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plotCircleGrids.m
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plotCircleGrids.m
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function h = plotCircleGrids(varargin)
% h = plotCircleGrids()
% h = plotCircleGrids(axh)
% h = plotCircleGrids(axh,radius)
%
% INPUT ARGUMENTS
% 'axh' (Optional) Axes object
%
% 'radius' 1 (default) | scalar
% (Optional) Radius of the circle
%
% OPTIONAL PARAMETER/VALUE PAIRS
%
% 'RadiusForAngles'
% [1.2, 1.2] (default) | [r0, r90]
% Determines the positions of texts indicating angles.
% r0 is for 0 and 180 degrees, whereas r90 is for 90 and 270.
%
% 'RadiusForScales'
% [0.65,1.2] (default) | [inner, outer]
% Determines the positions of texts indicating scales
%
% 'RadianForScales'
% pi*3/8 (default) | scalar
% Phase of the positions of texts indicating scales in radian
%
%
% OUTPUT ARGUMENTS
% h structure
%
%
% Written by Kouichi C. Nakamura Ph.D.
% MRC Brain Network Dynamics Unit
% University of Oxford
% 23-May-2017 14:23:38
%
% See also
% K_plotCircPhaseHist_one, K_plotCircPhaseHist_group, K_plotCircPhaseWave_one
p = inputParser;
p.addOptional('axh',[],@(x) isempty(x) || ishandle(x) && strcmpi(x.Type,'axes'))
p.addOptional('radius',1,@(x) isscalar(x) && isnumeric(x) && x >=0)
p.addParameter('RadiusForAngles', [1.2,1.2], @(x) isrow(x) && numel(x) == 2 ...
&& isnumeric(x) && all(x >=0))
p.addParameter('RadiusForScales', [0.65,1.2], @(x) isrow(x) && numel(x) == 2 ...
&& isnumeric(x) && all(x >=0) && x(1) < x(2))
p.addParameter('RadianForScales', pi*3/8, @(x) isscalar(x) && isreal(x))
p.parse(varargin{:})
radius = p.Results.radius;
axh = p.Results.axh;
radiusForAngles = p.Results.RadiusForAngles;
radiusForScales = p.Results.RadiusForScales;
radianForScales = p.Results.RadianForScales;
if isempty(axh)
h.fig = figure('Color',[1 1 1]); hold on;
h.axh = gca;
axh = gca;
axh.Position = [0.1300 0.16 0.7 0.7];
else
axes(axh);
h.fig = gcf;
set(gcf, 'Color', [1 1 1]);
h.axh = axh;
end
set(h.axh, ...
'Visible','off',...
'Box', 'off',...
'PlotBoxAspectRatioMode', 'manual',...
'Units', 'normalized');
rad2cmp = @(x) exp(1i * x);
zz = rad2cmp(linspace(0, 2*pi, 3600));
view(90,-90);
hold on
axis tight
axis equal
% draw concentric circles
h.outercirc = plot(axh, radius*real(zz), radius*imag(zz),...
'Color', 'k', 'LineWidth',2 ,'Tag','Outer Circle');
h.innercirc = plot(axh, radius*1/2*real(zz), radius*1/2*imag(zz),...
'Color', [0.5 0.5 0.5], 'Tag','Inner Circle');
% draw vertical and holizontal lines
h.vertline = plot(axh, radius*[0 0],radius*[-1 1],'Color', [0.5 0.5 0.5],...
'Tag','Vertical Line');
h.horzline = plot(axh, radius*[-1 1],radius*[0 0],'Color', [0.5 0.5 0.5],...
'Tag','Horizontal Line');
hg = hggroup('Tag','Circular Grid');
set([h.outercirc,h.innercirc,h.vertline,h.horzline],'Parent',hg);
%%
h.t(1) = text(radius*radiusForAngles(1), radius*0, ...
['0', char(176)],'Tag','Phase 0'); % char(176) == degree symbol
h.t(2) = text(radius*0, radius*radiusForAngles(2), ...
['90', char(176)],'Tag','Phase 90');
h.t(3) = text(radius*-radiusForAngles(1), radius*0, ...
['180', char(176)],'Tag','Phase 180');
h.t(4) = text(radius*0, radius*-radiusForAngles(2), ...
['270', char(176)],'Tag','Phase 270');
hg = hggroup('Tag','Phase 0 90 180 270');
set(h.t,'Parent',hg);
set(h.t, 'HorizontalAlignment', 'center', 'FontSize', 12);
tz1 =rad2cmp(radianForScales);
h.txt_scalevec(1) = text(radius*real(tz1)*radiusForScales(1), ...
radius*imag(tz1)*radiusForScales(1),...
num2str(radius/2),...
'Color', 'k','Tag','Scale Half');
h.txt_scalevec(2) = text(radius*real(tz1)*radiusForScales(2), ...
radius*imag(tz1)*radiusForScales(2), ...
num2str(radius),...
'Color', 'k','Tag','Scale Full');
set(h.txt_scalevec, 'HorizontalAlignment', 'center');
axh.Visible = 'off';
h.fig.Color = 'w';
end