хлоропрен. Здесь уже возможны присоединения 1-4, 1-2, 3-4.

+

Хлоропрен

+

Если есть двойная связь, то возможна цис- и транс-изомерия. Пример:

+

Цис- и транс-изомерия

\ No newline at end of file diff --git a/vms/opredeleniya/index.html b/vms/opredeleniya/index.html index b1ccc76..751df80 100644 --- a/vms/opredeleniya/index.html +++ b/vms/opredeleniya/index.html @@ -1,9 +1,9 @@ - + - -Основные определения химии ВМС | Lab Notes + +Основные определения химии ВМС | Lab Notes @@ -16,14 +16,80 @@ - - - + + + -
-

Основные определения химии ВМС

Определения расположены в алфавитном порядке.

Внутримолекулярные превращения

Химические реакции функциональных групп основной цепи, приводящие к изменению её строения. Внутримолекулярные превращения происходят под действием тепла, света и химических реагентов. Подробнее в разделе Внутримолекулярные превращения.

Волокна

Высокомолекулярные соединения, имеющие линейное строение и сформированные в виде нитей.

Высокомолекулярные соединения (ВМС, полимеры)

Вещества с очень большими значениями молекулярных масс (M > 106M > 10^6 г/моль).

Вулканизация

Технологический процесс получения резин и каучуков за счет соединения линейных макромолекул в сетку. Подробнее в разделе Реакции сшивания.

Каучуки

Продукты полимеризации алкадиенов и их производных.

Макромолекула

Молекула высокомолеклярного соединения.

Мономеры

Молекулы, из которых получаются макромолекулы ВМС.

Олигомер

Соединение с небольшой молекулярной массой: средней между массой мономерама и полимера.

Пластмассы

Высокомолекулярные соединения, в состав которых входят вещества улучшающие физические свойства полимера: стабилизаторы (повышают стойкость к свету), пластификаторы (улучшают эластичность, морозостойкость, огнестойкость), красители.

Поликонденсация

Процесс получения ВМС из низкомолекулярных соединений с выделением побочных продуктов. Процесс осуществляется за счет реакции функциональных групп (OH-OH, COOH-COOH, NH2-NH2 и др.) и отщепления низкомолекулярных побочных продуктов. Продукты поликонденсации по элементному составу не соответствуют исходным мономерам.

Полимер

Высокомолекулярное соединение, построенное из повторяющихся звеньев одного типа.

Полимераналогичные превращения

Химические реакции макромолекул с низкомолекулярными соединениями, в процессе которых изменяется природа функциональных групп полимера, но сохраняется длина и строение скелета основной цепи. Подробнее в разделе Полимераналогичные поревращения.

Полимеризация

Процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов. Данный процесс осуществляется за счет кратных связей (С=СС=С, С=ОС=О и др.) или раскрытия циклов, содержащих гетероатомы (NN, SS, OO). Продукты полимеризации имеют тот же элементный состав, что и исходные мономеры.

Радикальная полимеризация

Процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов, где активный центр — свободно-радикальная частица (частица с неспаренным электроном).

Реакции сшивания

Реакции, приводящие к росту молекулярной массы цепи: вулканизация и отверждение.

Реакция деструкции

Реакции, приводящие к разрыву химической связи в макромолекулах. Вследствие чего возможно уменьшение степени полимеризации и молекулярной массы полимера. Подробнее в разделе Реакция деструкции.

Сополимер

Высокомолекулярное соединение, построенное из воторяющихся звеньев нескольких типов.

Степень полимеризации

Число мономерных звеньев в макромолекуле:

Степень полимеризации

Струкутура

Способ расположения структурных элементов в системе и характер связи между ними. Структурные элементы: атомы, звенья, молекулы.

Термопласты

Полимеры, которые при эксплуатации находятся в твердом состоянии, при повышении температуры — размягчаются, а при понижении — вновь возвращаются в прежнее состояние. Таким полимером является полиэтилентерефталат.

Термореактопласты

Полимеры, которые при повышении температуры не размягчаются (фенолформальдегидные смолы, эпоксидные смолы, Si-органические полимеры).

Цепь полимера

Повторяющаяся группа звеньев:

Цепь полимера

Цепь полимера в нормальных условиях находится в свернутом состоянии. Так, что длина цепи всегда больше кратчайшего растояния между началом АА и концом BB цепи:

где ZZ — длина цепи, nn — число веньев, ll — длина звена, hh — кратчайшее растояние между началом и концом цепи.

- - +

Основные определения химии ВМС

+

Определения расположены в алфавитном порядке.

+ +

Внутримолекулярные превращения

+

Химические реакции функциональных групп основной цепи, приводящие к изменению её строения. Внутримолекулярные +превращения происходят под действием тепла, света и химических реагентов. Подробнее в разделе +Внутримолекулярные превращения.

+

Волокна

+

Высокомолекулярные соединения, имеющие линейное строение и сформированные в виде нитей.

+

Высокомолекулярные соединения (ВМС, полимеры)

+

Вещества с очень большими значениями молекулярных масс (M > 106M > 10^6 г/моль).

+

Вулканизация

+

Технологический процесс получения резин и каучуков за счет соединения линейных макромолекул в сетку. Подробнее в разделе +Реакции сшивания.

+

Каучуки

+

Продукты полимеризации алкадиенов и их производных.

+

Макромолекула

+

Молекула высокомолеклярного соединения.

+

Мономеры

+

Молекулы, из которых получаются макромолекулы ВМС.

+

Олигомер

+

Соединение с небольшой молекулярной массой: средней между массой мономерама и полимера.

+

Пластмассы

+

Высокомолекулярные соединения, в состав которых входят вещества улучшающие физические свойства полимера: стабилизаторы +(повышают стойкость к свету), пластификаторы (улучшают эластичность, морозостойкость, огнестойкость), красители.

+

Поликонденсация

+

Процесс получения ВМС из низкомолекулярных соединений с выделением побочных продуктов. Процесс осуществляется за счет +реакции функциональных групп (OH-OH, COOH-COOH, NH2-NH2 и др.) и отщепления низкомолекулярных побочных продуктов. +Продукты поликонденсации по элементному составу не соответствуют исходным мономерам.

+

Полимер

+

Высокомолекулярное соединение, построенное из повторяющихся звеньев одного типа.

+

Полимераналогичные превращения

+

Химические реакции макромолекул с низкомолекулярными соединениями, в процессе которых изменяется природа функциональных +групп полимера, но сохраняется длина и строение скелета основной цепи. Подробнее в разделе +Полимераналогичные поревращения.

+

Полимеризация

+

Процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов. Данный процесс осуществляется за +счет кратных связей (С=СС=С, С=ОС=О и др.) или раскрытия циклов, содержащих гетероатомы (NN, SS, OO). Продукты +полимеризации имеют тот же элементный состав, что и исходные мономеры.

+

Радикальная полимеризация

+

Процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов, где активный центр — +свободно-радикальная частица (частица с неспаренным электроном).

+

Реакции сшивания

+

Реакции, приводящие к росту молекулярной массы цепи: вулканизация и +отверждение.

+

Реакция деструкции

+

Реакции, приводящие к разрыву химической связи в макромолекулах. Вследствие чего возможно уменьшение степени +полимеризации и молекулярной массы полимера. Подробнее в разделе Реакция деструкции.

+

Сополимер

+

Высокомолекулярное соединение, построенное из воторяющихся звеньев нескольких типов.

+

Степень полимеризации

+

Число мономерных звеньев в макромолекуле:

+

Сте�пень полимеризации

+

Струкутура

+

Способ расположения структурных элементов в системе и характер связи между ними. Структурные элементы: атомы, звенья, +молекулы.

+

Термопласты

+

Полимеры, которые при эксплуатации находятся в твердом состоянии, при повышении температуры — размягчаются, а при +понижении — вновь возвращаются в прежнее состояние. Таким полимером является +полиэтилентерефталат.

+

Термореактопласты

+

Полимеры, которые при повышении температуры не размягчаются (фенолформальдегидные смолы, эпоксидные смолы, +Si-органические полимеры).

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Цепь полимера

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Повторяющаяся группа звеньев:

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Цепь полимера

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Цепь полимера в нормальных условиях находится в свернутом состоянии. Так, что длина цепи всегда больше кратчайшего +растояния между началом АА и концом BB цепи:

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где ZZ — длина цепи, nn — число веньев, ll — длина звена, hh — кратчайшее растояние между началом и концом цепи.

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Поликонденсация

Поликонденсация — ступенчатый процесс образования полимеров, который осуществляется за счет реакции функциональных групп и образования низкомолекулярных побочных продуктов, например: воды, аммония, кислоты.

Механизм реакции поликонденсации

В реакцию поликонденсации вступают соединения с двумя и более функциональными группами. Функциональные группы могут быть гидроксильные (OH–OH), карбоксильные (COOH–COOH), аминогруппы (NH2–NH_2) и т. д. Если мономер содержит две функциональные группы — образуется линейный полимер, если три и более — трехмерный полимер.

Для наглядности рассмотрим механизм образования связи и самого полимера на примере реакции полиэтерификации:

Реакция поликонденсации многоатомного спирта и многоосновной кислоты с образованием полиэфира

Полиэтерификация — реакция получения полиэфира, которая заключается в поликонденсации многоатомного спирта и многоосновной кислоты.

В общем случае реакцию полиэтерификации можно представить как огромную последовательность реакций этерификации. Реакция полиэтерификации может происходить с использованием и без использования катализатора. В случае, если катализатор не используется — происходит автокатализ.

Образование связи (этерификация)

Реакция этерификации (реакция Фишера-Шпайера, 1895 г.) — реакция спирта с карбоновой кислотой, которая приводит к образованию сложного эфира. В качестве катализаторов реакции используют сильные кислоты.

Общая реакция этерификации — взаимодействие карбоновой кислоты со спиртом с образованием сложного эфира.

Механизм реакции этерификации:

  1. Образование гидроксониевого иона:

    Первая стадия этерификации: протонирование кислоты-реагента катализатором.

  2. Нуклеофильное присоединение молекулы спирта к карбонильному атому углерода:

    Вторая стадия этерификации: присоединений гидроксильной группы спирта к карбонильному атому углерода.

  3. Изомеризация (депротонирование-протонирование) образовавшегося аддукта:

    Изомеризация промежуточного соединения.

  4. Элиминирование молекулы воды:

    Отщепление молекулы воды.

  5. Депротонирование продукта реакции:

    Отщепление протона.

Нуклеофильное присоединение молекулы спирта было доказано с помощью изотопа О18.

Образование полимера

На первом этапе происходит образование димера в результате последовательных реакций этерификаций . Сначала образуется сложный эфир:

Первая реакция этерификации приводит к образованию сложного эфира.

Затем этот эфир может взаимодействовать с таким же сложным эфиром или с исходными мономерами:

Реакция сложного эфира с дикарбоновой кислотой.

В результате происходит образование димера:

Образование димера.

Димер сложного эфира.

Полученный димер может дальше взаимодействовать с исходными мономерами, димерами или n-мерами. Например, реакция димера с димером приводит к образованию тетрамера:

Реакция димера с димером и образование тетрамера.

Таким образом, в процессе поликонденсации возможно взаимодействие мономеров друг с другом, мономеров с n-мерами и n-меров с n-мерами. Процесс образования полимера протекает ступенями, растущая цепь после каждой ступени остается устойчивым соединением, молекулярная масса нарастает постепенно.

Примеры реакций

Полиэтерификация (получение полиэфиров)

Полиэфиры (или полиэстры) — полимеры, получаемые реакцией поликонденсации многоосновных кислот и многооатомных спиртов. Пример реакции получения полиэтилентерефталата (ПЭТФ):

Поликонденсация терефталевой кислоты с этиленгликолем с образованием полиэтилентерефталата

Примечание. Полиэфиры также называют полиэстрами (от англ. ester — "эфир").

Поликонденсация фенола

Реакция поликонденсации фенола с формальдегидом происходит с образованием фенолформальдегидных смол:

Получение поликарбоната

Общая формула поликарбонатов:

Реакция получения поликарбонатов

Поликонденсация бисфенол-А с фосгеном с образованием поликарбоната

Получение полиамидов

Получение полиамида-6,10.

Также к реакциям поликонденсации относят реакцию получения полиамида-6 (капрон, найлон-6):

Получение полиамида-6.

Получение диметилсилоксана (силиконы)

Общая формула полисилоксана:

Дихлорметилсилан. Первая ступень протекает с образованием диметилсилоксана. Затем

Образование полидиметилсилоксана:

Поликонденсационные равновесия

Рассмотрим влияние константы равновесия на предельно достижимый выход и молекулярную массу полимера на примере реакции полиэтерификации:

Поликонденсация терефталевой кислоты с этиленгликолем с образованием полиэтилентерефталата

Запишем ее в упрощенном виде:

Упрощенный вид реакции этерификации

Рассмотрим влияние константы равновесия на глубину протекания реакции:

K=[COO][H2O][COOH][OH]K=\frac{[−COO−][H_2O]}{[−COOH][−OH]}

Глубина протекания реакции характеризуется степенью завершенности реакции ХХ:

X=[M0][M][M0]=1[M][M0],X=\frac{[M_0 ]−[M]}{[M_0 ]}=1−\frac{[M]}{[M_0 ]},

где [M0][M_0], [M][M] — исходная и текущая концентрации мономеров соответственно.

