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Antoine Cyril David Hoffmann
Gyacomo
Commits
a4ef02c2
Commit
a4ef02c2
authored
2 years ago
by
Antoine Cyril David Hoffmann
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script to benchmark with Ajay results
parent
79ea84b2
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wk/Ajay_scan_CH4_lin_ITG.m
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a4ef02c2
gyacomodir
=
'/home/ahoffman/gyacomo/'
;
addpath
(
genpath
([
gyacomodir
,
'matlab'
]))
% ... add
addpath
(
genpath
([
gyacomodir
,
'matlab/plot'
]))
% ... add
addpath
(
genpath
([
gyacomodir
,
'matlab/compute'
]))
% ... add
addpath
(
genpath
([
gyacomodir
,
'matlab/load'
]))
% ... add% EXECNAME = 'gyacomo_1.0';
% EXECNAME = 'gyacomo_dbg';
EXECNAME
=
'gyacomo'
;
%%
NU_a
=
[
0
:
0.01
:
0.05
]
*
0.1
/
0.045
;
% P_a = [2 4 6 8 10 12 16];
% NU_a = 0.1;
P_a
=
[
2
4
];
CO
=
'DG'
;
COLL_KCUT
=
1.75
;
K_Ti
=
8.0
;
K_Ni
=
2.0
;
DT
=
1e-3
;
TMAX
=
20
;
kymin
=
0.35
;
Ny
=
2
;
SIMID
=
'Ajay_CH4_lin_ITG'
;
% Name of the simulation
RUN
=
1
;
g_ky
=
zeros
(
numel
(
NU_a
),
numel
(
P_a
),
Ny
/
2
);
g_avg
=
g_ky
*
0
;
g_std
=
g_ky
*
0
;
j
=
1
;
for
P
=
P_a
i
=
1
;
for
NU
=
NU_a
%Set Up parameters
CLUSTER
.
TIME
=
'99:00:00'
;
% allocation time hh:mm:ss
TAU
=
1.0
;
% e/i temperature ratio
K_Ni
=
2.0
;
K_Ne
=
K_Ni
;
K_Te
=
K_Ti
;
% Temperature '''
SIGMA_E
=
0.0233380
;
% mass ratio sqrt(m_a/m_i) (correct = 0.0233380)
KIN_E
=
0
;
% 1: kinetic electrons, 2: adiabatic electrons
BETA
=
1e-3
;
% electron plasma beta
J
=
P
/
2
;
% J = 2;
PMAXE
=
P
;
JMAXE
=
J
;
PMAXI
=
P
;
JMAXI
=
J
;
NX
=
16
;
% real space x-gridpoints
NY
=
Ny
;
% '' y-gridpoints
LX
=
142.9
;
% Size of the squared frequency domain
LY
=
2
*
pi
/
kymin
;
NZ
=
24
;
% number of perpendicular planes (parallel grid)
NPOL
=
1
;
SG
=
0
;
% 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
NEXC
=
1
;
% To extend Lx if needed (Lx = Nexc/(kymin*shear))
SPS0D
=
1
;
SPS2D
=
-
1
;
SPS3D
=
1
;
SPS5D
=
1
/
5
;
SPSCP
=
0
;
JOB2LOAD
=
-
1
;
LINEARITY
=
'linear'
;
% activate non-linearity (is cancelled if KXEQ0 = 1)
GKCO
=
1
;
% gyrokinetic operator
ABCO
=
1
;
% interspecies collisions
INIT_ZF
=
0
;
ZF_AMP
=
0.0
;
CLOS
=
0
;
% Closure model (0: =0 truncation, 1: v^Nmax closure (p+2j<=Pmax))s
NL_CLOS
=
0
;
% nonlinear closure model (-2:nmax=jmax; -1:nmax=jmax-j; >=0:nmax=NL_CLOS)
KERN
=
0
;
% Kernel model (0 : GK)
INIT_OPT
=
'mom00'
;
% Start simulation with a noisy mom00/phi/allmom
W_DOUBLE
=
1
;
W_GAMMA
=
1
;
W_HF
=
1
;
W_PHI
=
1
;
W_NA00
=
1
;
W_DENS
=
1
;
W_TEMP
=
1
;
W_NAPJ
=
1
;
W_SAPJ
=
0
;
HD_CO
=
0.0
;
% Hyper diffusivity cutoff ratio
MU
=
0.0
;
% Hyperdiffusivity coefficient
INIT_BLOB
=
0
;
WIPE_TURB
=
0
;
ACT_ON_MODES
=
0
;
MU_X
=
MU
;
%
MU_Y
=
MU
;
N_HD
=
4
;
MU_Z
=
2.0
;
MU_P
=
0.0
;
%
MU_J
=
0.0
;
LAMBDAD
=
0.0
;
NOISE0
=
1.0e-5
;
% Init noise amplitude
BCKGD0
=
0.0
;
% Init background
GRADB
=
1.0
;
CURVB
=
1.0
;
%%-------------------------------------------------------------------------
% RUN
setup
if
RUN
% system(['cd ../results/',SIMID,'/',PARAMS,'/; mpirun -np 6 ',gyacomodir,'bin/',EXECNAME,' 1 6 1 0; cd ../../../wk'])
system
([
'cd ../results/'
,
SIMID
,
'/'
,
PARAMS
,
'/; mpirun -np 4 '
,
gyacomodir
,
'bin/'
,
EXECNAME
,
' 1 1 4 0; cd ../../../wk'
])
end
% Load results
filename
=
[
SIMID
,
'/'
,
PARAMS
,
'/'
];
LOCALDIR
=
[
gyacomodir
,
'results/'
,
filename
,
'/'
];
data
=
compile_results
(
LOCALDIR
,
0
,
0
);
%Compile the results from first output found to JOBNUMMAX if existing
% linear growth rate (adapted for 2D zpinch and fluxtube)
options
.
