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! |
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! $Header: /home/cvsroot/LMDZ4/libf/dyn3d/prather.F,v 1.1.1.1 2004/05/19 12:53:07 lmdzadmin Exp $ |
! $Header: /home/cvsroot/LMDZ4/libf/dyn3d/prather.F,v 1.1.1.1 2004/05/19 |
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! |
! 12:53:07 lmdzadmin Exp $ |
4 |
SUBROUTINE prather (q,w,masse,pbaru,pbarv,nt,dt) |
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5 |
use dimens_m |
SUBROUTINE prather(q, w, masse, pbaru, pbarv, nt, dt) |
6 |
use paramet_m |
USE dimens_m |
7 |
use comconst |
USE paramet_m |
8 |
use disvert_m |
USE comconst |
9 |
use comgeom |
USE disvert_m |
10 |
USE nr_util, ONLY : pi |
USE comgeom |
11 |
IMPLICIT NONE |
USE nr_util, ONLY: pi |
12 |
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IMPLICIT NONE |
13 |
c======================================================================= |
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14 |
c Adaptation LMDZ: A.Armengaud (LGGE) |
! ======================================================================= |
15 |
c ---------------- |
! Adaptation LMDZ: A.Armengaud (LGGE) |
16 |
c |
! ---------------- |
17 |
c ************************************************ |
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18 |
c Transport des traceurs par la methode de prather |
! ************************************************ |
19 |
c Ref : |
! Transport des traceurs par la methode de prather |
20 |
c |
! Ref : |
21 |
c ************************************************ |
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22 |
c q,w,pext,pbaru et pbarv : arguments d'entree pour le s-pg |
! ************************************************ |
23 |
c |
! q,w,pext,pbaru et pbarv : arguments d'entree pour le s-pg |
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c======================================================================= |
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25 |
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! ======================================================================= |
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27 |
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28 |
c Arguments: |
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29 |
c ---------- |
! Arguments: |
30 |
INTEGER iq,nt |
! ---------- |
31 |
REAL, intent(in):: pbaru( ip1jmp1,llm ),pbarv( ip1jm,llm ) |
INTEGER iq, nt |
32 |
REAL masse(iip1,jjp1,llm) |
REAL, INTENT (IN) :: pbaru(ip1jmp1, llm), pbarv(ip1jm, llm) |
33 |
REAL q( iip1,jjp1,llm,0:9) |
REAL masse(iip1, jjp1, llm) |
34 |
REAL w( ip1jmp1,llm ) |
REAL q(iip1, jjp1, llm, 0:9) |
35 |
integer ordre,ilim |
REAL w(ip1jmp1, llm) |
36 |
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INTEGER ordre, ilim |
37 |
c Local: |
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38 |
c ------ |
! Local: |
39 |
LOGICAL limit |
! ------ |
40 |
real zq(iip1,jjp1,llm) |
LOGICAL limit |
41 |
REAL sm ( iip1,jjp1, llm ) |
REAL zq(iip1, jjp1, llm) |
42 |
REAL s0( iip1,jjp1,llm ), sx( iip1,jjp1,llm ) |
REAL sm(iip1, jjp1, llm) |
43 |
REAL sy( iip1,jjp1,llm ), sz( iip1,jjp1,llm ) |
REAL s0(iip1, jjp1, llm), sx(iip1, jjp1, llm) |
44 |
REAL sxx( iip1,jjp1,llm) |
REAL sy(iip1, jjp1, llm), sz(iip1, jjp1, llm) |
45 |
REAL sxy( iip1,jjp1,llm) |
REAL sxx(iip1, jjp1, llm) |
46 |
REAL sxz( iip1,jjp1,llm) |
REAL sxy(iip1, jjp1, llm) |
47 |
REAL syy( iip1,jjp1,llm ) |
REAL sxz(iip1, jjp1, llm) |
48 |
REAL syz( iip1,jjp1,llm ) |