K=[COO][H2O][COOH][OH]=(X[M0])2([M0]X[M0])2=X2(1X)2K=\frac{[−COO−][H_2O]}{[−COOH][−OH]}=\frac{(X[M_0 ])^2}{([M_0 ]−X[M_0 ])^2}=\frac{X^2}{(1−X)^2}

Выразим ХХ:

X=K121+K12X=\frac{K^{1∕2} }{1+K^{1∕2}}

В отсутствие реакции ограничения роста цепи:

pˉ=[M0][M]=11X\bar p= \frac{[M_0 ]}{[M]} = \frac{1}{1−X}

Полученное уравнение называется уравнением Карозерса:

pˉ=11X\bar p= \frac{1}{1−X}

Оно иллюстрирует зависимость средней степени полимеризации от степени завершенности реакции XX.

Подставим в уравнение Карозерса выведенное уравнение XX:

pˉ=11K121+K12=1:1+K12K121+K12\bar p=\frac{1}{1−\frac{K^{1∕2}}{1 + K^{1∕2} }} = 1: \frac{1+K^{1∕2} - {K}^{1∕2}}{1+K^{1∕2} }
pˉ=1+K1/2X=K1/21+K1/2\bar p = 1 + K^{1/2} \qquad X=\frac{K^{1/2}}{1+K^{1/2}}

Полученные уравнения позволяют оценить предельно достижимый выход и молекулярную массу при поликонденсации исходя из константы равновесия реакции. Из расчетов установлено, что равновесная поликонденсация может считаться необратимой и использоваться для синтеза полимеров при К>103104К>10^3–10^4.

Однако на практике ни одна из наиболее часто используемых реакций не обладает такой константой равновесия. Поэтому для смещения равновесия необходимо организовывать отвод продуктов. Чаще всего из зоны реакции удаляют низкомолекулярный продукт, реже полимер. Вода и подобные ей низкомолекулярные продукты удаляются отгонкой при атмосферном давлении, менее летучие продукты — отгонкой под вакуумом. Таким образом реакция протекает в неравновесном режиме.

Влияние избытка одного из мономеров

При избытке одного из исходных мономеров на концах макромолекулы образуются одинаковые функциональные группы и рост цепи прекращается. Поэтому соотношение исходных компонентов должно быть 1:1.

Поликонденсация в большинстве случаев состоит во взаимодействии двух различных функциональных групп. Если в систему внести монофункциональное соединение, способное вступать во взаимодействие с одной из функциональных групп, участвующих в поликонденсации, то оно блокирует эти группы и прекращает процесс поликонденсации. Величина степени поликонденсации определяется молекулярным соотношением бифункционального и монофункционального соединения. Это правило называют правилом Коршака:

pˉ=nm,\bar p = \frac{n}{m},

где nn — число молей бифункционального соединения, mm — монофункционального.

Трехмерная поликонденсация

При совместной поликонденсации мономеров с тремя и более функциональными группами образуются сшитые трехмерные полимеры. Особенностью таких реакция является то, что на глубоких стадиях реакции при поликондесации теряется текучесть реакционной массы.

На первой стадии реакции, когда образуются линейные и разветвленные олигомеры, реакционная система сохраняет текучесть. На глубоких стадиях, когда образуется сшитый полимер — текучесть реакционной массы теряется. Эта важная технологическая особенность трехмерной поликонденсации приводит к необходимости совмещать заключительную стадию реакции с формированием товарного изделия (литьем в формы). Получаемые таким образом сшитые полимеры называют термореактивными или термореактопластами.

Степень завершенности реакции, при которой происходит образование нетекучего геля вследствие образования трехмерной сетки называется точкой гелеобразования ХгХ_г. Из изложенного выше ясно, как важно знать ХгХ_г конкретной системы. Метод расчета точки гелеобразования впервые разработал Карозерс. Этот метод сводится к нахождению степени завершенности реакции, при которой степень полимеризации стремится к бесконечности. Карозерс ввел понятие средней функциональности мономеров:

fˉ=NifiNi,\bar f = \frac{\sum N_if_i}{\sum N_i},

где NiN_i – число молекул мономера с функциональность fif_i, Ni\sum N_i – общее число молекул мономеров, Nifi\sum N_if_i – общее число функциональных групп, участвующих в поликонденсации.

Оказалось, что ХгХ_г связана с fсрf_{ср} простой зависимостью:

Xг=2/fˉX_г = 2/\bar f

Рассмотрим пример поликонденсации глицерина и терефталевой кислоты.

Формул глицерина и терефталевой кислоты

В глицерине 3 гидроксильных групп (f1=3f_1=3), в терефталевой кислоте — 2 (f2=2f_2=2). Следовательно, чтобы отношение функциональных групп было 1:1 необходимо взять 2 моль глицерина и 3 моль терефталевой кислоты. Тогда на 5 молекул реагентов приходится 12 функциональных групп. Средняя функциональность мономеров будет равна:

fˉ=125=2.4\bar f = \frac{12}{5} = 2.4

Тогда точка гелеобразования будет равна:

Xг=22.4=0.883X_г= \frac{2}{2.4} = 0.883

Способы проведения поликонденсации

Поликонденсация в расплаве

Достоинства: можно получить высокомолекулярный полимер с высокой скоростью в отсутствие растворителя.

Недостатки: необходимость получения расплава полимера, что затруднительно и невозможно для высокоплавких полимеров (начинается разложение).

Получают: Полиамиды, полиэфиры

Проведение поликонденсации в расплаве является наиболее разработанным и  распространенным промышленным способом синтеза поликонденсационных  полимеров. Реакцию проводят при температуре на 10-20°С выше температуры плавления  синтезируемого полимера (обычно при 200-300°С). Сначала в атмосфере инертного газа и  на конечных стадиях в вакууме для более полного удаления побочных продуктов из  сферы реакции. Процесс может быть периодическим или непрерывным. К достоинствам  способа поликонденсации в расплаве относится простота технологической схемы и  высокое качество получаемого полимера. Однако необходимость работы при высокой  температуре и создания вакуума усложняет аппаратурное оформление технологического  процесса.

Поликонденсация в растворе

Меньшие скорости, трудность удаления низкомолекулярных продуктов.

Способ проведения поликонденсации в растворе также широко распространен в  промышленности, особенно при получении высокоплавких полимеров.  Поликонденсацию осуществляют в одном растворителе или в смеси растворителей.  Низкомолекулярный побочный продукт удаляется либо путем химического  взаимодействия с растворителем, либо отгонкой с парами растворителя.

Поликонденсация в растворе имеет некоторые технологические преимущества перед другими способами поликонденсации. Она проводится в более мягких температурных условиях, позволяет исключить местные перегревы за счет более интенсивного теплообмена, не требует применения вакуума и инертного газа, а следовательно, сложной аппаратуры. Однако синтез полимеров этим способом связан с необходимостью проведения таких операций, как приготовление растворов мономеров, регенерация растворителя, промывка полимера, его фильтрация, сушка и т. п.

Поликонденсацию в расплаве и в растворе можно ускорить введением катализаторов.  Например, при синтезе фенолформальдегидных олигомеров в качестве катализаторов  используют органические и минеральные кислоты или основания.

Поликонденсация в эмульсии

Поликонденсация в эмульсии пока не нашла широкого применения. Ее осуществляют  главным образом в тех случаях, когда оба мономера нерастворимы в воде. Реакция  поликонденсации идет в стабилизированных каплях мономерной смеси, из которых в  водную фазу уходит, растворяясь в ней, низкомолекулярный побочный продукт.

Поликонденсация на границе раздела фаз

Отпадает необходимость соблюдения стехиометрического соотношения, т. к. подача компонентов в зону реакции регулируется скоростью их диффузии.

Можно получать высокоплавкие полимеры. Таким способом получают полиэфиры, полиамиды, полиуретаны и полимочевины.

Поликонденсация на границе раздела фаз (межфазная поликонденсация) состоит в том, что реакция протекает на границе раздела двух несмешивающихся жидкостей, одной из  которых обычно является вода, причем каждая жидкость растворяет один из мономеров.  Полимер образуется в виде пленки на поверхности раздела, откуда его непрерывно  извлекают. Побочный низкомолекулярный продукт растворяется в одной из жидкостей  (чаще в воде) и выводится из сферы реакции. Поэтому межфазная поликонденсация  является необратимым процессом, и образующиеся полимеры имеют высокую  молекулярную массу. Межфазной поликонденсацией в промышленности получают  некоторые виды полиамидов, поликарбонатов и др.

Пример лабораторного синтеза полиамида-6-10 (нейлон, nylon):

Реакция:

Синтез полиамида-6-10.

В твердой фазе

Поликонденсация в твердой фазе изучена пока недостаточно, но она представляет большой теоретический и практический интерес. Обычно используются процессы, в которых первая стадия протекает в растворе или расплаве, а последняя стадия — в твердой фазе. Примером такого процесса является трехмерная поликонденсация, широко применяемая в настоящее время в промышленности для получения ряда смол (фенолоальдегидных, эпоксидных и др).

Получение фенолформальдегидных смол:

Источники

  • Семчиков Ю. Д. Высокомолекулярные соединения, с. 257–266.
  • Кузнецов Е. В., Прохорова И. П. Альбом технологических схем производства полимеров и пластических масс на их основе, с. 74.
  • Травень В. Ф. Органическая химия: учебник для вузов, т. 2, с. 221–222.
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Поликонденсация

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Поликонденсация — ступенчатый процесс образования полимеров, который осуществляется за счет реакции функциональных групп и образования низкомолекулярных побочных продуктов, например: воды, аммония, кислоты.

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Механизм реакции поликонденсации

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В реакцию поликонденсации вступают соединения с двумя и более функциональными группами. Функциональные группы могут быть гидроксильные (OH–OH), карбоксильные (COOH–COOH), аминогруппы (NH2–NH_2) и т. д. Если мономер содержит две функциональные группы — образуется линейный полимер, если три и более — трехмерный полимер.

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Для наглядности рассмотрим механизм образования связи и самого полимера на примере реакции полиэтерификации:

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Реакция поликонденсации многоатомного спирта и многоосновной кислоты с образованием полиэфира

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Полиэтерификация — реакция получения полиэфира, которая заключается в поликонденсации многоатомного спирта и многоосновной кислоты.

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В общем случае реакцию полиэтерификации можно представить как огромную последовательность реакций этерификации. Реакция полиэтерификации может происходить с использованием и без использования катализатора. В случае, если катализатор не используется — происходит автокатализ.

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Образование связи (этерификация)

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Реакция этерификации (реакция Фишера-Шпайера, 1895 г.) — реакция спирта с карбоновой кислотой, которая приводит к образованию сложного эфира. В качестве катализаторов реакции используют сильные кислоты.

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Общая реакция этерификации — взаимодействие карбоновой кислоты со спиртом с образованием сложного эфира.

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Механизм реакции этерификации:

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    +
  1. +

    Образование гидроксониевого иона:

    +

    Первая стадия этерификации: протонирование кислоты-реагента катализатором.

    +
  2. +
  3. +

    Нуклеофильное присоединение молекулы спирта к карбонильному атому углерода:

    +

    Вторая стадия этерификации: присоединений гидроксильной группы спирта к карбонильному атому углерода.

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  4. +
  5. +

    Изомеризация (депротонирование-протонирование) образовавшегося аддукта:

    +

    Изомеризация промежуточного соединения.

    +
  6. +
  7. +

    Элиминирование молекулы воды:

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    Отщепление молекулы воды.

    +
  8. +
  9. +

    Депротонирование продукта реакции:

    +

    Отщепление протона.

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  10. +
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Нуклеофильное присоединение молекулы спирта было доказано с помощью изотопа О18.

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Образование полимера

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На первом этапе происходит образование димера в результате последовательных реакций этерификаций . Сначала образуется сложный эфир:

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Первая реакция этерификации приводит к образованию сложного эфира.

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Затем этот эфир может взаимодействовать с таким же сложным эфиром или с исходными мономерами:

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Реакция сложного эфира с дикарбоновой кислотой.

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В результате происходит образование димера:

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Образование димера.

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Димер сложного эфира.

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Полученный димер может дальше взаимодействовать с исходными мономерами, димерами или n-мерами. Например, реакция димера с димером приводит к образованию тетрамера:

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Реакция димера с димером и образование тетрамера.

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Таким образом, в процессе поликонденсации возможно взаимодействие мономеров друг с другом, мономеров с n-мерами и n-меров с n-мерами. Процесс образования полимера протекает ступенями, растущая цепь после каждой ступени остается устойчивым соединением, молекулярная масса нарастает постепенно.

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Примеры реакций

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Полиэтерификация (получение полиэфиров)

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Полиэфиры (или полиэстры) — полимеры, получаемые реакцией поликонденсации многоосновных кислот и многооатомных спиртов. Пример реакции получения полиэтилентерефталата (ПЭТФ):

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Поликонденсация терефталевой кислоты с этиленгликолем с образованием полиэтилентерефталата

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Примечание. Полиэфиры также называют полиэстрами (от англ. ester — "эфир").

