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Antoine Cyril David Hoffmann
Gyacomo
Commits
3deffddb
Commit
3deffddb
authored
4 years ago
by
Antoine Cyril David Hoffmann
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added copy closure and started semi collisional closure
parent
2a5f329a
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src/closure_mod.F90
+118
-45
118 additions, 45 deletions
src/closure_mod.F90
with
118 additions
and
45 deletions
src/closure_mod.F90
+
118
−
45
View file @
3deffddb
module
closure
module
closure
! Contains the routines to define closures
! Contains the routines to define closures
USE
basic
USE
basic
USE
model
,
ONLY
:
CLOS
USE
model
,
ONLY
:
CLOS
,
tau_e
,
tau_i
,
q_e
,
q_i
,
eta_B
,
nu
USE
grid
USE
grid
USE
array
,
ONLY
:
kernel_e
,
kernel_i
USE
array
,
ONLY
:
kernel_e
,
kernel_i
USE
fields
,
ONLY
:
moments_e
,
moments_i
USE
fields
,
ONLY
:
moments_e
,
moments_i
USE
time_integration
,
ONLY
:
updatetlevel
IMPLICIT
NONE
IMPLICIT
NONE
PUBLIC
::
apply_closure_model
PUBLIC
::
apply_closure_model
CONTAINS
CONTAINS
SUBROUTINE
apply_closure_model
SUBROUTINE
apply_closure_model
IMPLICIT
NONE
IMPLICIT
NONE
complex
(
dp
)
::
i_kz
! Negative out of bounds indices are put to zero (analytically correct)
real
(
dp
)
::
taue_qe_etaB_nu
,
taui_qi_etaB_nu
real
(
dp
)
::
sqpp2pp1_e
,
sqpp2pp1_i
,
sqpp1p_e
,
sqpp1p_i
real
(
dp
)
::
p_dp
,
j_dp
! Spare some computations
taue_qe_etaB_nu
=
tau_e
*
eta_B
/
q_e
/
nu
taui_qi_etaB_nu
=
tau_i
*
eta_B
/
q_i
/
nu
sqpp2pp1_e
=
SQRT
((
pmaxe_dp
+2
)
*
(
pmaxe_dp
+1
))
sqpp2pp1_i
=
SQRT
((
pmaxi_dp
+2
)
*
(
pmaxi_dp
+1
))
sqpp1p_e
=
SQRT
((
pmaxe_dp
+1
)
*
(
pmaxe_dp
))
sqpp1p_i
=
SQRT
((
pmaxi_dp
+1
)
*
(
pmaxi_dp
))
! Negative out of bounds indices are put to zero (analytically correct)
DO
ikr
=
ikrs
,
ikre
DO
ikr
=
ikrs
,
ikre
DO
ikz
=
ikzs
,
ikze
DO
ikz
=
ikzs
,
ikze
DO
ip
=
ipsg_e
,
ipeg_e
DO
ip
=
ipsg_e
,
ipeg_e
moments_e
(
ip
,
ijs_e
-1
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ip
,
ijs
g
_e
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
DO
ij
=
ijsg_e
,
ijeg_e
DO
ij
=
ijsg_e
,
ijeg_e
moments_e
(
ips_e
-
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ips
g
_e
+
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ips_e
-2
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ips
g
_e
,
ij
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
kernel_e
(
ijs_e
-1
,
ikr
,
ikz
)
=
0._dp
kernel_e
(
ijs
g
_e
,
ikr
,
ikz
)
=
0._dp
DO
ip
=
ipsg_i
,
ipeg_i
DO
ip
=
ipsg_i
,
ipeg_i
moments_i
(
ip
,
ijs_i
-1
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ip
,
ijs
g
_i
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
DO
ij
=
ijsg_i
,
ijeg_i
DO
ij
=
ijsg_i
,
ijeg_i
moments_i
(
ips_i
-
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ips
g
_i
+
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ips_i
-2
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ips
g
_i
,
ij
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
kernel_i
(
ijs_i
-1
,
ikr
,
ikz
)
=
0._dp
kernel_i
(
ijs
g
_i
,
ikr
,
ikz
)
=
0._dp
ENDDO
ENDDO
ENDDO
ENDDO
! Positive Oob indices are approximated with a model
! Positive Oob indices are approximated with a model
IF
(
CLOS
.EQ.
0
)
THEN
IF
(
CLOS
.EQ.
0
)
THEN
! zero truncation, An+1=0 for n+1>nmax
! zero truncation, An+1=0 for n+1>nmax
...
@@ -46,52 +58,113 @@ CONTAINS
...
