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Antoine Cyril David Hoffmann
Gyacomo
Commits
e980baf0
Commit
e980baf0
authored
1 year ago
by
Antoine Cyril David Hoffmann
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%% QUICK RUN SCRIPT
% This script creates a directory in /results and runs a simulation directly
% from the Matlab framework. It is meant to run only small problems in linear
% for benchmarking and debugging purposes since it makes Matlab "busy".
%% Set up the paths for the necessary Matlab modules
gyacomodir
=
pwd
;
gyacomodir
=
gyacomodir
(
1
:
end
-
2
);
addpath
(
genpath
([
gyacomodir
,
'matlab'
]))
% Add matlab module
addpath
(
genpath
([
gyacomodir
,
'matlab/plot'
]))
% Add plot module
addpath
(
genpath
([
gyacomodir
,
'matlab/compute'
]))
% Add compute module
addpath
(
genpath
([
gyacomodir
,
'matlab/load'
]))
% Add load module
%% Set simulation parameters
SIMID
=
'dbg'
;
% Name of the simulation
RUN
=
0
;
% To run or just to load
default_plots_options
EXECNAME
=
'gyacomo23_sp'
;
% single precision
% EXECNAME = 'gyacomo23_dp'; % double precision
%% Set up physical parameters
CLUSTER
.
TIME
=
'99:00:00'
;
% Allocation time hh:mm:ss
NU
=
0.001
;
% Collision frequency
TAU
=
1.0
;
% e/i temperature ratio
K_Ne
=
0
*
2.22
;
% ele Density
K_Te
=
0
*
6.96
;
% ele Temperature
K_Ni
=
1
*
2.22
;
% ion Density gradient drive
K_Ti
=
6.96
;
% ion Temperature
SIGMA_E
=
0.0233380
;
% mass ratio sqrt(m_a/m_i) (correct = 0.0233380)
NA
=
1
;
% number of kinetic species
ADIAB_E
=
(
NA
==
1
);
% adiabatic electron model
BETA
=
0.0
;
% electron plasma beta
%% Set up grid parameters
P
=
60
;
J
=
P
/
2
;
DT
=
1e-2
;
% Time step
PMAX
=
P
;
% Hermite basis size
JMAX
=
J
;
% Laguerre basis size
NX
=
8
;
% real space x-gridpoints
NY
=
2
;
% real space y-gridpoints
LX
=
2
*
pi
/
0.1
;
% Size of the squared frequency domain in x direction
LY
=
2
*
pi
/
0.1
;
% Size of the squared frequency domain in y direction
NZ
=
24
;
% number of perpendicular planes (parallel grid)
SG
=
0
;
% Staggered z grids option
NEXC
=
1
;
% To extend Lx if needed (Lx = Nexc/(kymin*shear))
%% GEOMETRY
GEOMETRY
=
's-alpha'
;
% GEOMETRY= 'miller';
EPS
=
0.18
;
% inverse aspect ratio
Q0
=
1.4
;
% safety factor
SHEAR
=
0.8
;
% magnetic shear
KAPPA
=
1.0
;
% elongation
DELTA
=
0.0
;
% triangularity
ZETA
=
0.0
;
% squareness
PARALLEL_BC
=
'dirichlet'
;
% Boundary condition for parallel direction ('dirichlet','periodic','shearless','disconnected')
SHIFT_Y
=
0.0
;
% Shift in the periodic BC in z
NPOL
=
1
;
% Number of poloidal turns
%% TIME PARAMETERS
TMAX
=
50
;
% Maximal time unit
DTSAVE0D
=
1
;
% Sampling per time unit for 0D arrays
DTSAVE2D
=
-
1
;
% Sampling per time unit for 2D arrays
DTSAVE3D
=
1
;
% Sampling per time unit for 3D arrays
DTSAVE5D
=
100
;
% Sampling per time unit for 5D arrays
JOB2LOAD
=
-
1
;
% Start a new simulation serie
%% OPTIONS
LINEARITY
=
'linear'
;
% activate non-linearity (is cancelled if KXEQ0 = 1)
CO
=
'DG'
;
% Collision operator (LB:L.Bernstein, DG:Dougherty, SG:Sugama, LR: Lorentz, LD: Landau)
GKCO
=
1
;
% Gyrokinetic operator
ABCO
=
1
;
% INTERSPECIES collisions
INIT_ZF
=
0
;
% Initialize zero-field quantities
% HRCY_CLOS = 'truncation'; % Closure model for higher order moments
HRCY_CLOS
=
'monomial'
;
% Closure model for higher order moments
DMAX
=
-
1
;
NLIN_CLOS
=
'truncation'
;
% Nonlinear closure model for higher order moments
NMAX
=
0
;
KERN
=
0
;
% Kernel model (0 : GK)
INIT_OPT
=
'phi'
;
% Start simulation with a noisy mom00/phi/allmom
NUMERICAL_SCHEME
=
'RK4'
;