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Поликонденсация фенола

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Реакция поликонденсации фенола с формальдегидом происходит с образованием фенолформальдегидных смол:

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+

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Получение поликарбоната

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Общая формула поликарбонатов:

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Реакция получения поликарбонатов

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Поликонденсация бисфенол-А с фосгеном с образованием поликарбоната

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Получение полиамидов

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+

Получение полиамида-6,10.

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Также к реакциям поликонденсации относят реакцию получения полиамида-6 (капрон, найлон-6):

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Получение полиамида-6.

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Получение диметилсилоксана (силиконы)

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Общая формула полисилоксана:

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Дихлорметилсилан. Первая ступень протекает с образованием диметилсилоксана. Затем

+

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Образование полидиметилсилоксана:

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Поликонденсационные равновесия

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Рассмотрим влияние константы равновесия на предельно достижимый выход и молекулярную массу полимера на примере реакции полиэтерификации:

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Поликонденсация терефталевой кислоты с этиленгликолем с образованием полиэтилентерефталата

+

Запишем ее в упрощенном виде:

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Упрощенный вид реакции этерификации

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Рассмотрим влияние константы равновесия на глубину протекания реакции:

+K=[COO][H2O][COOH][OH]K=\frac{[−COO−][H_2O]}{[−COOH][−OH]} +

Глубина протекания реакции характеризуется степенью завершенности реакции ХХ:

+X=[M0][M][M0]=1[M][M0],X=\frac{[M_0 ]−[M]}{[M_0 ]}=1−\frac{[M]}{[M_0 ]}, +

где [M0][M_0], [M][M] — исходная и текущая концентрации мономеров соответственно.

+K=[COO][H2O][COOH][OH]=(X[M0])2([M0]X[M0])2=X2(1X)2K=\frac{[−COO−][H_2O]}{[−COOH][−OH]}=\frac{(X[M_0 ])^2}{([M_0 ]−X[M_0 ])^2}=\frac{X^2}{(1−X)^2} +

Выразим ХХ:

+X=K121+K12X=\frac{K^{1∕2} }{1+K^{1∕2}} +

В отсутствие реакции ограничения роста цепи:

+pˉ=[M0][M]=11X\bar p= \frac{[M_0 ]}{[M]} = \frac{1}{1−X} +

Полученное уравнение называется уравнением Карозерса:

+pˉ=11X\bar p= \frac{1}{1−X} +

Оно иллюстрирует зависимость средней степени полимеризации от степени завершенности реакции XX.

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Подставим в уравнение Карозерса выведенное уравнение XX:

+pˉ=11K121+K12=1:1+K12K121+K12\bar p=\frac{1}{1−\frac{K^{1∕2}}{1 + K^{1∕2} }} = 1: \frac{1+K^{1∕2} - {K}^{1∕2}}{1+K^{1∕2} } +pˉ=1+K1/2X=K1/21+K1/2\bar p = 1 + K^{1/2} \qquad X=\frac{K^{1/2}}{1+K^{1/2}} +

Полученные уравнения позволяют оценить предельно достижимый выход и молекулярную массу при поликонденсации исходя из константы равновесия реакции. Из расчетов установлено, что равновесная поликонденсация может считаться необратимой и использоваться для синтеза полимеров при К>103104К>10^3–10^4.

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Однако на практике ни одна из наиболее часто используемых реакций не обладает такой константой равновесия. Поэтому для смещения равновесия необходимо организовывать отвод продуктов. Чаще всего из зоны реакции удаляют низкомолекулярный продукт, реже полимер. Вода и подобные ей низкомолекулярные продукты удаляются отгонкой при атмосферном давлении, менее летучие продукты — отгонкой под вакуумом. Таким образом реакция протекает в неравновесном режиме.

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Влияние избытка одного из мономеров

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При избытке одного из исходных мономеров на концах макромолекулы образуются одинаковые функциональные группы и рост цепи прекращается. Поэтому соотношение исходных компонентов должно быть 1:1.

+

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Поликонденсация в большинстве случаев состоит во взаимодействии двух различных функциональных групп. Если в систему внести монофункциональное соединение, способное вступать во взаимодействие с одной из функциональных групп, участвующих в поликонденсации, то оно блокирует эти группы и прекращает процесс поликонденсации. Величина степени поликонденсации определяется молекулярным соотношением бифункционального и монофункционального соединения. Это правило называют правилом Коршака:

+pˉ=nm,\bar p = \frac{n}{m}, +

где nn — число молей бифункционального соединения, mm — монофункционального.

+

Трехмерная поликонденсация

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При совместной поликонденсации мономеров с тремя и более функциональными группами образуются сшитые трехмерные полимеры. Особенностью таких реакция является то, что на глубоких стадиях реакции при поликондесации теряется текучесть реакционной массы.

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На первой стадии реакции, когда образуются линейные и разветвленные олигомеры, реакционная система сохраняет текучесть. На глубоких стадиях, когда образуется сшитый полимер — текучесть реакционной массы теряется. Эта важная технологическая особенность трехмерной поликонденсации приводит к необходимости совмещать заключительную стадию реакции с формированием товарного изделия (литьем в формы). Получаемые таким образом сшитые полимеры называют термореактивными или термореактопластами.

+

Степень завершенности реакции, при которой происходит образование нетекучего геля вследствие образования трехмерной сетки называется точкой гелеобразования ХгХ_г. Из изложенного выше ясно, как важно знать ХгХ_г конкретной системы. Метод расчета точки гелеобразования впервые разработал Карозерс. Этот метод сводится к нахождению степени завершенности реакции, при которой степень полимеризации стремится к бесконечности. Карозерс ввел понятие средней функциональности мономеров:

+fˉ=NifiNi,\bar f = \frac{\sum N_if_i}{\sum N_i}, +

где NiN_i – число молекул мономера с функциональность fif_i, Ni\sum N_i – общее число молекул мономеров, Nifi\sum N_if_i – общее число функциональных групп, участвующих в поликонденсации.

+

Оказалось, что ХгХ_г связана с fсрf_{ср} простой зависимостью:

+Xг=2/fˉX_г = 2/\bar f +

Рассмотрим пример поликонденсации глицерина и терефталевой кислоты.

+

Формул глицерина и терефталевой кислоты

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В глицерине 3 гидроксильных групп (f1=3f_1=3), в терефталевой кислоте — 2 (f2=2f_2=2). Следовательно, чтобы отношение функциональных групп было 1:1 необходимо взять 2 моль глицерина и 3 моль терефталевой кислоты. Тогда на 5 молекул реагентов приходится 12 функциональных групп. Средняя функциональность мономеров будет равна:

+fˉ=125=2.4\bar f = \frac{12}{5} = 2.4 +

Тогда точка гелеобразования будет равна:

+Xг=22.4=0.883X_г= \frac{2}{2.4} = 0.883 +

Способы проведения поликонденсации

+

Поликонденсация в расплаве

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Достоинства: можно получить высокомолекулярный полимер с высокой скоростью в отсутствие растворителя.

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Недостатки: необходимость получения расплава полимера, что затруднительно и невозможно для высокоплавких полимеров (начинается разложение).

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Получают: Полиамиды, полиэфиры

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Проведение поликонденсации в расплаве является наиболее разработанным и  распространенным промышленным способом синтеза поликонденсационных  полимеров. Реакцию проводят при температуре на 10-20°С выше температуры плавления  синтезируемого полимера (обычно при 200-300°С). Сначала в атмосфере инертного газа и  на конечных стадиях в вакууме для более полного удаления побочных продуктов из  сферы реакции. Процесс может быть периодическим или непрерывным. К достоинствам  способа поликонденсации в расплаве относится простота технологической схемы и  высокое качество получаемого полимера. Однако необходимость работы при высокой  температуре и создания вакуума усложняет аппаратурное оформление технологического  процесса.

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Поликонденсация в растворе

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Меньшие скорости, трудность удаления низкомолекулярных продуктов.

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Способ проведения поликонденсации в растворе также широко распространен в  промышленности, особенно при получении высокоплавких полимеров.  Поликонденсацию осуществляют в одном растворителе или в смеси растворителей.  Низкомолекулярный побочный продукт удаляется либо путем химического  взаимодействия с растворителем, либо отгонкой с парами растворителя.

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Поликонденсация в растворе имеет некоторые технологические преимущества перед другими способами поликонденсации. Она проводится в более мягких температурных условиях, позволяет исключить местные перегревы за счет более интенсивного теплообмена, не требует применения вакуума и инертного газа, а следовательно, сложной аппаратуры. Однако синтез полимеров этим способом связан с необходимостью проведения таких операций, как приготовление растворов мономеров, регенерация растворителя, промывка полимера, его фильтрация, сушка и т. п.

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Поликонденсацию в расплаве и в растворе можно ускорить введением катализаторов.  Например, при синтезе фенолформальдегидных олигомеров в качестве катализаторов  используют органические и минеральные кислоты или основания.

+

Поликонденсация в эмульсии

+

Поликонденсация в эмульсии пока не нашла широкого применения. Ее осуществляют  главным образом в тех случаях, когда оба мономера нерастворимы в воде. Реакция  поликонденсации идет в стабилизированных каплях мономерной смеси, из которых в  водную фазу уходит, растворяясь в ней, низкомолекулярный побочный продукт.

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Поликонденсация на границе раздела фаз

+

Отпадает необходимость соблюдения стехиометрического соотношения, т. к. подача компонентов в зону реакции регулируется скоростью их диффузии.

+

Можно получать высокоплавкие полимеры. Таким способом получают полиэфиры, полиамиды, полиуретаны и полимочевины.

+

Поликонденсация на границе раздела фаз (межфазная поликонденсация) состоит в том, что реакция протекает на границе раздела двух несмешивающихся жидкостей, одной из  которых обычно является вода, причем каждая жидкость растворяет один из мономеров.  Полимер образуется в виде пленки на поверхности раздела, откуда его непрерывно  извлекают. Побочный низкомолекулярный продукт растворяется в одной из жидкостей  (чаще в воде) и выводится из сферы реакции. Поэтому межфазная поликонденсация  является необратимым процессом, и образующиеся полимеры имеют высокую  молекулярную массу. Межфазной поликонденсацией в промышленности получают  некоторые виды полиамидов, поликарбонатов и др.

+

Пример лабораторного синтеза полиамида-6-10 (нейлон, nylon):

+ +

Реакция:

+

Синтез полиамида-6-10.

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В твердой фазе

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Поликонденсация в твердой фазе изучена пока недостаточно, но она представляет большой теоретический и практический интерес. Обычно используются процессы, в которых первая стадия протекает в растворе или расплаве, а последняя стадия — в твердой фазе. Примером такого процесса является трехмерная поликонденсация, широко применяемая в настоящее время в промышленности для получения ряда смол (фенолоальдегидных, эпоксидных и др).

+

Получение фенолформальдегидных смол:

+ +

Источники

+
    +
  • Семчиков Ю. Д. Высокомолекулярные соединения, с. 257–266.
  • +
  • Кузнецов Е. В., Прохорова И. П. Альбом технологических схем производства полимеров и пластических масс на их основе, с. 74.
  • +
  • Травень В. Ф. Органическая химия: учебник для вузов, т. 2, с. 221–222.
  • +
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Полимераналогичные превращения

Полимераналогичные превращения — это химические реакции макромолекул с низкомолекулярными соединениями, в процессе которых изменяется природа функциональных групп полимера, но сохраняется длина и строение скелета основной цепи.

В реакции полимераналогичных превращений могут вступать макромолекулы с самыми разнообразными функциональными группами, например:

Использование полимераналогичных превращений открывает широкие возможности химической модификации полимеров и получения новых полимерных материалов, в частности таких, которые трудно или невозможно синтезировать другим путем. Так, поливиниловый спирт получают с помощью полимераналогичных превращений: алкоголизом поливинилацетата:

Так же проводят дальнейшую обработку поливинилового спирта: при взаимодействии с уксусным альдегидом и кетонами образуются полуацетали и полукетали, являющиеся хорошими пленкообразующими материалами. Например, реакция получения поливинилбутираля, широко применяемого в многослойных стеклах типа "триплекс":

Различные эфиры целлюлозы получают в промышленности путем ее этерификаци:

Целлюлозу крайне сложно растворить и подвергнуть дальнейшим химическим превращениям, однако в среде подходящего растворителя, например, в ионной жидкости, такой процесс можно осуществить эффективно.

Продукты полимераналогичных превращений при степенях конверсии, отличных от 100%, представляют собой сополимеры, построенные из непрореагировавших и прореагировавших звеньев. Рассмотрим причины неполной конверсии.

Прежде всего, полимераналогичные превращения часто не доходят до конца вследствие  значительного изменения растворимости полимера. C глубиной конверсии частично превращенный полимер выпадает в осадок, «уводя» непрореагировавшие группы из реакционной зоны.

Исследование реакционной способности макромолекул в полимераналогичных превращениях опирается на принцип Флори, постулирующий независимость реакционной способности функциональной группы от длины цепи, с которой эта группа связана. Этот принцип дает возможность количественно описывать кинетику полимераналогичных превращений для образцов полимеров, состоящих из макромолекул различной степени полимеризации. Более того, во многих случаях функциональные группы в полимерах не отличаются по реакционной способности от соответствующих низкомолекулярных аналогов.

Однако, данный принцип работает не всегда. Для многих полимераналогичных превращений реакционные способности функциональных групп макромолекул и их низкомолекулярных аналогоов существенно различны, и характеризуются специфичными особенностями.

