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Add exacb turbulence pgen
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pgrete committed Jun 22, 2024
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<comment>
problem = Turbulence with parabolic forcing profile (using few driving modes)
reference = to be written, see https://gitlab.com/pgrete/kathena/wikis/turbulence for now

<job>
problem_id = turbulence

<parthenon/time>
cfl = 0.3 # The Courant, Friedrichs, & Lewy (CFL) Number
nlim = 100000 # cycle limit
tlim = 5.0 # time limit
integrator = vl2 # time integration algorithm
ncycle_out_mesh = -500 # print mesh structure every 500 cyles and on refinement

<parthenon/mesh>
nghost = 3
nx1 = 64 # Number of zones in X1-direction
x1min = 0.0 # minimum value of X1
x1max = 1.0 # maximum value of X1
ix1_bc = periodic # inner-X1 boundary flag
ox1_bc = periodic # outer-X1 boundary flag

nx2 = 64 # Number of zones in X2-direction
x2min = 0.0 # minimum value of X2
x2max = 1.0 # maximum value of X2
ix2_bc = periodic # inner-X2 boundary flag
ox2_bc = periodic # outer-X2 boundary flag

nx3 = 64 # Number of zones in X3-direction
x3min = 0.0 # minimum value of X3
x3max = 1.0 # maximum value of X3
ix3_bc = periodic # inner-X3 boundary flag
ox3_bc = periodic # outer-X3 boundary flag

pack_size = -1 # pack all blocks in a single pack (currently required)

<parthenon/meshblock>
nx1 = 64
nx2 = 32
nx3 = 32

<hydro>
fluid = glmmhd
eos = adiabatic
riemann = hlld
reconstruction = ppm
gamma = 1.0001 # gamma = C_p/C_v

<problem/turbulence>
rho0 = 1.0 # initial mean density
p0 = 1.0 # initial mean pressure
b0 = 0.01 # initial magnetic field (x-direction)
b_config = 0 # 0 - net flux; 1 - no net flux uniform B; 2 - non net flux sin B; 4 - field loop
kpeak = 2.0 # characteristic wavenumber
corr_time = 1.0 # autocorrelation time of the OU forcing process
rseed = 20190729 # random seed of the OU forcing process
sol_weight = 1.0 # solenoidal weight of the acceleration field
accel_rms = 0.5 # root mean square value of the acceleration field
num_modes = 30 # number of wavemodes

<modes>
k_1_0 = +2
k_1_1 = -1
k_1_2 = +0
k_2_0 = +1
k_2_1 = +0
k_2_2 = +2
k_3_0 = +1
k_3_1 = +1
k_3_2 = -1
k_4_0 = +2
k_4_1 = +0
k_4_2 = +1
k_5_0 = +0
k_5_1 = +0
k_5_2 = -1
k_6_0 = +1
k_6_1 = -1
k_6_2 = -2
k_7_0 = +0
k_7_1 = +0
k_7_2 = -2
k_8_0 = +1
k_8_1 = +0
k_8_2 = -1
k_9_0 = +0
k_9_1 = +2
k_9_2 = +1
k_10_0 = +0
k_10_1 = -1
k_10_2 = +2
k_11_0 = +0
k_11_1 = +0
k_11_2 = +2
k_12_0 = +0
k_12_1 = +2
k_12_2 = -1
k_13_0 = +2
k_13_1 = +1
k_13_2 = +1
k_14_0 = +1
k_14_1 = -1
k_14_2 = +0
k_15_0 = +0
k_15_1 = -1
k_15_2 = -1
k_16_0 = +1
k_16_1 = +0
k_16_2 = +1
k_17_0 = +0
k_17_1 = -1
k_17_2 = +1
k_18_0 = +0
k_18_1 = +1
k_18_2 = +0
k_19_0 = +1
k_19_1 = -1
k_19_2 = +1
k_20_0 = +2
k_20_1 = +1
k_20_2 = -1
k_21_0 = +0
k_21_1 = -1
k_21_2 = -2
k_22_0 = +2
k_22_1 = -1
k_22_2 = +1
k_23_0 = +0
k_23_1 = +1
k_23_2 = +1
k_24_0 = +1
k_24_1 = -2
k_24_2 = +1
k_25_0 = +1
k_25_1 = -2
k_25_2 = +0
k_26_0 = +1
k_26_1 = +2
k_26_2 = +0
k_27_0 = +1
k_27_1 = -2
k_27_2 = -1
k_28_0 = +2
k_28_1 = -1
k_28_2 = -1
k_29_0 = +1
k_29_1 = +2
k_29_2 = -1
k_30_0 = +1
k_30_1 = +1
k_30_2 = +2

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