@@ -46,52 +58,113 @@ CONTAINS
DO
ikz
=
ikzs
,
ikze
DO
ikz
=
ikzs
,
ikze
DO
ip
=
ipsg_e
,
ipeg_e
DO
ip
=
ipsg_e
,
ipeg_e
moments_e
(
ip
,
ije_e
+1
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ip
,
ije
g
_e
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
DO
ij
=
ijsg_e
,
ijeg_e
DO
ij
=
ijsg_e
,
ijeg_e
moments_e
(
ipe_e
+
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ipe
g
_e
-
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ipe_e
+2
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_e
(
ipe
g
_e
,
ij
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
kernel_e
(
ije_e
+1
,
ikr
,
ikz
)
=
0._dp
kernel_e
(
ije
g
_e
,
ikr
,
ikz
)
=
0._dp
DO
ip
=
ipsg_i
,
ipeg_i
DO
ip
=
ipsg_i
,
ipeg_i
moments_i
(
ip
,
ije_i
+1
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ip
,
ije
g
_i
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
DO
ij
=
ijsg_i
,
ijeg_i
DO
ij
=
ijsg_i
,
ijeg_i
moments_i
(
ipe_i
+
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ipe
g
_i
-
1
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ipe_i
+2
,
ij
,
ikr
,
ikz
,:)
=
0._dp
moments_i
(
ipe
g
_i
,
ij
,
ikr
,
ikz
,:)
=
0._dp
ENDDO
ENDDO
kernel_i
(
ije_i
+1
,
ikr
,
ikz
)
=
0._dp
kernel_i
(
ije
g
_i
,
ikr
,
ikz
)
=
0._dp
ENDDO
ENDDO
ENDDO
ENDDO
ELSEIF
(
CLOS
.EQ.
1
)
THEN
ELSEIF
((
CLOS
.EQ.
1
)
.AND.
(
nu
.NE.
0
))
THEN
! Copy truncation with n+1 = min(nmax,n+1)
!Semi collisional closure, i.e. at high degree, -nu N_M+1 ~ X_lin_M * N_M
! here pmax+1 and pmax_2 are mapped to pmax
DO
ikz
=
ikzs
,
ikze
moments_e
(
ipe_e
+1
,:,:,:,:)
=
moments_e
(
ipe_e
,:,:,:,:)
i_kz
=
imagu
*
kzarray
(
ikz
)
moments_e
(
ipe_e
+2
,:,:,:,:)
=
moments_e
(
ipe_e
,:,:,:,:)
!! ELECTRONS
moments_e
(:,
ije_e
+1
,:,:,:)
=
moments_e
(:,
ije_e
,:,:,:)
! Hermite closures
kernel_e
(
ije_e
+1
,:,:)
=
kernel_e
(
ije_e
,:,:)
DO
ij
=
ijsg_e
,
ijeg_e
j_dp
=
real
(
jarray_e
(
ij
),
dp
)
moments_i
(
ipe_i
+1
,:,:,:,:)
=
moments_i
(
ipe_i
,:,:,:,:)
DO
ikr
=
ikrs
,
ikre
moments_i
(
ipe_i
+2
,:,:,:,:)
=
moments_i
(
ipe_i
,:,:,:,:)
! For p = Pmax + 2
moments_i
(:,
ije_i
+1
,:,:,:)
=
moments_i
(:,
ije_i
,:,:,:)
moments_e
(
ipeg_e
,
ij
,
ikr
,
ikz
,:)
=
&
kernel_i
(
ije_i
+1
,:,:)
=
kernel_i
(
ije_i
,:,:)
-
taue_qe_etaB_nu
*
i_kz
*
sqpp2pp1_e
/(
2
*
(
pmaxe_dp
+2
)
+
j_dp
)
&
*
moments_e
(
ipe_e
,
ij
,
ikr
,
ikz
,:)
! For p = Pmax + 1
moments_e
(
ipeg_e
-1
,
ij
,
ikr
,
ikz
,:)
=
&
-
taue_qe_etaB_nu
*
i_kz
*
sqpp1p_e
/(
2
*
(
pmaxe_dp
+1
)
+
j_dp
)
&
*
moments_e
(
ipe_e
-1
,
ij
,
ikr
,
ikz
,:)
! Kernel closure
ENDDO
ENDDO
! Laguerre closure
DO
ip
=
ipsg_e
,
ipeg_e
p_dp
=
real
(
parray_e
(
ip
),
dp
)
DO
ikr
=
ikrs
,
ikre
! For j = Jmax + 1