Эти особенности проявляются даже в случае разбавленных растворов. В таких растворах макромолекулы принимают форму статистических клубков. Если молекулы растворителя и низкомолекулярного реагента значительно отличаются по полярности от макромолекулы или ее фрагментов, то вследствие эффектов избирательной сольватации и сорбции они могут неравномерно распределяться между клубком и остальной частью раствора. Такой клубок можно рассматривать как микрореактор, в котором реакционная среда и локальные концентрации реагентов будут существенно различными, чем для раствора в целом. Уже по этой причине измеряемые константы скоростей могут значительно отличаться от низкомолекулярных аналогов.

Электростатические эффекты проявляются при взаимодействии полиионов с заряженными реагентами. Возможно электростатическое отталкивание в случае одноименных зарядов на макромолекуле и низкомолекулярном реагенте (скорость реакции падает) и электростатическое притяжение в случае разноименных зарядов (скорость реакции возрастает).

Эффект соседних звеньев

Реакционная способность полимераналогичных превращений так же зависит от индукционного влияния соседних функциональных групп (скорость реакции падает).

Но эффект соседа может также ускорять реакцию, если в результате реакции образуется переходных 6-членный цикл.

Влияет на реакционную способность также то, какой конфигурацией обладает макромолекула. Обычно наиболее реакционноспособны изотактические полимеры, затем синдиотактические и атактические. Но так же есть реакции, в которых синдиотактический полимер более реакционноспособен, чем другие.

Реакционная способность функциональных групп при полимераналогичных превращениях в сильной степени связана также с конформационными характеристиками макромолекул. Прежде всего, при конформационных переходах изменяется доступность функциональных групп для атаки внешних агентов.

Например, константа скорости дейтеро-водородного обмена по связи N—Н в поли-N-винилацетамиде в 20 раз меньше, чем константа скорости такого обмена для N-метилацетамида, а энергии активации обмена практически одинаковы для полимера и низкомолекулярного модельного соединения. Для объяснения этого факта предполагается, что макромолекула претерпевает быстрые конформационные переходы, при этом амидогруппа ~95% времени экранирована близлежащим участком цепи от атаки молекул D2O; когда же атака возможна, амидогруппа в полимере не отличается по реакционной способности от низкомолекулярного аналога. Экранирование функциональных групп особенно резко выражено в случае стабилизированных специфических конформаций, свойственных глобулярным белкам.

- - +

Полимераналогичные превращения

+

+

Полимераналогичные превращения — это химические реакции макромолекул с низкомолекулярными соединениями, в процессе которых изменяется природа функциональных групп полимера, но сохраняется длина и строение скелета основной цепи.

+

В реакции полимераналогичных превращений могут вступать макромолекулы с самыми разнообразными функциональными группами, например:

+

+

Использование полимераналогичных превращений открывает широкие возможности химической модификации полимеров и получения новых полимерных материалов, в частности таких, которые трудно или невозможно синтезировать другим путем. Так, поливиниловый спирт получают с помощью полимераналогичных превращений: алкоголизом поливинилацетата:

+

+

Так же проводят дальнейшую обработку поливинилового спирта: при взаимодействии с уксусным альдегидом и кетонами образуются полуацетали и полукетали, являющиеся хорошими пленкообразующими материалами. Например, реакция получения поливинилбутираля, широко применяемого в многослойных стеклах типа "триплекс":

+

+

Различные эфиры целлюлозы получают в промышленности путем ее этерификаци:

+

+

Целлюлозу крайне сложно растворить и подвергнуть дальнейшим химическим превращениям, однако в среде подходящего растворителя, например, в ионной жидкости, такой процесс можно осуществить эффективно.

+

Продукты полимераналогичных превращений при степенях конверсии, отличных от 100%, представляют собой сополимеры, построенные из непрореагировавших и прореагировавших звеньев. Рассмотрим причины неполной конверсии.

+

Прежде всего, полимераналогичные превращения часто не доходят до конца вследствие  значительного изменения растворимости полимера. C глубиной конверсии частично превращенный полимер выпадает в осадок, «уводя» непрореагировавшие группы из реакционной зоны.

+

Исследование реакционной способности макромолекул в полимераналогичных превращениях опирается на принцип Флори, постулирующий независимость реакционной способности функциональной группы от длины цепи, с которой эта группа связана. Этот принцип дает возможность количественно описывать кинетику полимераналогичных превращений для образцов полимеров, состоящих из макромолекул различной степени полимеризации. Более того, во многих случаях функциональные группы в полимерах не отличаются по реакционной способности от соответствующих низкомолекулярных аналогов.

+

Однако, данный принцип работает не всегда. Для многих полимераналогичных превращений реакционные способности функциональных групп макромолекул и их низкомолекулярных аналогоов существенно различны, и характеризуются специфичными особенностями.

+

Эти особенности проявляются даже в случае разбавленных растворов. В таких растворах макромолекулы принимают форму статистических клубков. Если молекулы растворителя и низкомолекулярного реагента значительно отличаются по полярности от макромолекулы или ее фрагментов, то вследствие эффектов избирательной сольватации и сорбции они могут неравномерно распределяться между клубком и остальной частью раствора. Такой клубок можно рассматривать как микрореактор, в котором реакционная среда и локальные концентрации реагентов будут существенно различными, чем для раствора в целом. Уже по этой причине измеряемые константы скоростей могут значительно отличаться от низкомолекулярных аналогов.

+

Электростатические эффекты проявляются при взаимодействии полиионов с заряженными реагентами. Возможно электростатическое отталкивание в случае одноименных зарядов на макромолекуле и низкомолекулярном реагенте (скорость реакции падает) и электростатическое притяжение в случае разноименных зарядов (скорость реакции возрастает).

+ +

Эффект соседних звеньев

+

Реакционная способность полимераналогичных превращений так же зависит от индукционного влияния соседних функциональных групп (скорость реакции падает).

+

Но эффект соседа может также ускорять реакцию, если в результате реакции образуется переходных 6-членный цикл.

+

Влияет на реакционную способность также то, какой конфигурацией обладает макромолекула. Обычно наиболее реакционноспособны изотактические полимеры, затем синдиотактические и атактические. Но так же есть реакции, в которых синдиотактический полимер более реакционноспособен, чем другие.

+

Реакционная способность функциональных групп при полимераналогичных превращениях в сильной степени связана также с конформационными характеристиками макромолекул. Прежде всего, при конформационных переходах изменяется доступность функциональных групп для атаки внешних агентов.

+

Например, константа скорости дейтеро-водородного обмена по связи N—Н в поли-N-винилацетамиде в 20 раз меньше, чем константа скорости такого обмена для N-метилацетамида, а энергии активации обмена практически одинаковы для полимера и низкомолекулярного модельного соединения. Для объяснения этого факта предполагается, что макромолекула претерпевает быстрые конформационные переходы, при этом амидогруппа ~95% времени экранирована близлежащим участком цепи от атаки молекул D2O; когда же атака возможна, амидогруппа в полимере не отличается по реакционной способности от низкомолекулярного аналога. Экранирование функциональных групп особенно резко выражено в случае стабилизированных специфических конформаций, свойственных глобулярным белкам.

\ No newline at end of file diff --git a/vms/polimerizaciya/index.html b/vms/polimerizaciya/index.html index a1d41d9..f42b45d 100644 --- a/vms/polimerizaciya/index.html +++ b/vms/polimerizaciya/index.html @@ -1,9 +1,9 @@ - + - -Полимеризация | Lab Notes + +Полимеризация | Lab Notes @@ -16,14 +16,11 @@ - - - + + + -
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Полимеризация

Полимеризация — процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов. Данный процесс осуществляется за счет кратных связей ( С=С, С=О и др.) или раскрытия циклов, содержащих гетероатомы (N, S, O). Продукты полимеризации имеют тот же элементный состав, что и исходные мономеры.

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Полимеризация

Полимеризация — процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов. Данный процесс осуществляется за счет кратных связей ( С=С, С=О и др.) или раскрытия циклов, содержащих гетероатомы (N, S, O). Продукты полимеризации имеют тот же элементный состав, что и исходные мономеры.

\ No newline at end of file diff --git a/vms/radikalnaya-polimerizaciya/index.html b/vms/radikalnaya-polimerizaciya/index.html index 169ea60..e671e0c 100644 --- a/vms/radikalnaya-polimerizaciya/index.html +++ b/vms/radikalnaya-polimerizaciya/index.html @@ -1,9 +1,9 @@ - + - -Радикальная полимеризация: механизм, кинетика и термодинамика | Lab Notes + +Радикальная полимеризация: механизм, кинетика и термодинамика | Lab Notes @@ -16,14 +16,224 @@ - - - + + + -
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Радикальная полимеризация: механизм, кинетика и термодинамика

Радикальная полимеризация — процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов, где активный центр — свободно-радикальная частица (частица с неспаренным электроном). Данный процесс осуществляется за счет кратных связей (С=СС=С, С=ОС=О и др.) или раскрытия циклов, содержащих гетероатомы (NN, SS, OO).

Продукты полимеризации имеют тот же элементный состав, что и исходные мономеры.

Механизм реакции

В реакцию полимеризации вступают соединения, которые содержат по крайней мере одну кратную связь или циклы. Реакционная способность мономера зависит от его строения, сопряжения двойной связи в молекуле мономера, количества и взаимного расположения заместителей, их поляризационного явления на двойную связь.

Радикальная полимеризация протекает по цепному механизму и описывается кинетикой неразветвленной цепной реакции.

Основные стадии цепной реакции:

  1. Инициирование — образование активных центров;
  2. Рост цепи — последовательное присоединение мономеров к активному центру;
  3. Обрыв цепи — гибель активного центра;
  4. Передача цепи — передача активного центра на другую молекулу.

I. Инициирование цепи (зарождение)

Данная стадия является самой энергоемкой. Различают физическое и химическое инициирование.

Физическое инициирование

  • Термоинициирование — инициирование при высоких температурах.

  • Фотоинициирование — инициирование под действием света.

  • Использование лучей высокой энергии —

    Лучи высокой энергии

  • Механоинициирование — инициирование в результате удара.

Химическое инициирование

Данный способ инициирования применяется чаще всего. Принцип заключается в использовании веществ-инициаторов (перекиси, азосоединения, red-ox системы), у которых энергия обрыва химической связи значительно меньше, чем у мономеров. При этом процесс происходит в две стадии: сначала генерируются радикалы инициатора, которые затем присоединяются к молекуле мономера, образуя первичный мономерный радикал.

1 стадия:

Первая стадия реакции инициирования радикальной полимеризации

2 стадия:

Вторая стадия реакции инициирования радикальной полимеризации

Инициатор очень похож по свойствам на катализатор, но его отличие состоит в том, что инициатор расходуется в процессе химической реакции, а катализатор - нет.

Примеры инициаторов:

  • Перекись бензоила

    Реакция инициирования на примере перекиси бензоила

  • Динитрил азобисизомасляной кислоты

    Реакция инициирования на примере азобисизомасялной кислоты

  • Соли металлов переменной валентности (ОВР)

    Реакции инициирования на примере реакции ОВР

II. Рост Цепи

Мономеры поочередно присоединяются к активному центру первичного мономерного радикала.

Реакция роста цепи

III. Обрыв цепи

Обрыв цепи происходит в результате гибели активных центров (обрыв кинетической цепи).

  • Обрыв кинетической цепи — исчезают активные центры;
  • Обрыв материальной цепи — когда данная цепь перестает расти, но активный центр передается другой макромолекуле или мономеру (реакция передачи цепи).

Реакции приводящие к гибели кинетической и материальной цепи – реакции рекомбинации и диспропорционирования. Реакция обрыва цепи радикальной полимеризации

Вид реакции обрыва цепи (рекомбинация или диспропорционирование) зависит от ряда факторов, в частности от строения молекулы мономера. Если мономер содержит громоздкий по размеру или электроотрицательный по химической природе заместитель, то столкновения таких растущих радикалов друг с другом не происходит и обрыв цепи осуществляется путем диспропорционирования. Например, в случае метилметакрилата:

Пример обрыва цепи на реакции метилметакрилата

По мере роста радикалов увеличивается вязкость системы, и вследствие подвижности макрорадикалов скорость обрыва цепи путем рекомбинации снижается. Рост времени жизни макрорадикалов при увеличении вязкости системы приводит к интересному явлению – ускорению полимеризации на поздних стадиях (гель-эффект) вследствие увеличения концентрации макрорадикалов.

IV. Передача цепи

Передача цепи происходит путём отрыва растущим радикалом атома или группы атомов от какой-то молекулы . Реакция передача цепи приводит к обрыву материальной цепи, а рост кинетической продолжается.

Различают передачу цепи:

  • через полимер — приводит к получению разветвленных полимеров (ухудшение свойств полимеров)

    Передача цепи через полимер

  • через растворитель — приводит к получению полимеров с меньшей молекулярной массой

    Передача цепи через растворитель

  • через мономер — обрывается материальная цепь, продолжается кинетическая

    Передача цепи через мономер

Особенности радикальной полимеризации:

  • Высокая скорость полимеризации;
  • Разветвленность;
  • Возможны присоединения г-г, г-хв, хв-хв;
  • Полимолекулярные полимеры.