% Numerical integration scheme (RK2,SSPx_RK2,RK3,SSP_RK3,SSPx_RK3,IMEX_SSP2,ARK2,RK4,DOPRI5)
% NUMERICAL_SCHEME = 'DOPRI5'; % Numerical integration scheme (RK2,SSPx_RK2,RK3,SSP_RK3,SSPx_RK3,IMEX_SSP2,ARK2,RK4,DOPRI5)
%% OUTPUTS
W_DOUBLE
=
1
;
% Output flag for double moments
W_GAMMA
=
1
;
% Output flag for gamma (Gyrokinetic Energy)
W_HF
=
1
;
% Output flag for high-frequency potential energy
W_PHI
=
1
;
% Output flag for potential
W_NA00
=
1
;
% Output flag for nalpha00 (density of species alpha)
W_DENS
=
1
;
% Output flag for total density
W_TEMP
=
1
;
% Output flag for temperature
W_NAPJ
=
1
;
% Output flag for nalphaparallel (parallel momentum of species alpha)
W_SAPJ
=
0
;
% Output flag for saparallel (parallel current of species alpha)
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%% UNUSED PARAMETERS
% These parameters are usually not to play with in linear runs
MU
=
0.0
;
% Hyperdiffusivity coefficient
MU_X
=
MU
;
% Hyperdiffusivity coefficient in x direction
MU_Y
=
MU
;
% Hyperdiffusivity coefficient in y direction
N_HD
=
4
;
% Degree of spatial-hyperdiffusivity
MU_Z
=
2.0
;
% Hyperdiffusivity coefficient in z direction
HYP_V
=
'hypcoll'
;
% Kinetic-hyperdiffusivity model
MU_P
=
0.0
;
% Hyperdiffusivity coefficient for Hermite
MU_J
=
0.0
;
% Hyperdiffusivity coefficient for Laguerre
LAMBDAD
=
0.0
;
% Lambda Debye
NOISE0
=
0.0e-5
;
% Initial noise amplitude
BCKGD0
=
1.0e-5
;
% Initial background
k_gB
=
1.0
;
% Magnetic gradient strength
k_cB
=
1.0
;
% Magnetic curvature strength
COLL_KCUT
=
1000
;
% Cutoff for collision operator
%%-------------------------------------------------------------------------
%% RUN
setup
% system(['rm fort*.90']);
% Run linear simulation
if
RUN
MVIN
=
[
'cd ../results/'
,
SIMID
,
'/'
,
PARAMS
,
'/;'
];
% RUN =['time mpirun -np 2 ',gyacomodir,'bin/',EXECNAME,' 1 2 1 0;'];
RUN
=
[
'time mpirun -np 4 '
,
gyacomodir
,
'bin/'
,
EXECNAME
,
' 1 2 2 0;'
];
% RUN =['time mpirun -np 6 ',gyacomodir,'bin/',EXECNAME,' 1 6 1 0;'];
% RUN =['time mpirun -np 1 ',gyacomodir,'bin/',EXECNAME,' 1 1 1 0;'];
MVOUT
=
'cd ../../../wk;'
;
system
([
MVIN
,
RUN
,
MVOUT
]);
end
%% Analysis
% load
filename
=
[
SIMID
,
'/'
,
PARAMS
,
'/'
];
% Create the filename based on SIMID and PARAMS
LOCALDIR
=
[
gyacomodir
,
'results/'
,
filename
,
'/'
];
% Create the local directory path based on gyacomodir, results directory, and filename
FIGDIR
=
LOCALDIR
;
% Set FIGDIR to the same path as LOCALDIR
% Load outputs from jobnummin up to jobnummax
J0
=
0
;
J1
=
0
;
data
=
{};
% Initialize data as an empty cell array
% load grids, inputs, and time traces
data
=
compile_results_low_mem
(
data
,
LOCALDIR
,
J0
,
J1
);
if
0
%% Plot heat flux evolution
figure
semilogy
(
data
.
Ts0D
,
data
.
HFLUX_X
);
xlabel
(
'$tc_s/R$'
);
ylabel
(
'$Q_x$'
);
end
if
1
% Activate or not
%% plot mode evolution and growth rates
% Load phi
[
data
.
PHI
,
data
.
Ts3D
]
=
compile_results_3D
(
LOCALDIR
,
J0
,
J1
,
'phi'
);
options
.
NORMALIZED
=
0
;
options
.
TIME
=
data
.
Ts3D
;
% Time window to measure the growth of kx/ky modes
options
.
KX_TW
=
[
0.5
1
]
*
data
.
Ts3D
(
end
);
options
.
KY_TW
=
[
0.5
1
]
*
data
.
Ts3D
(
end
);
options
.
NMA
=
1
;
% Set NMA option to 1
options
.
NMODES
=
999
;
% Set how much modes we study
options
.
iz
=
'avg'
;
% Compressing z
options
.
ik
=
1
;
%
options
.
fftz
.
flag
=
0
;
% Set fftz.flag option to 0
fig
=
mode_growth_meter
(
data
,
options
);
% Call the function mode_growth_meter with data and options as input arguments, and store the result in fig
end
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