REAL syy(iip1, jjp1, llm) |
49 |
REAL szz( iip1,jjp1,llm ),zz |
REAL syz(iip1, jjp1, llm) |
50 |
INTEGER i,j,l,indice |
REAL szz(iip1, jjp1, llm), zz |
51 |
real sxn(iip1),sxs(iip1) |
INTEGER i, j, l, indice |
52 |
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REAL sxn(iip1), sxs(iip1) |
53 |
real sinlon(iip1),sinlondlon(iip1) |
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54 |
real coslon(iip1),coslondlon(iip1) |
REAL sinlon(iip1), sinlondlon(iip1) |
55 |
real qmin,qmax |
REAL coslon(iip1), coslondlon(iip1) |
56 |
save qmin,qmax |
REAL qmin, qmax |
57 |
save sinlon,coslon,sinlondlon,coslondlon |
SAVE qmin, qmax |
58 |
real dyn1,dyn2,dys1,dys2,qpn,qps,dqzpn,dqzps |
SAVE sinlon, coslon, sinlondlon, coslondlon |
59 |
real masn,mass |
REAL dyn1, dyn2, dys1, dys2, qpn, qps, dqzpn, dqzps |
60 |
c |
REAL masn, mass |
61 |
REAL SSUM |
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62 |
integer ismax,ismin |
REAL ssum |
63 |
EXTERNAL SSUM, convflu,ismin,ismax |
INTEGER ismax, ismin |
64 |
logical first |
EXTERNAL ssum, convflu, ismin, ismax |
65 |
save first |
LOGICAL first |
66 |
EXTERNAL advxp,advyp,advzp |
SAVE first |
67 |
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EXTERNAL advxp, advyp, advzp |
68 |
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data first/.true./ |
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data qmin,qmax/-1.e33,1.e33/ |
DATA first/.TRUE./ |
71 |
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DATA qmin, qmax/ -1.E33, 1.E33/ |
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c========================================================================== |
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c========================================================================== |
! ========================================================================== |
75 |
c MODIFICATION POUR PAS DE TEMPS ADAPTATIF, dtvr remplace par dt |
! ========================================================================== |
76 |
c========================================================================== |
! MODIFICATION POUR PAS DE TEMPS ADAPTATIF, dtvr remplace par dt |
77 |
c========================================================================== |
! ========================================================================== |
78 |
REAL dt |
! ========================================================================== |
79 |
c========================================================================== |
REAL dt |
80 |
limit = .TRUE. |
! ========================================================================== |
81 |
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limit = .TRUE. |
82 |
if(first) then |
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83 |
print*,'SCHEMA PRATHER' |
IF (first) THEN |
84 |
first=.false. |
PRINT *, 'SCHEMA PRATHER' |
85 |
do i=2,iip1 |
first = .FALSE. |
86 |
coslon(i)=cos(rlonv(i)) |
DO i = 2, iip1 |
87 |
sinlon(i)=sin(rlonv(i)) |
coslon(i) = cos(rlonv(i)) |
88 |
coslondlon(i)=coslon(i)*(rlonu(i)-rlonu(i-1))/pi |
sinlon(i) = sin(rlonv(i)) |
89 |
sinlondlon(i)=sinlon(i)*(rlonu(i)-rlonu(i-1))/pi |
coslondlon(i) = coslon(i)*(rlonu(i)-rlonu(i-1))/pi |
90 |
enddo |
sinlondlon(i) = sinlon(i)*(rlonu(i)-rlonu(i-1))/pi |
91 |
coslon(1)=coslon(iip1) |
END DO |
92 |
coslondlon(1)=coslondlon(iip1) |
coslon(1) = coslon(iip1) |
93 |
sinlon(1)=sinlon(iip1) |
coslondlon(1) = coslondlon(iip1) |
94 |
sinlondlon(1)=sinlondlon(iip1) |
sinlon(1) = sinlon(iip1) |
95 |