Кинетика радикальной полимеризации

Химическая кинетика — это раздел химии, изучающий механизм и закономерности протекания химической реакции во времени, зависимости этих закономерностей от внешних условий.

Для изучения кинетики радикальной полимеризации необходимо рассмотреть зависимость скорости реакции и степени полимеризации от концентрации исходных веществ, давления и температуры.

Обозначения:

Обозначения концентрации инициатора [I] и мономера [M]

I. Влияние концентрации исходных веществ на скорость реакции.

Общая скорость реакции зависит от скорости образования  радикалов Vин (скорости инициирования) , от скорости роста цепи Vр и ее обрыва Vo.

Общая скорость реакции

Мы будем рассматривать реакцию свободнорадикальной полимеризации, когда инициирование осуществляется с помощью химических инициаторов.

Рассмотрим каждую стадию:

  1. Инициирование:

    Реакция инициирования радикальной полимеризации

  2. Рост цепи:

    Реакция роста цепи

  3. Обрыв цепи:

    Реакция обрыва цепи

Рассмотрение кинетики существенно облегчается, если реакция протекает в  условиях, близких к стационарному режиму, при котором скорости возникновения и  исчезновения свободных радикалов можно считать равными. При этом концентрация  активных центров будет постоянна. 

Типичная кинетическая кривая цепной радикальной полимеризации

Как видно из графика кривой можно выделить пять участков по значениям скоростей основной реакции превращения мономера в полимер в результате полимеризации:

1 — участок ингибирования, где концентрация свободных радикалов мала. И они не могут начать цепной процесс полимеризации;

2 — участок ускорения полимеризации, где начинается основная реакция превращения мономера в полимер, причем скорость растет;

3 — участок стационарного состояния, где происходит полимеризация основного количества мономера при постоянной скорости (прямолинейная зависимость конверсии от времени);

4 — участок замедления реакции, где скорость реакции уменьшается в связи с убылью содержания свободного мономера;

5 — прекращение основной реакции после исчерпания всего количества мономера.Стационарный режим наблюдается обычно на начальной стадии протекания реакции, когда вязкость реакционной массы невелика и равновероятны случаи зарождения цепи и ее обрыва.

Вывод уравнения скорости реакции роста цепи

Таким образом скорость реакции роста цепи равна:

Скоость реакции роста цепи

II. Влияние концентрации исходных веществ на степень полимеризации.

Степень полимеризации зависит от соотношения скоростей роста и обрыва цепи:

Степень полимеризации

Учтем соответствующие выражения для скоростей

Вывод уравнения степени полимеризации через соответствующие скорости

Степень полимеризации равна:

Степень полимеризации

III. Влияние температуры на скорость реакции роста цепи.

Уравнение скорости роста цепи

Уравнение Аррениуса:

Уравнение Аррениуса

Выполним подстановку уравнения Аррениуса в уравнение скорости роста цепи:

Подстановка уравнения Аррениуса в уравнение скорости роста цепи

Прологарифмируем полученное выражение:

Логарифм уравнения скорости роста цепи

Энергия активации роста ~ 6 ккал/моль;

Энергия активации инициирования ~30 ккал/моль;

Энергия активации обрыва ~8 ккал/моль.

Числитель (6+15-4 = 17) больше нуля, значит, чем больше температура, тем выше  скорость реакции радикальной полимеризации. Однако с ростом температуры  увеличивается и вероятность столкновения радикалов друг с другом (обрыв цепи путем  диспропорционирования или рекомбинации) или с низкомолекулярными примесями. В  результате молекулярная масса полимера в целом уменьшается, увеличивается доля  низкомолекулярных фракций в полимере. Возрастает число побочных реакций,  приводящих к образованию разветвленных молекул. Увеличивается нерегулярность при  построении цепи полимера вследствие возрастания доли типов соединения мономера  «голова к голове» и «хвост к хвосту».

IV. Влияние температуры на степень полимеризации.

Влияние температуры на степень полимеризации

Энергия активации роста ~ 6 ккал/моль;

Энергия активации инициирования ~30 ккал/моль;

Энергия активации обрыва ~8 ккал/моль.

Числитель (6-15-4 = -13)  меньше нуля, значит с ростом температуры степень  полимеризации уменьшается.  В результате молекулярная масса полимера в целом  уменьшается, увеличивается доля низкомолекулярных фракций в полимере.

V. Влияние давления на скорость полимеризации

Принцип Ле-Шателье: Если на систему оказывается внешнее воздействие, то в системе активируются  процессы, ослабляющие это воздействие.

Влияние давления

Чем выше давление, тем выше скорость радикальной полимеризации. Однако чтобы повлиять на свойства конденсированных систем, нужно прикладывать давление в несколько тысяч атмосфер.

Особенностью полимеризации под давлением является то, что увеличение скорости не сопровождается уменьшением молекулярной массы получаемого полимера.

Ингибиторы и замедлители полимеризации.

Явления обрыва и передачи цепи широко используются на практике для:

  • предотвращения преждевременной полимеризации при хранении мономеров;
  • для регулирования процесса полимеризации

В первом случае к мономерам добавляют ингибиторы или стабилизаторы, которые вызывают обрыв цепи, а сами превращаются в соединения, не способные инициировать полимеризацию. Также они разрушают пероксиды, образующиеся при взаимодействии мономера с атмосферным кислородом.

Ингибиторы: хиноны, ароматические амины, нитросоединения, фенолы.

Регуляторы полимеризации вызывают преждевременный обрыв материальной цепи, снижая молекулярную массу полимера пропорционально введенному количеству регулятора. Примером их являются меркаптаны.

Термодинамика радикальной полимеризации

Реакция роста цепи обратима, наряду с присоединением мономера к активному центру может происходить и его отщепление-деполимеризация.

Термодинамическая возможность полимеризации, как и любой другой равновесный химический процесс можно описать с помощью функций Гиббса и Гельмгольца:

Уравнения Гиббса и Гельмгольца

Однако функция Гиббса наиболее приближена к реальным условиям, поэтому мы воспользуемся ей:

Функция Гиббса

Так же изменение функции Гиббса связано с константой равновесия реакции уравнением:

Функция гиббса

Константа полимеризационно-деполимеризационного равновесия при достаточно большом молекулярном весе образующегося полимера (p>>1) зависит только от равновесной концентрации мономера:

Константа равновесия

Вывод

Откуда следует, что

Температура равновесия

Из уравнения (а) можно найти такую температуру, при которой реакция полимеризации не будет идти, а из уравнения (б) можно найти равновесную концентрацию мономера, при превышении которой будет происходить полимеризация.

Влияние температуры

Для определения влияния температуры на равновесную концентрацию мы представим уравнение (б) в следующем виде:

Зависимость равновесной концентрации от термодинамических параметров

В случае, когда ΔH°<0 и ΔS°<0 с ростом температуры увеличивается равновесная концентрация  мономера. Верхний предел ограничен концентрацией мономера в массе. Это значит, что  есть некоторая верхняя предельная температура — Тв.пр., выше которой полимеризация  невозможна.

Верхняя предльная температура

В случае, когда ΔH°>0 и ΔS°>0 наблюдается обратная зависимость: с уменьшением температуры увеличивается равновесная концентрация мономера. Следовательно, для мономеров с отрицательным тепловым эффектом существует нижняя предельная температура Тн.пр.

Нижняя предельная температура

Так же есть известные случаи, когда эти зависимости не пересекаются, но они не представляют практического интереса.

Не пересекающиеся зависимости массы от температуры

Термодинамическая вероятность

Теперь рассмотрим термодинамическую возможность протекания реакции, условием которой является равенство ΔG<0. Оно определяется как изменением энтальпии так и энтропии, причем вклад энтропийного члена будет изменяться с температурой реакции.

Интегральный вид уравнения Гиббса

При полимеризации по кратным связям энтропия системы всегда уменьшается, т.е. процесс по энтропийным соображениям невыгоден. Слабая зависимость ∆S° от природы мономера связана с тем, что основной вклад в ∆S° вносит потеря поступательных степеней свободы молекул мономеров.

Иллюстрация уменьшения энтропии с полимеризацией

Но также известны мономеры, для которых при полимеризации происходит увеличение энтропии. Такое изменение ∆S° характерно для некоторых ненапряженных циклов. Причем, поскольку полимеризация оказывается выгодной с энтропийной точки зрения, она может протекать даже при отрицательных тепловых эффектах (полимеризация циклов S8 и Se8 с образованием линейных полимеров)

Расчеты и измерения энтропии для полимеризации большинства виниловых мономеров показывают, что ∆S° составляет около 120 Дж/К·моль.

Напротив, ∆Н° изменяется в зависимости от химического строения мономера в довольно широких пределах (∆Q° = −∆Н° варьируется от нескольких кДж/моль до 100 кДж/моль), что обусловлено различием природы кратной связи и ее заместителей. Отрицательные значения ∆Н° свидетельствуют о том, что полимеризация выгодна с точки зрения энтальпийного фактора. При обычных температурах порядка 25°С полимеризация термодинамически разрешима для мономеров, тепловой эффект которых превышает 40 кДж/моль. Это условие соблюдается для большинства виниловых мономеров. Однако, при полимеризации по С=О связи тепловые эффекты ниже 40 кДж/моль. Поэтому условие ∆G<0 соблюдается только при достаточно низких температурах, когда |TΔS°|<|ΔH°|.

Рассмотрим явление несоответствия теоретической и практической энтальпии полимеризации 

Полимеризация стирола:

Полимеризация стирола

Енергии сигма и пи связи Практическое и теоретическое Изменение энтальпии

Выделяется меньшее количество энергии, куда она девается?

  1. Разрушается эффект сопряжения;
  2. Стерическое отталкивание (при синтезе полистирола образуется спиральная молекула за счет стерического отталкивания).

Полимеризация циклов

Полимеризация циклов

Причина возрастания Q при полимеризации циклов — термодинамчески не выгодный валентный угол между гибридизованными орбиталями и отталкивание неподеленных электронных пар заместителя.

Стадии:

  1. Раскрытие цикла (ΔS1° > 0)
  2. Рост цепи (ΔS2° < 0)

ΔS° = ΔS1° + ΔS2°, ΔS° может быть больше или меньше нуля.

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Радикальная полимеризация: механизм, кинетика и термодинамика

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Радикальная полимеризация — процесс получения ВМС из низкомолекулярных соединений без выделения побочных продуктов, где активный центр — свободно-радикальная частица (частица с неспаренным электроном). Данный процесс осуществляется за счет кратных связей (С=СС=С, С=ОС=О и др.) или раскрытия циклов, содержащих гетероатомы (NN, SS, OO).

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Продукты полимеризации имеют тот же элементный состав, что и исходные мономеры.

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Механизм реакции

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В реакцию полимеризации вступают соединения, которые содержат по крайней мере одну кратную связь или циклы. Реакционная способность мономера зависит от его строения, сопряжения двойной связи в молекуле мономера, количества и взаимного расположения заместителей, их поляризационного явления на двойную связь.

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Радикальная полимеризация протекает по цепному механизму и описывается кинетикой неразветвленной цепной реакции.

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Основные стадии цепной реакции:

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  1. Инициирование — образование активных центров;
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  3. Рост цепи — последовательное присоединение мономеров к активному центру;
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  5. Обрыв цепи — гибель активного центра;
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  7. Передача цепи — передача активного центра на другую молекулу.
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I. Инициирование цепи (зарождение)

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Данная стадия является самой энергоемкой. Различают физическое и химическое инициирование.

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Физическое инициирование

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    Термоинициирование — инициирование при высоких температурах.

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    Фотоинициирование — инициирование под действием света.

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    Использование лучей высокой энергии —

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    Лучи высокой энергии

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    Механоинициирование — инициирование в результате удара.

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Химическое инициирование

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Данный способ инициирования применяется чаще всего. Принцип заключается в использовании веществ-инициаторов (перекиси, азосоединения, red-ox системы), у которых энергия обрыва химической связи значительно меньше, чем у мономеров. При этом процесс происходит в две стадии: сначала генерируются радикалы инициатора, которые затем присоединяются к молекуле мономера, образуя первичный мономерный радикал.

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1 стадия:

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Первая стадия реакции инициирования радикальной полимеризации

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2 стадия:

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Вторая стадия реакции инициирования радикальной полимеризации

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Инициатор очень похож по свойствам на катализатор, но его отличие состоит в том, что инициатор расходуется в процессе химической реакции, а катализатор - нет.

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Примеры инициаторов:

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    Перекись бензоила

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    Реакция инициирования на примере перекиси бензоила

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    Динитрил азобисизомасляной кислоты

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    Реакция инициирования на примере азобисизомасялной кислоты

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    Соли металлов переменной валентности (ОВР)

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    Реакции инициирования на примере реакции ОВР

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II. Рост Цепи

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Мономеры поочередно присоединяются к активному центру первичного мономерного радикала.

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Реакция роста цепи

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III. Обрыв цепи

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Обрыв цепи происходит в результате гибели активных центров (обрыв кинетической цепи).

