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gyacomo/wk/shearless_linear_fluxtube.m
f4ce4a1ac163half_kx_plane

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shearless_linear_fluxtube.m
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RUN = 1; % To run or just to load
addpath(genpath('../matlab')) % ... add
default_plots_options
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%% Set Up parameters
CLUSTER.TIME = '99:00:00'; % allocation time hh:mm:ss
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%% PHYSICAL PARAMETERS
NU = 0.0; % Collision frequency
TAU = 1.0; % e/i temperature ratio
K_N = 2.22; % Density gradient drive
K_T = 6.0; % Temperature '''
SIGMA_E = 0.05196; % mass ratio sqrt(m_a/m_i) (correct = 0.0233380)
KIN_E = 1; % Kinetic (1) or adiabatic (0) electron model
%% GRID PARAMETERS
NX = 2; % real space x-gridpoints
NY = 16; % '' y-gridpoints
LX = 2*pi/0.25; % Size of the squared frequency domain
LY = 2*pi/0.25; % Size of the squared frequency domain
NZ = 24; % number of perpendicular planes (parallel grid)
Q0 = 2.7; % safety factor
SHEAR = 0.0; % magnetic shear
EPS = 0.18; % inverse aspect ratio
SG = 1; % Staggered z grids option
%% TIME PARMETERS
TMAX = 40; % Maximal time unit
DT = 8e-3; % Time step
SPS0D = 1; % Sampling per time unit for 2D arrays
SPS2D = 0; % Sampling per time unit for 2D arrays
SPS3D = 10; % Sampling per time unit for 2D arrays
SPS5D = 1/100; % Sampling per time unit for 5D arrays
SPSCP = 0; % Sampling per time unit for checkpoints
JOB2LOAD= -1;
%% OPTIONS
SIMID = 'shearless_fluxtube'; % Name of the simulation
% Collision operator
% (0 : L.Bernstein, 1 : Dougherty, 2: Sugama, 3 : Pitch angle, 4 : Full Couloumb ; +/- for GK/DK)
CO = 1;
INIT_ZF = 0; ZF_AMP = 0.0;
CLOS = 0; % Closure model (0: =0 truncation, 1: gyrofluid closure (p+2j<=Pmax))
NL_CLOS =-1; % nonlinear closure model (-2:nmax=jmax; -1:nmax=jmax-j; >=0:nmax=NL_CLOS)
KERN = 0; % Kernel model (0 : GK)
%% OUTPUTS
W_DOUBLE = 0;
W_GAMMA = 1; W_HF = 1;
W_PHI = 1; W_NA00 = 1;
W_DENS = 1; W_TEMP = 1;
W_NAPJ = 1; W_SAPJ = 0;
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
% unused
HD_CO = 0.5; % Hyper diffusivity cutoff ratio
kmax = NX*pi/LX;% Highest fourier mode
NU_HYP = 0.0; % Hyperdiffusivity coefficient
MU = NU_HYP/(HD_CO*kmax)^4; % Hyperdiffusivity coefficient
MU_P = 0.0; % Hermite hyperdiffusivity -mu_p*(d/dvpar)^4 f
MU_J = 0.0; % Laguerre hyperdiffusivity -mu_j*(d/dvperp)^4 f
K_E = 0.00; % Electrostat '''
GRADB = 1.0;
CURVB = 1.0;
INIT_BLOB = 0; WIPE_TURB = 0; WIPE_ZF = 0; INIT_PHI= 0;
NOISE0 = 0.0e-4; % Init noise amplitude
BCKGD0 = 1.0e-4; % Init background
LAMBDAD = 0.0;
KXEQ0 = 0; % put kx = 0