TRANGE
=
[
0.5
1
]
*
data
.
Ts3D
(
end
);
options
.
NPLOTS
=
0
;
% 1 for only growth rate and error, 2 for omega local evolution, 3 for plot according to z
options
.
GOK
=
0
;
%plot 0: gamma 1: gamma/k 2: gamma^2/k^3
lg
=
compute_fluxtube_growth_rate
(
data
,
options
);
[
gmax
,
kmax
]
=
max
(
lg
.
g_ky
(:,
end
));
[
gmaxok
,
kmaxok
]
=
max
(
lg
.
g_ky
(:,
end
)
.
/
lg
.
ky
);
msg
=
sprintf
(
'gmax = %2.2f, kmax = %2.2f'
,
gmax
,
lg
.
ky
(
kmax
));
disp
(
msg
);
msg
=
sprintf
(
'gmax/k = %2.2f, kmax/k = %2.2f'
,
gmaxok
,
lg
.
ky
(
kmaxok
));
disp
(
msg
);
g_ky
(
i
,
j
,:)
=
lg
.
avg_g
;
g_avg
(
i
,
j
,:)
=
lg
.
avg_g
;
g_std
(
i
,
j
,:)
=
lg
.
std_g
;
i
=
i
+
1
;
end
j
=
j
+
1
;
end
if
1
%% Study of the peak growth rate
figure
y_
=
g_avg
;
e_
=
g_std
;
% filter to noisy data
y_
=
y_
.*
(
y_
-
e_
>
0
);
e_
=
e_
.*
(
y_
>
0
);
[
y_
,
idx_
]
=
max
(
g_avg
,[],
3
);
for
i
=
1
:
numel
(
idx_
)
e_
=
g_std
(:,:,
idx_
(
i
));
end
colors_
=
summer
(
numel
(
NU_a
));
subplot
(
121
)
for
i
=
1
:
numel
(
NU_a
)
errorbar
(
P_a
,
y_
(
i
,:),
e_
(
i
,:),
...
'LineWidth'
,
1.2
,
...
'DisplayName'
,[
'$\nu=$'
,
num2str
(
NU_a
(
i
))],
...
'color'
,
colors_
(
i
,:));
hold
on
;
end
title
([
'$\kappa_T=$'
,
num2str
(
K_Ti
),
' $k_y=k_y^{max}$'
]);
legend
(
'show'
);
xlabel
(
'$P$, $J=P/2$'
);
ylabel
(
'$\gamma$'
);
colors_
=
jet
(
numel
(
P_a
));
subplot
(
122
)
for
j
=
1
:
numel
(
P_a
)
errorbar
(
NU_a
,
y_
(:,
j
),
e_
(:,
j
),
...
'LineWidth'
,
1.2
,
...
'DisplayName'
,[
'('
,
num2str
(
P_a
(
j
)),
','
,
num2str
(
P_a
(
j
)/
2
),
')'
],
...
'color'
,
colors_
(
j
,:));
hold
on
;
end
title
([
'$\kappa_T=$'
,
num2str
(
K_Ti
),
' $k_y=k_y^{max}$'
]);
legend
(
'show'
);
xlabel
([
'$\nu_{'
,
CO
,
'}$'
]);
ylabel
(
'$\gamma$'
);
end
if
0
%% Pcolor of the peak
figure
;
[
XX_
,
YY_
]
=
meshgrid
(
NU_a
,
P_a
);
pclr
=
pcolor
(
XX_
,
YY_
,
y_
'); set(pclr,'
EdgeColor
','
none
'
);
end
\ No newline at end of file
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