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  • Обрыв кинетической цепи — исчезают активные центры;
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  • Обрыв материальной цепи — когда данная цепь перестает расти, но активный центр передается другой макромолекуле или мономеру (реакция передачи цепи).
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Реакции приводящие к гибели кинетической и материальной цепи – реакции рекомбинации и диспропорционирования. Реакция обрыва цепи радикальной полимеризации

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Вид реакции обрыва цепи (рекомбинация или диспропорционирование) зависит от ряда факторов, в частности от строения молекулы мономера. Если мономер содержит громоздкий по размеру или электроотрицательный по химической природе заместитель, то столкновения таких растущих радикалов друг с другом не происходит и обрыв цепи осуществляется путем диспропорционирования. Например, в случае метилметакрилата:

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Пример обрыва цепи на реакции метилметакрилата

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По мере роста радикалов увеличивается вязкость системы, и вследствие подвижности макрорадикалов скорость обрыва цепи путем рекомбинации снижается. Рост времени жизни макрорадикалов при увеличении вязкости системы приводит к интересному явлению – ускорению полимеризации на поздних стадиях (гель-эффект) вследствие увеличения концентрации макрорадикалов.

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IV. Передача цепи

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Передача цепи происходит путём отрыва растущим радикалом атома или группы атомов от какой-то молекулы . Реакция передача цепи приводит к обрыву материальной цепи, а рост кинетической продолжается.

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Различают передачу цепи:

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    через полимер — приводит к получению разветвленных полимеров (ухудшение свойств полимеров)

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    Передача цепи через полимер

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    через растворитель — приводит к получению полимеров с меньшей молекулярной массой

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    Передача цепи через растворитель

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    через мономер — обрывается материальная цепь, продолжается кинетическая

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    Передача цепи через мономер

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Особенности радикальной полимеризации:

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  • Высокая скорость полимеризации;
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  • Разветвленность;
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  • Возможны присоединения г-г, г-хв, хв-хв;
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  • Полимолекулярные полимеры.
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Кинетика радикальной полимеризации

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Химическая кинетика — это раздел химии, изучающий механизм и закономерности протекания химической реакции во времени, зависимости этих закономерностей от внешних условий.

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Для изучения кинетики радикальной полимеризации необходимо рассмотреть зависимость скорости реакции и степени полимеризации от концентрации исходных веществ, давления и температуры.

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Обозначения:

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Обозначения концентрации инициатора [I] и мономера [M]

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I. Влияние концентрации исходных веществ на скорость реакции.

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Общая скорость реакции зависит от скорости образования  радикалов Vин (скорости инициирования) , от скорости роста цепи Vр и ее обрыва Vo.

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Общая скорость реакции

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Мы будем рассматривать реакцию свободнорадикальной полимеризации, когда инициирование осуществляется с помощью химических инициаторов.

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Рассмотрим каждую стадию:

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    Инициирование:

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    Реакция инициирования радикальной полимеризации

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    Рост цепи:

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    Реакция роста цепи

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    Обрыв цепи:

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    Реакция обрыва цепи

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Рассмотрение кинетики существенно облегчается, если реакция протекает в  условиях, близких к стационарному режиму, при котором скорости возникновения и  исчезновения свободных радикалов можно считать равными. При этом концентрация  активных центров будет постоянна. 

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Типичная кинетическая кривая цепной радикальной полимеризации

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Как видно из графика кривой можно выделить пять участков по значениям скоростей основной реакции превращения мономера в полимер в результате полимеризации:

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1 — участок ингибирования, где концентрация свободных радикалов мала. И они не могут начать цепной процесс полимеризации;

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2 — участок ускорения полимеризации, где начинается основная реакция превращения мономера в полимер, причем скорость растет;

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3 — участок стационарного состояния, где происходит полимеризация основного количества мономера при постоянной скорости (прямолинейная зависимость конверсии от времени);

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4 — участок замедления реакции, где скорость реакции уменьшается в связи с убылью содержания свободного мономера;

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5 — прекращение основной реакции после исчерпания всего количества мономера.Стационарный режим наблюдается обычно на начальной стадии протекания реакции, когда вязкость реакционной массы невелика и равновероятны случаи зарождения цепи и ее обрыва.

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Вывод уравнения скорости реакции роста цепи

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Таким образом скорость реакции роста цепи равна:

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Скоость реакции роста цепи

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II. Влияние концентрации исходных веществ на степень полимеризации.

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Степень полимеризации зависит от соотношения скоростей роста и обрыва цепи:

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Степень полимеризации

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Учтем соответствующие выражения для скоростей

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Вывод уравнения степени полимеризации через соответствующие скорости

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Степень полимеризации равна:

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Степень полимеризации

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III. Влияние температуры на скорость реакции роста цепи.

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Уравнение скорости роста цепи

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Уравнение Аррениуса:

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Уравнение Аррениуса

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Выполним подстановку уравнения Аррениуса в уравнение скорости роста цепи:

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Подстановка уравнения Аррениуса в уравнение скорости роста цепи

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Прологарифмируем полученное выражение:

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Логарифм уравнения скорости роста цепи

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Энергия активации роста ~ 6 ккал/моль;

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Энергия активации инициирования ~30 ккал/моль;

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Энергия активации обрыва ~8 ккал/моль.

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Числитель (6+15-4 = 17) больше нуля, значит, чем больше температура, тем выше  скорость реакции радикальной полимеризации. Однако с ростом температуры  увеличивается и вероятность столкновения радикалов друг с другом (обрыв цепи путем  диспропорционирования или рекомбинации) или с низкомолекулярными примесями. В  результате молекулярная масса полимера в целом уменьшается, увеличивается доля  низкомолекулярных фракций в полимере. Возрастает число побочных реакций,  приводящих к образованию разветвленных молекул. Увеличивается нерегулярность при  построении цепи полимера вследствие возрастания доли типов соединения мономера  «голова к голове» и «хвост к хвосту».

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IV. Влияние температуры на степень полимеризации.

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Влияние температуры на степень полимеризации

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Энергия активации роста ~ 6 ккал/моль;

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Энергия активации инициирования ~30 ккал/моль;

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Энергия активации обрыва ~8 ккал/моль.

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Числитель (6-15-4 = -13)  меньше нуля, значит с ростом температуры степень  полимеризации уменьшается.  В результате молекулярная масса полимера в целом  уменьшается, увеличивается доля низкомолекулярных фракций в полимере.

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V. Влияние давления на скорость полимеризации

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Принцип Ле-Шателье: Если на систему оказывается внешнее воздействие, то в системе активируются  процессы, ослабляющие это воздействие.

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Влияние давления

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Чем выше давление, тем выше скорость радикальной полимеризации. Однако чтобы повлиять на свойства конденсированных систем, нужно прикладывать давление в несколько тысяч атмосфер.

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Особенностью полимеризации под давлением является то, что увеличение скорости не сопровождается уменьшением молекулярной массы получаемого полимера.

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Ингибиторы и замедлители полимеризации.

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Явления обрыва и передачи цепи широко используются на практике для:

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  • предотвращения преждевременной полимеризации при хранении мономеров;
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  • для регулирования процесса полимеризации
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В первом случае к мономерам добавляют ингибиторы или стабилизаторы, которые вызывают обрыв цепи, а сами превращаются в соединения, не способные инициировать полимеризацию. Также они разрушают пероксиды, образующиеся при взаимодействии мономера с атмосферным кислородом.

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Ингибиторы: хиноны, ароматические амины, нитросоединения, фенолы.

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Регуляторы полимеризации вызывают преждевременный обрыв материальной цепи, снижая молекулярную массу полимера пропорционально введенному количеству регулятора. Примером их являются меркаптаны.

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Термодинамика радикальной полимеризации

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Реакция роста цепи обратима, наряду с присоединением мономера к активному центру может происходить и его отщепление-деполимеризация.

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Термодинамическая возможность полимеризации, как и любой другой равновесный химический процесс можно описать с помощью функций Гиббса и Гельмгольца:

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Уравнения Гиббса и Гельмгольца

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Однако функция Гиббса наиболее приближена к реальным условиям, поэтому мы воспользуемся ей:

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Функция Гиббса

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Так же изменение функции Гиббса связано с константой равновесия реакции уравнением:

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Функция гиббса

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Константа полимеризационно-деполимеризационного равновесия при достаточно большом молекулярном весе образующегося полимера (p>>1) зависит только от равновесной концентрации мономера:

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Константа равновесия

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Вывод

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Откуда следует, что

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Температура равновесия

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Из уравнения (а) можно найти такую температуру, при которой реакция полимеризации не будет идти, а из уравнения (б) можно найти равновесную концентрацию мономера, при превышении которой будет происходить полимеризация.

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Влияние температуры

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Для определения влияния температуры на равновесную концентрацию мы представим уравнение (б) в следующем виде:

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Зависимость равновесной концентрации от термодинамических параметров

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В случае, когда ΔH0<0\Delta H^0 < 0 и ΔS0<0\Delta S^0 < 0 с ростом температуры увеличивается равновесная концентрация  мономера. Верхний предел ограничен концентрацией мономера в массе. Это значит, что  есть некоторая верхняя предельная температура — Тв.пр., выше которой полимеризация  невозможна.

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Верхняя предльная температура

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В случае, когда ΔH°>0 и ΔS°>0 наблюдается обратная зависимость: с уменьшением температуры увеличивается равновесная концентрация мономера. Следовательно, для мономеров с отрицательным тепловым эффектом существует нижняя предельная температура Тн.пр.

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Нижняя предельная температура

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Так же есть известные случаи, когда эти зависимости не пересекаются, но они не представляют практического интереса.

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Не пересекающиеся зависимости массы от температуры

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Термодинамическая вероятность

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Теперь рассмотрим термодинамическую возможность протекания реакции, условием которой является равенство ΔG<0\Delta G < 0. Оно определяется как изменением энтальпии так и энтропии, причем вклад энтропийного члена будет изменяться с температурой реакции.

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Интегральный вид уравнения Гиббса

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При полимеризации по кратным связям энтропия системы всегда уменьшается, т.е. процесс по энтропийным соображениям невыгоден. Слабая зависимость ΔS0\Delta S^0 от природы мономера связана с тем, что основной вклад в ΔS0\Delta S^0 вносит потеря поступательных степеней свободы молекул мономеров.

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Иллюстрация уменьшения энтропии с полимеризацией

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Но также известны мономеры, для которых при полимеризации происходит увеличение энтропии. Такое изменение ΔS0\Delta S^0 характерно для некоторых ненапряженных циклов. Причем, поскольку полимеризация оказывается выгодной с энтропийной точки зрения, она может протекать даже при отрицательных тепловых эффектах (полимеризация циклов S8 и Se8 с образованием линейных полимеров)

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Расчеты и измерения энтропии для полимеризации большинства виниловых мономеров показывают, что ΔS0\Delta S^0 составляет около 120 Дж/К·моль.

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Напротив, ΔH0\Delta H^0 изменяется в зависимости от химического строения мономера в довольно широких пределах (ΔQ0=ΔH0\Delta Q^0 = - \Delta H^0 варьируется от нескольких кДж/моль до 100 кДж/моль), что обусловлено различием природы кратной связи и ее заместителей. Отрицательные значения ∆Н° свидетельствуют о том, что полимеризация выгодна с точки зрения энтальпийного фактора. При обычных температурах порядка 25°С полимеризация термодинамически разрешима для мономеров, тепловой эффект которых превышает 40 кДж/моль. Это условие соблюдается для большинства виниловых мономеров. Однако, при полимеризации по С=О связи тепловые эффекты ниже 40 кДж/моль. Поэтому условие ΔG<0\Delta G < 0 соблюдается только при достаточно низких температурах, когда TΔS0<ΔH0| T\Delta S^0 | < |\Delta H^0|.

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Рассмотрим явление несоответствия теоретической и практической энтальпии полимеризации 

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Полимеризация стирола:

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Полимеризация стирола

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Енергии сигма и пи связи Практическое и теоретическое Изменение энтальпии

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Выделяется меньшее количество энергии, куда она девается?

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  1. Разрушается эффект сопряжения;
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  3. Стерическое отталкивание (при синтезе полистирола образуется спиральная молекула за счет стерического отталкивания).
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Полимеризация циклов

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Полимеризация циклов

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Причина возрастания Q при полимеризации циклов — термодинамчески не выгодный валентный угол между гибридизованными орбиталями и отталкивание неподеленных электронных пар заместителя.

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Стадии:

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  1. Раскрытие цикла (ΔS10>0\Delta S_1^0 > 0)
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  3. Рост цепи (ΔS20<0\Delta S_2^0 < 0)
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ΔS0=ΔS10+ΔS20,ΔS0может быть больше или меньше нуля\Delta S^0 = \Delta S_1^0 + \Delta S_2^0, \qquad\Delta S^0 \text{может быть больше или меньше нуля}

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Реакции деструкции: химическая и физическая

Реакции деструкции — реакции, которые приводят к разрыву химической связи в макромолекулах. Вследствие чего возможно уменьшение степени полимеризации и молекулярной массы полимера.

Различают химическую и физическую деструкции:

Химическая деструкция

1. Окислительная деструкция

2. Гидролиз

3. Алкоголиз (под действием спиртов)

4. Ацетолиз (под действием кислоты)

5. Аминолиз (под действием аминов)

Физическая деструкция

1. Термодеструкция (под действием температуры)

Термостойкость — способность веществ сохранять свое химическое строение при росте температуры.

Термоустойчивость — способность веществ сохранять механические свойства при росте температуры.

Прочность связи по отношению к термодеструкции:

2. Механодеструкция (под действием механического напряжения)

Возникают радикалы разного сорта — получают блок-сополимеры.