NON_LIN = 0; % activate non-linearity (is cancelled if KXEQ0 = 1)
%% PARAMETER SCANS
%% Parameter scan over PJ
% PA = [2 4];
% JA = [1 2];
PA = [4];
JA = [2];
DTA= DT*ones(size(JA));%./sqrt(JA);
% DTA= DT;
mup_ = MU_P;
muj_ = MU_J;
Nparam = numel(PA);
param_name = 'PJ';
Nkx = NX;
Nky = NY/2+1;
gamma_Ni00 = zeros(Nparam,Nkx,Nky);
gamma_Nipj = zeros(Nparam,Nkx,Nky);
gamma_phi = zeros(Nparam,Nkx,Nky);
for i = 1:Nparam
% Change scan parameter
PMAXE = PA(i); PMAXI = PA(i);
JMAXE = JA(i); JMAXI = JA(i);
DT = DTA(i);
setup
% system(['rm fort*.90']);
% Run linear simulation
if 0
system(['cd ../results/',SIMID,'/',PARAMS,'/; ./../../../bin/helaz 0; cd ../../../wk'])
end
% Load and process results
%%
filename = ['../results/',SIMID,'/',PARAMS,'/outputs_00.h5'];
load_results
for ikx = 1:Nkx
for iky = 1:Nky
tend = max(Ts3D(abs(Ni00(ikx,iky,1,:))~=0));
tstart = 0.2*tend;
[~,itstart] = min(abs(Ts3D-tstart));
[~,itend] = min(abs(Ts3D-tend));
trange = itstart:itend;
% exp fit on moment 00
X_ = Ts3D(trange); Y_ = squeeze(abs(Ni00(ikx,iky,1,trange)));
gamma_Ni00(i,ikx,iky) = LinearFit_s(X_,Y_);
% exp fit on phi
X_ = Ts3D(trange); Y_ = squeeze(abs(PHI(ikx,iky,1,trange)));
gamma_phi (i,ikx,iky) = LinearFit_s(X_,Y_);
end
end
gamma_Ni00(i,:,:) = real(gamma_Ni00(i,:,:));% .* (gamma_Ni00(i,:)>=0.0));
gamma_Nipj(i,:,:) = real(gamma_Nipj(i,:,:));% .* (gamma_Nipj(i,:)>=0.0));
if 0
%% Fit verification
figure;
for i = 1:1:Nky
X_ = Ts3D(:); Y_ = squeeze(abs(Ni00(1,i,1,:)));
semilogy(X_,Y_,'DisplayName',['k=',num2str(ky(i))]); hold on;
end
end
end
if 1
%% Plot
SCALE = 1;%sqrt(2);
fig = figure; FIGNAME = 'linear_study';
plt = @(x) squeeze(x);
% subplot(211)
for i = 1:Nparam
clr = line_colors(mod(i-1,numel(line_colors(:,1)))+1,:);
linestyle = line_styles(floor((i-1)/numel(line_colors(:,1)))+1);
plot(plt(SCALE*ky(1:Nky)),plt(gamma_phi(i,2,1:end)),...
'Color',clr,...
'LineStyle',linestyle{1},'Marker','^',...
...% 'DisplayName',['$\kappa_N=',num2str(K_N),'$, $\nu_{',CONAME,'}=',num2str(NU),'$, $P=',num2str(PA(i)),'$, $J=',num2str(JA(i)),'$']);
'DisplayName',[CONAME,', $P,J=',num2str(PA(i)),',',num2str(JA(i)),'$']);
hold on;
end
grid on; xlabel('$k_y\rho_s^{R}$'); ylabel('$\gamma(\phi)L_\perp/c_s$'); xlim([0.0,max(ky)]);
title(['$\kappa_N=',num2str(K_N),'$, $\nu_{',CONAME,'}=',num2str(NU),'$'])
legend('show'); %xlim([0.01,10])
saveas(fig,[SIMDIR,'/',PARAMS,'/gamma_vs_',param_name,'_',PARAMS,'.fig']);
saveas(fig,[SIMDIR,'/',PARAMS,'/gamma_vs_',param_name,'_',PARAMS,'.png']);
end
if 0
%% Trajectories of some modes
figure;
for i = 1:1:Nky
semilogy(Ts3D,squeeze(abs(Ni00(1,i,1,:))),'DisplayName',['k=',num2str(ky(i))]); hold on;
end
end
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