moments_e
(
ip
,
ijeg_e
,
ikr
,
ikz
,:)
=
&
+
taue_qe_etaB_nu
*
i_kz
*
(
jmaxe_dp
+1
)/(
2
*
p_dp
+
jmaxe_dp
+1
)
&
*
moments_e
(
ip
,
ije_e
,
ikr
,
ikz
,:)
ENDDO
ENDDO
!! IONS
! Hermite closures
DO
ij
=
ijsg_i
,
ijeg_i
j_dp
=
real
(
jarray_i
(
ij
),
dp
)
DO
ikr
=
ikrs
,
ikre
! For p = Pmax + 2
moments_i
(
ipeg_i
,
ij
,
ikr
,
ikz
,:)
=
&
-
taui_qi_etaB_nu
*
i_kz
*
sqpp2pp1_i
/(
2
*
(
pmaxi_dp
+2
)
+
j_dp
)
&
*
moments_i
(
ipe_i
,
ij
,
ikr
,
ikz
,:)
! For p = Pmax + 1
moments_i
(
ipeg_i
-1
,
ij
,
ikr
,
ikz
,:)
=
&
-
taui_qi_etaB_nu
*
i_kz
*
sqpp1p_i
/(
2
*
(
pmaxi_dp
+1
)
+
j_dp
)
&
*
moments_i
(
ipe_i
-1
,
ij
,
ikr
,
ikz
,:)
ENDDO
ENDDO
! Laguerre closure
DO
ip
=
ipsg_i
,
ipeg_i
p_dp
=
real
(
parray_i
(
ip
),
dp
)
DO
ikr
=
ikrs
,
ikre
! For j = Jmax + 1
moments_i
(
ip
,
ijeg_i
,
ikr
,
ikz
,:)
=
&
+
taui_qi_etaB_nu
*
i_kz
*
(
jmaxi_dp
+1
)/(
2
*
p_dp
+
jmaxi_dp
+1
)
&
*
moments_i
(
ip
,
ije_i
,
ikr
,
ikz
,:)
ENDDO
ENDDO
ENDDO
ELSEIF
(
CLOS
.EQ.
2
)
THEN
ELSEIF
(
CLOS
.EQ.
2
)
THEN
! Copy truncation with special treatment for Hermite
! Copy closure : P+2 <- P, P+1 <- P-1, J+1 <- J
! here pmax+1 is mapped to pmax-1 and pmax+2 to pmax
DO
ikr
=
ikrs
,
ikre
moments_e
(
ipe_e
+1
,:,:,:,:)
=
moments_e
(
ipe_e
-1
,:,:,:,:)
DO
ikz
=
ikzs
,
ikze
moments_e
(
ipe_e
+2
,:,:,:,:)
=
moments_e
(
ipe_e
,:,:,:,:)
moments_e
(:,
ije_e
+1
,:,:,:)
=
moments_e
(:,
ije_e
,:,:,:)
DO
ip
=
ipsg_e
,
ipeg_e
kernel_e
(
ije_e
+1
,:,:)
=
kernel_e
(
ije_e
,:,:)
! J ghost is J+1, so we put moment J to J+1
moments_e
(
ip
,
ijeg_e
,
ikr
,
ikz
,:)
=
moments_e
(
ip
,
ije_e
,
ikr
,
ikz
,:)
moments_i
(
ipe_i
+1
,:,:,:,:)
=
moments_i
(
ipe_i
-1
,:,:,:,:)
ENDDO
moments_i
(
ipe_i
+2
,:,:,:,:)
=
moments_i
(
ipe_i
,:,:,:,:)
DO
ij
=
ijsg_e
,
ijeg_e
moments_i
(:,
ije_i
+1
,:,:,:)
=
moments_i
(:,
ije_i
,:,:,:)
! P ghosts are P+1 and P+2, P+1 <- P-1 and P+2 <- P
kernel_i
(
ije_i
+1
,:,:)
=
kernel_i
(
ije_i
,:,:)
moments_e
(
ipeg_e
-1
,
ij
,
ikr
,
ikz
,:)
=
moments_e
(
ipe_e
-1
,
ij
,
ikr
,
ikz
,:)
moments_e
(
ipeg_e
,
ij
,
ikr
,
ikz
,:)
=
moments_e
(
ipe_e
,
ij
,
ikr
,
ikz
,:)
ENDDO
! Same for ions
DO
ip
=
ipsg_i
,
ipeg_i
moments_i
(
ip
,
ijeg_i
,
ikr
,
ikz
,:)
=
moments_i
(
ip
,
ije_i
,
ikr
,
ikz
,:)
ENDDO
DO
ij
=
ijsg_i
,
ijeg_i
moments_i
(
ipeg_i
-1
,
ij
,
ikr
,
ikz
,:)
=
moments_i
(
ipe_i
-1
,
ij
,
ikr
,
ikz
,:)
moments_i
(
ipeg_i
,
ij
,
ikr
,
ikz
,:)
=
moments_i
(
ipe_i
,
ij
,
ikr
,
ikz
,:)
ENDDO
ENDDO
ENDDO
ELSE
if
(
my_id
.EQ.
0
)
write
(
*
,
*
)
'! Closure scheme not found !'
ENDIF
ENDIF
END
SUBROUTINE
apply_closure_model
END
SUBROUTINE
apply_closure_model
...
...
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