3. Фотодеструкция (под действием света)

Некоторые полимеры разрушаются, другие — сшиваются.

3. Радиолиз (под действием лучей высоких энергий α, β, γ)

Также может происходить деструкция или сшивание.

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Реакции деструкции: химическая и физическая

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Реакции деструкции — реакции, которые приводят к разрыву химической связи в макромолекулах. Вследствие чего возможно уменьшение степени полимеризации и молекулярной массы полимера.

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Различают химическую и физическую деструкции:

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Химическая деструкция

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1. Окислительная деструкция

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2. Гидролиз

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3. Алкоголиз (под действием спиртов)

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4. Ацетолиз (под действием кислоты)

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5. Аминолиз (под действием аминов)

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Физическая деструкция

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1. Термодеструкция (под действием температуры)

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Термостойкость — способность веществ сохранять свое химическое строение при росте температуры.

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Термоустойчивость — способность веществ сохранять механические свойства при росте температуры.

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Прочность связи по отношению к термодеструкции:

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2. Механодеструкция (под действием механического напряжения)

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Возникают радикалы разного сорта — получают блок-сополимеры.

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3. Фотодеструкция (под действием света)

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Некоторые полимеры разрушаются, другие — сшиваются.

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3. Радиолиз (под действием лучей высоких энергий α, β, γ)

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Также может происходить деструкция или сшивание.

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Реакции сшивания

Реакции сшивания — реакции, которые приводят к росту молекулярной массы цепи: вулканизация и отверждение.

Вулканизация

Вулканизация — технологический процесс получения резин и каучуков за счет соединения линейных макромолекул в сетку.

Вулканизация ПХП (полихлоропреновый какучук)

Вулканизация изопренового каучука (НК)

Вулканизация СКЭП (синтетический каучук этиленпроипленовый)

Вулканизация СКЭПТ (синтетический каучук этиленпропиленовый тройной)

Вулканизация ПДМС (полидиметилсилоксан)

ПДМС устойчив при низкой температуре, совместим с биологическими тканями, прочный.

Вулканизация кислот

Отверждение

Отверждение — необратимое превращение жидких олигомеров в твердые нерастворимые полимеры с трехмерной структурой.

Термопласты — полимеры, которые при эксплуатации находятся в твердом состоянии, при повышении температуры размягчаются, а при понижении вновь возвращаются в прежнее состояние (н-р: полиэтилентерефталат).

Термореактопласты — при повышении температуры не размягчаются (фенолформальдегидные смолы, эпоксидные смолы, Si-органические полимеры).

Получение фенолформальдегидных смол (отвердитель — уротропин)

Сшивание эпоксидных смол

В качестве отвердителей для эпоксидных смол используют вещества, содежащие 2 и более функциональных групп, способных к присоединению к эпоксидной группе (многоосновные кислоты, их ангидриды и амины).

Наличие OH-групп в отвержденной смоле способствует хорошей адгезии к другим материалам. Поэтому их используют в качестве клея.

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Реакции сшивания

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Реакции сшивания — реакции, которые приводят к росту молекулярной массы цепи: вулканизация и отверждение.

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Вулканизация

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Вулканизация — технологический процесс получения резин и каучуков за счет соединения линейных макромолекул в сетку.

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Вулканизация ПХП (полихлоропреновый какучук)

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Вулканизация изопренового каучука (НК)

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Вулканизация СКЭП (синтетический каучук этиленпроипленовый)

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Вулканизация СКЭПТ (синтетический каучук этиленпропиленовый тройной)

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Вулканизация ПДМС (полидиметилсилоксан)

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ПДМС устойчив при низкой температуре, совместим с биологическими тканями, прочный.

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Вулканизация кислот

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Отверждение

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Отверждение — необратимое превращение жидких олигомеров в твердые нерастворимые полимеры с трехмерной структурой.

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Термопласты — полимеры, которые при эксплуатации находятся в твердом состоянии, при повышении температуры размягчаются, а при понижении вновь возвращаются в прежнее состояние (н-р: полиэтилентерефталат).

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Термореактопласты — при повышении температуры не размягчаются (фенолформальдегидные смолы, эпоксидные смолы, Si-органические полимеры).

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Получение фенолформальдегидных смол (отвердитель — уротропин)

+

+

+

+

Сшивание эпоксидных смол

+

В качестве отвердителей для эпоксидных смол используют вещества, содежащие 2 и более функциональных групп, способных к присоединению к эпоксидной группе (многоосновные кислоты, их ангидриды и амины).

+

+

+

Наличие OH-групп в отвержденной смоле способствует хорошей адгезии к другим материалам. Поэтому их используют в качестве клея.

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Сополимеризация

Сополимеризация — совместная полимеризация различных мономеров для получения полимеров с улучшенными свойствами. Например, сополимеризацией является реакция вулканизации каучуков:

Реакция вулканизации каучуков

Резина будет растворяться в масле (неполярная), значит необходимо повысить полярность резины:

Получение СКН. СКН — синтетический каучук нитрильный

СКН — синтетический каучук нитрильный.

В России выпускается: СКН-18; СКН-26; СКН-40 — цифра характеризует процентное содержание акрилонитрила в реакционной смеси.

В реакционной смеси возможно протекание четырех элементарных реакций роста цепи:

Здесь R1* и R2* – растущие макрорадикалы, оканчивающиеся звеньями M1 и М2.

Скорости расходования мономеров M1 и M2 в процессе сополимеризации определяются уравнениями:

Разделив (1) на (2) получим:

Для стационарного процесса реакции можно считать, что выполняется равенство:

При малых степенях превращения отношения скоростей расходования двух мономеров, или отношение концентраций мономерных звеньев в сополимере m1/m2 может быть описано уравнением, полученным Майо:

Константы сополимеризации характеризуют отношение констант скоростей взаимодействия радикалов со "своим" и "чужим" мономером.

"Схема Q - е" Алфрея – Прайса

Учет полярных факторов был сделан в рамках полуэмпирической схемы, называемой схемой "Q-е", в которой принимают, что

Где Pi и Qj — параметры, соответствующие энергиям сопряжения в мономере j и радикале i, согласно теории идеальной радикальной реакционной способности. Величины еi и еj учитывают поляризацию реагирующих мономеров.

Используя эту схему, удалось оценить относительную реакционную способность мономеров и роль полярных факторов для большого числа пар сополимеризующихся мономеров.

За стандарный мономер был принят стирол со значениями:

При сополимеризации стирола с другими мономерами (Mj) последние были охарактеризованы своими значениями Q и e что дало возможность предсказать поведение этих мономеров в реакциях сополимеризации с другими мономерами, для которых также были установлены значения Q и e.

Активные мономеры: Q>0,5

Неактивные мономеры: Q<0,1

Электродонорные: e<0 Электроакцепторные: e>1

 Хотя схема "Q-е" не имеет полного теоретического обоснования, с практической точки зрения она оказалась полезной.

- - +

Сополимеризация

+

Сополимеризация — совместная полимеризация различных мономеров для получения полимеров с улучшенными свойствами. Например, сополимеризацией является реакция вулканизации каучуков:

+

Реакция вулкан�изации каучуков

+

Резина будет растворяться в масле (неполярная), значит необходимо повысить полярность резины:

+

Получение СКН. СКН — синтетический каучук нитрильный

+

СКН — синтетический каучук нитрильный.

+

В России выпускается: СКН-18; СКН-26; СКН-40 — цифра характеризует процентное содержание акрилонитрила в реакционной смеси.

+

В реакционной смеси возможно протекание четырех элементарных реакций роста цепи:

+

+

Здесь R1* и R2* – растущие макрорадикалы, оканчивающиеся звеньями M1 и М2.

+

Скорости расходования мономеров M1 и M2 в процессе сополимеризации определяются уравнениями:

+

+

Разделив (1) на (2) получим:

+

+

Для стационарного процесса реакции можно считать, что выполняется равенство:

+

+

При малых степенях превращения отношения скоростей расходования двух мономеров, или отношение концентраций мономерных звеньев в сополимере m1/m2 может быть описано уравнением, полученным Майо:

+

+

Константы сополимеризации характеризуют отношение констант скоростей взаимодействия радикалов со "своим" и "чужим" мономером.

+

+ +

"Схема Q - е" Алфрея – Прайса

+

Учет полярных факторов был сделан в рамках полуэмпирической схемы, называемой схемой "Q-е", в которой принимают, что

+

+

Где Pi и Qj — параметры, соответствующие энергиям сопряжения в мономере j и радикале i, согласно теории идеальной радикальной реакционной способности. Величины еi и еj учитывают поляризацию реагирующих мономеров.

+

+

Используя эту схему, удалось оценить относительную реакционную способность мономеров и роль полярных факторов для большого числа пар сополимеризующихся мономеров.

+

За стандарный мономер был принят стирол со значениями:

+

+

При сополимеризации стирола с другими мономерами (Mj) последние были охарактеризованы своими значениями Q и e что дало возможность предсказать поведение этих мономеров в реакциях сополимеризации с другими мономерами, для которых также были установлены значения Q и e.

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Активные мономеры: Q>0,5Q > 0,5

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Неактивные мономеры: Q<0,1Q < 0,1

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Электродонорные: e<0e<0

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Электроакцепторные: e>1e>1

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Хотя схема "Q-е" не имеет полного теоретического обоснования, с практической точки зрения она оказалась полезной.

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Способы проведения полимеризации

Полимеризация в массе (блок)

Мономер — жидкость. Инициатор и агент передачи цепи растворяется в мономере.

Преимущества:

  • Минимальное количество компонентов;
  • Отсутствие стадии выделения полимера из реакционной среды;
  • Позволяет получить полимеры с высокой степенью чистоты;
  • Единственный способ получения оптического органического стекла;
  • Минимальное загрязнение окружающей среды.

Недостатки:

  • Сложность отведения тепла при глубокой степени превращения;
  • Тепловые флуктуации приводят к образованию широкого ММР;
  • Локальные флуктуации температуры приводят к деструкции;
  • Локальное испарение мономера и образвание дефектов (раковин).

Применение:

Используют при радикальной полимеризации метилметакрилата и стирола, также полимеризуют винилхлорид для получения поливинилхлоридных смол.

Полимеризация в растворе

Мономер, инициатор и агент передачи цепи растворяют в инертном растворителе.

Преимущества:

  • Процесс происходит с одновременным отводом тепла;
  • Возможность варьировать концентрацию мономера в растворе;
  • Возможность варьировать температуру в широких пределах;
  • Возможность получать высоковязкие полимеры;
  • Возможность получения олигомеров с реакционноспособными концевыми группами;
  • Возможность получения лаков - концентрированных растворов полимеров.

Недостатки:

  • Необходимость отделения растворителя и сушки полимера;
  • Необходимость регенерации растворителя;
  • Значительные энергозатраты;
  • Существует конечная вероятность передачи цепи на растовритель, что затрудняет получение очень высокомолекулярных продуктов.

Применение:

Используют при радикальной полимеризации акрилонитрила и катионной полимеризации изобутилена.

Суспензионная полимеризация

Мономер диспергируют в воде в виде мелких капель, мономер должен быть водонерастворимым.

Преимущества:

  • Эффективное теплоотведение из реакционной системы;
  • Контроль за длиной кинетических цепей (неширокое молекулярно-массовое распределение);
  • Легкость отделения от воды;
  • Простота переработки готового продукта.

Недостатки:

  • Основная проблема — необходимость сохранения системы в дисперсном состоянии;
  • Необходимость применения стабилизаторов суспензий — ПВС или тонкодисперсные минеральные порошки;
  • Необходимость регенерации растворителя, очистки сточных вод;
  • Необходимость извлечения из полимера остатков стабилизатора.

Применение:

Используют для получения полистирольных гранул (из которых получают пенополистирол), полистирол-дивинил бензольных гранул (для изготовления ионобменных смол) и гранул поливинилацетата (используемых в дальнейшем для превращения в поливиниловый спирт).

Эмульсионная (латексная) полимеризация

Мономер диспергируют в водной фазе в виде однородной эмульсии.

Преимущества:

  • Высокая скорость полимеризации;
  • Небольшое изменение вязкости;
  • Легкость регулирования теплопереноса;
  • Использование воды в качестве растворителя;
  • Возможность получать высокомолекулярные соединения с узким значением ММР;
  • Возможность регулировать ММ соотношением мономер / ПАВ / вода;
  • Возможность использовать полученные эмульсии полимеров для производства изделий методом смачивания.

Недостатки:

  • Необходимость использования дополнительных веществ (ПАВ, эмульгаторы);
  • Очистка большого количества сточных вод;
  • Для выделения полимера из эмульсии необходим каогулянт;

Применение:

Проводят полимеризацию винилхлорида, бутадиена, хлоропрена, винилацетата, акрилатов и метакрилатов.

Полимеризация в газовой фазе:

Используется, если мономер характеризуется низкой критической температурой кипения.

Преимущества:

  • Нет необходимости применять растворители;
  • Возможно эффективно применять фото- и радиоинициирование;

Недостатки:

  • Необходимость применения высокого давления (~108 Па);
  • Очень плохой отвод тепла;
  • Изменение кинетики полимеризации при появлении твердой фазы;

Свойства конечных продуктов, таких, как средине молекулярные массы, молекулярно-массовое распределение, молекулярная структура и химическая однородность, значительно зависят от следующих факторов:

  • Эффективность теплоотвода при полимеризации;
  • Одинакового времени пребывания реагентов в зоне реакции;
  • Эффективности перемешивания, обеспечивающего однородный температурный профиль и равномерное распределение реагентов в реакционной среде;

Применение:

Проводят полимеризацию этилена, тетрафторэтилена, п-ксилола и др.

Полимеризация в твердой фазе

Полимеризация мономеров, находящихся в кристаллическом или стеклообразном состоянии. Получают полимеры в стереорегулярном виде, а также из полисопряженных молекул получаются высококристаллические электропроводящие полимеры (последний пример).

Используется  фото- и радиоинициирование:

- - +

Способы проведения полимеризации

+ +

Полимеризация в массе (блок)

+

Мономер — жидкость. Инициатор и агент передачи цепи растворяется в мономере.

+

Преимущества:

+
    +
  • Минимальное количество компонентов;
  • +
  • Отсутствие стадии выделения полимера из реакционной среды;
  • +
  • Позволяет получить полимеры с высокой степенью чистоты;
  • +
  • Единственный способ получения оптического органического стекла;
  • +
  • Минимальное загрязнение окружающей среды.
  • +
+

Недостатки:

+
    +
  • Сложность отведения тепла при глубокой степени превращения;
  • +
  • Тепловые флуктуации приводят к образованию широкого ММР;
  • +
  • Локальные флуктуации температуры приводят к деструкции;
  • +
  • Локальное испарение мономера и образвание дефектов (раковин).
  • +
+

Применение:

+

Используют при радикальной полимеризации метилметакрилата и стирола, также полимеризуют винилхлорид для получения поливинилхлоридных смол.

+

Полимеризация в растворе

+

Мономер, инициатор и агент передачи цепи растворяют в инертном растворителе.

+

Преимущества:

+
    +
  • Процесс происходит с одновременным отводом тепла;
  • +
  • Возможность варьировать концентрацию мономера в растворе;
  • +
  • Возможность варьировать температуру в широких пределах;
  • +
  • Возможность получать высоковязкие полимеры;
  • +
  • Возможность получения олигомеров с реакционноспособными концевыми группами;
  • +
  • Возможность получения лаков - концентрированных растворов полимеров.
  • +
+

Недостатки:

+
    +
  • Необходимость отделения растворителя и сушки полимера;
  • +
  • Необходимость регенерации растворителя;
  • +
  • Значительные энергозатраты;
  • +
  • Существует конечная вероятность передачи цепи на растовритель, что затрудняет получение очень высокомолекулярных продуктов.
  • +
+

Применение:

+

Используют при радикальной полимеризации акрилонитрила и катионной полимеризации изобутилена.

+

Суспензионная полимеризация

+

Мономер диспергируют в воде в виде мелких капель, мономер должен быть водонерастворимым.

+

Преимущества:

+
    +
  • Эффективное теплоотведение из реакционной системы;
  • +
  • Контроль за длиной кинетических цепей (неширокое молекулярно-массовое распределение);
  • +
  • Легкость отделения от воды;
  • +
  • Простота переработки готового продукта.
  • +
+

Недостатки:

+
    +
  • Основная проблема — необходимость сохранения системы в дисперсном состоянии;
  • +
  • Необходимость применения стабилизаторов суспензий — ПВС или тонкодисперсные минеральные порошки;
  • +
  • Необходимость регенерации растворителя, очистки сточных вод;
  • +
  • Необходимость извлечения из полимера остатков стабилизатора.
  • +
+

Применение:

+

Используют для получения полистирольных гранул (из которых получают пенополистирол), полистирол-дивинил бензольных гранул (для изготовления ионобменных смол) и гранул поливинилацетата (используемых в дальнейшем для превращения в поливиниловый спирт).

+

Эмульсионная (латексная) полимеризация

+

Мономер диспергируют в водной фазе в виде однородной эмульсии.

+

Преимущества:

+
    +
  • Высокая скорость полимеризации;
  • +
  • Небольшое изменение вязкости;
  • +
  • Легкость регулирования теплопереноса;
  • +
  • Использование воды в качестве растворителя;
  • +
  • Возможность получать высокомолекулярные соединения с узким значением ММР;
  • +
  • Возможность регулировать ММ соотношением мономер / ПАВ / вода;
  • +
  • Возможность использовать полученные эмульсии полимеров для производства изделий методом смачивания.
  • +
+

Недостатки:

+
    +
  • Необходимость использования дополнительных веществ (ПАВ, эмульгаторы);
  • +
  • Очистка большого количества сточных вод;
  • +
  • Для выделения полимера из эмульсии необходим каогулянт;
  • +
+

Применение:

+

Проводят полимеризацию винилхлорида, бутадиена, хлоропрена, винилацетата, акрилатов и метакрилатов.

+

Полимеризация в газовой фазе:

+

Используется, если мономер характеризуется низкой критической температурой кипения.

+

Преимущества:

+
    +
  • Нет необходимости применять растворители;
  • +
  • Возможно эффективно применять фото- и радиоинициирование;
  • +
+

Недостатки:

+
    +
  • Необходимость применения высокого давления (~108 Па);
  • +
  • Очень плохой отвод тепла;
  • +
  • Изменение кинетики полимеризации при появлении твердой фазы;
  • +
+

Свойства конечных продуктов, таких, как средине молекулярные массы, молекулярно-массовое распределение, молекулярная структура и химическая однородность, значительно зависят от следующих факторов:

+
    +
  • Эффективность теплоотвода при полимеризации;
  • +
  • Одинакового времени пребывания реагентов в зоне реакции;
  • +
  • Эффективности перемешивания, обеспечивающего однородный температурный профиль и равномерное распределение реагентов в реакционной среде;
  • +
+

Применение:

+

Проводят полимеризацию этилена, тетрафторэтилена, п-ксилола и др.

+

Полимеризация в твердой фазе

+

Полимеризация мономеров, находящихся в кристаллическом или стеклообразном состоянии. Получают полимеры в стереорегулярном виде, а также из полисопряженных молекул получаются высококристаллические электропроводящие полимеры (последний пример).

+

Используется  фото- и радиоинициирование:

+

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-

Ступенчатая полимеризация: особенности и примеры

Ступенчатая полимеризация протекает так же как и цепная полимеризация(состав продукта одинаков с составом мономера), но отличие состоит в том, что реакция идет через образование промежуточных устойчивых соединений: ди-, три-, тетра-, пентамеров и т. д.

Особенности ступенчатой полимеризации

  1. Образующиеся промежуточные продукты устойчивы и могут быть выделены из сферы реакции;
  2. В данных процессах не участвуют активные центры.
  3. Реакционная способность промежуточных соединений и исходного мономера одинакова.
  4. Каждая стадия роста полимерной цепи протекает с высокой энергией активации.
  5. Ступенчатая полимеризация — обратимый процесс.

Примеры ступенчатой полимеризации

Полимеризация стирола:

Синтез полиуретана:

Полимеризация этиленоксида в присутствии оснований:

Полимеризации формальдегида в пристутствии следов воды:

- - +

Ступенчатая полимеризация: особенности и примеры

+

Ступенчатая полимеризация протекает так же как и цепная полимеризация(состав продукта одинаков с составом мономера), но отличие состоит в том, что реакция идет через образование промежуточных устойчивых соединений: ди-, три-, тетра-, пентамеров и т. д.

+ +

Особенности ступенчатой полимеризации

+
    +
  1. Образующиеся промежуточные продукты устойчивы и могут быть выделены из сферы реакции;
  2. +
  3. В данных процессах не участвуют активные центры.
  4. +
  5. Реакционная способность промежуточных соединений и исходного мономера одинакова.
  6. +
  7. Каждая стадия роста полимерной цепи протекает с высокой энергией активации.
  8. +
  9. Ступенчатая полимеризация — обратимый процесс.
  10. +
+

Примеры ступенчатой полимеризации

+

Полимеризация стирола:

+

+

Синтез полиуретана:

+

+

Полимеризация этиленоксида в присутствии оснований:

+

+

Полимеризации формальдегида в пристутствии следов воды:

+

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-

Важнейшие полимеры

Полиэтилен (ПЭ)

CH_2=CH_2 
ightarrow polyetilen

Полипропилен (ПП)

Реакция получения полипропилена

Полистирол (ПС)

Реакция получения полистирола

Поливинилхлорид (ПВХ)

Реакция получения поливинилхлорида

Полиметилметакрилат (ПММА)

Реакция получения

Полиакрилонитрил (ПАН)

Реакция получения

Поликарбонат (ПК)

Реакция получения

Полиамид-6 (ПА-6, капрон, найлон-6)

Реакция получения

Полиамид-6,6 (ПА-6,6, нейлон)

Реакция получения

Полиамид-6,10 (ПА-6,10)

Реакция получения

Полиэтилентерефталат (ПЭТФ, ПЭТ, лавсан, майлар)

Реакция получения

Политетрафторэтилен (ПТФЭ, тефлон, фторопласт-4)

Реакция получения

Натуральный каучук (НК)

Реакция получения Всего существует 12 изомеров полиизопрена и только один из них натуральный. Сложно синтезировать, в природе содержится в млечном соке гевеи, кок-сагыза и других каучуконосных растений.

Полибутадиен (ПБ)

Реакция получения

Полиизабутилен (ПИБ)

Реакция получения

Полидиметилсилоксан (ПДМС)

Реакция получения

Полихлоропрен (ПХП)

Реакция получения

Синтетический каучук (СК)

Самый первый синтезеированный каучук - дивиниловый Реакция получения

Синтетический каучук изопреновый (СКИ)

Реакция получения

Синтетический каучук стирольный (СКC)

СКC - сополимер бутадиена и стирола.

Реакция получения

Синтетический каучук метилстирольный (СКМС)

СКМС - сополимер бутадиена и метилстирола.

Реакция получения

Синтетический каучук нитрильный (СКН)

СКН - сополимер бутадиена и акрилонитрила.

Реакция получения

Синтетический каучук этиленпропиленовый (СКЭП)

СКЭП - сополимер этилена и пропилена.

Реакция получения

- - +

Важнейшие полимеры

+ +

Полиэтилен (ПЭ)

+

CH_2=CH_2 \rightarrow polyetilen

+

Полипропилен (ПП)

+

Реакция получения полипропилена

+

Полистирол (ПС)

+

Реакция получения полистирола

+

Поливинилхлорид (ПВХ)

+

Реакция получения поливинилхлорида

+

Полиметилметакрилат (ПММА)

+

Реакция получения

+

Полиакрилонитрил (ПАН)

+

Реакция получения

+

Поликарбонат (ПК)

+

Реакция получения

+

Полиамид-6 (ПА-6, капрон, найлон-6)

+

Реакция получения

+

Полиамид-6,6 (ПА-6,6, нейлон)

+

Реакция получения

+

Полиамид-6,10 (ПА-6,10)

+

Реакция получения

+

Полиэтилентерефталат (ПЭТФ, ПЭТ, лавсан, майлар)

+

Реакция получения

+

Политетрафторэтилен (ПТФЭ, тефлон, фторопласт-4)

+

Реакция получения

+

Натуральный каучук (НК)

+

Реакция получения Всего существует 12 изомеров полиизопрена и только один из них натуральный. Сложно синтезировать, в природе содержится в млечном соке гевеи, кок-сагыза и других каучуконосных растений.

+

Полибутадиен (ПБ)

+

Реакция получения

+

Полиизабутилен (ПИБ)

+

Реакция получения

+

Полидиметилсилоксан (ПДМС)

+

Реакция получения

+

Полихлоропрен (ПХП)

+

Реакция получения

+

Синтетический каучук (СК)

+

Самый первый синтезеированный каучук - дивиниловый Реакция получения

+

Синтетический каучук изопреновый (СКИ)

+

Реакция получения

+

Синтетический каучук стирольный (СКC)

+

СКC - сополимер бутадиена и стирола.

+

Реакция получения

+

Синтетический каучук метилстирольный (СКМС)

+

СКМС - сополимер бутадиена и метилстирола.

+

Реакция получения

+

Синтетический каучук нитрильный (СКН)

+

СКН - сополимер бутадиена и акрилонитрила.

+

Реакция получения

+

Синтетический каучук этиленпропиленовый (СКЭП)

+

СКЭП - сополимер этилена и пропилена.

+

Реакция получения

+

 

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-

Внутримолекулярные превращения

Внутримолекулярные превращения — это химические реакции функциональных групп основной цепи, приводящие к изменению её строения. Внутримолекулярные превращения происходят под действием тепла, света и химических реагентов.

Внутримолекулярные превращения разделяют на две группы:

  • Реакции отщепления

    Внутримолекулярные превращения. Реакция отщепления

  • Реакции циклизации:

    Внутримолекулярные превращения. Реакция циклизации

- - +

Внутримолекулярные превращения

+

Внутримолекулярные превращения — это химические реакции функциональных групп основной цепи, приводящие к изменению её строения. Внутримолекулярные превращения происходят под действием тепла, света и химических реагентов.

+

Внутримолекулярные превращения разделяют на две группы:

+
    +
  • +

    Реакции отщепления

    +

    Внутримолекулярные превращения. Реакция отщепления

    +
  • +
  • +

    Реакции циклизации:

    +

    Внутримолекулярные превращения. Реакция циклизации

    +
  • +
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