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sinlondlon(1) = sinlondlon(iip1) |
96 |
DO l = 1,llm |
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97 |
DO j = 1,jjp1 |
DO l = 1, llm |
98 |
DO i = 1,iip1 |
DO j = 1, jjp1 |
99 |
q( i,j,l,1 )=0. |
DO i = 1, iip1 |
100 |
q( i,j,l,2)=0. |
q(i, j, l, 1) = 0. |
101 |
q( i,j,l,3)=0. |
q(i, j, l, 2) = 0. |
102 |
q( i,j,l,4)=0. |
q(i, j, l, 3) = 0. |
103 |
q( i,j,l,5)=0. |
q(i, j, l, 4) = 0. |
104 |
q( i,j,l,6)=0. |
q(i, j, l, 5) = 0. |
105 |
q( i,j,l,7)=0. |
q(i, j, l, 6) = 0. |
106 |
q( i,j,l,8)=0. |
q(i, j, l, 7) = 0. |
107 |
q( i,j,l,9)=0. |
q(i, j, l, 8) = 0. |
108 |
ENDDO |
q(i, j, l, 9) = 0. |
109 |
ENDDO |
END DO |
110 |
ENDDO |
END DO |
111 |
endif |
END DO |
112 |
c Fin modif Fred |
END IF |
113 |
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! Fin modif Fred |
114 |
c *** On calcule la masse d'air en kg |
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115 |
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! *** On calcule la masse d'air en kg |
116 |
DO l = 1,llm |
|
117 |
DO j = 1,jjp1 |
DO l = 1, llm |
118 |
DO i = 1,iip1 |
DO j = 1, jjp1 |
119 |
sm( i,j,llm+1-l ) =masse(i,j,l) |
DO i = 1, iip1 |
120 |
ENDDO |
sm(i, j, llm+1-l) = masse(i, j, l) |
121 |
ENDDO |
END DO |
122 |
ENDDO |
END DO |
123 |
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END DO |
124 |
c *** q contient les qqtes de traceur avant l'advection |
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125 |
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! *** q contient les qqtes de traceur avant l'advection |
126 |
c *** Affectation des tableaux S a partir de Q |
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127 |
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! *** Affectation des tableaux S a partir de Q |
128 |
DO l = 1,llm |
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129 |
DO j = 1,jjp1 |
DO l = 1, llm |
130 |
DO i = 1,iip1 |
DO j = 1, jjp1 |
131 |
s0( i,j,l) = q ( i,j,llm+1-l,0 )*sm(i,j,l) |
DO i = 1, iip1 |
132 |
sx( i,j,l) = q( i,j,llm+1-l,1 )*sm(i,j,l) |
s0(i, j, l) = q(i, j, llm+1-l, 0)*sm(i, j, l) |
133 |
sy( i,j,l) = q( i,j,llm+1-l,2)*sm(i,j,l) |
sx(i, j, l) = q(i, j, llm+1-l, 1)*sm(i, j, l) |
134 |
sz( i,j,l) = q( i,j,llm+1-l,3)*sm(i,j,l) |
sy(i, j, l) = q(i, j, llm+1-l, 2)*sm(i, j, l) |
135 |
sxx( i,j,l) = q( i,j,llm+1-l,4)*sm(i,j,l) |
sz(i, j, l) = q(i, j, llm+1-l, 3)*sm(i, j, l) |
136 |
sxy( i,j,l) = q( i,j,llm+1-l,5)*sm(i,j,l) |
sxx(i, j, l) = q(i, j, llm+1-l, 4)*sm(i, j, l) |
137 |
sxz( i,j,l) = q( i,j,llm+1-l,6)*sm(i,j,l) |
sxy(i, j, l) = q(i, j, llm+1-l, 5)*sm(i, j, l) |
138 |
syy( i,j,l) = q( i,j,llm+1-l,7)*sm(i,j,l) |
sxz(i, j, l) = q(i, j, llm+1-l, 6)*sm(i, j, l) |
139 |
syz( i,j,l) = q( i,j,llm+1-l,8)*sm(i,j,l) |
syy(i, j, l) = q(i, j, llm+1-l, 7)*sm(i, j, l) |
140 |
szz( i,j,l) = q( i,j,llm+1-l,9)*sm(i,j,l) |
syz(i, j, l) = q(i, j, llm+1-l, 8)*sm(i, j, l) |
141 |
ENDDO |
szz(i, j, l) = q(i, j, llm+1-l, 9)*sm(i, j, l) |
142 |
ENDDO |
END DO |
143 |
ENDDO |
END DO |
144 |
c *** Appel des subroutines d'advection en X, en Y et en Z |
END DO |
145 |
c *** Advection avec "time-splitting" |
! *** Appel des subroutines d'advection en X, en Y et en Z |
146 |
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! *** Advection avec "time-splitting" |
147 |
c----------------------------------------------------------- |
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148 |
do indice =1,nt |
! ----------------------------------------------------------- |
149 |
call advxp( limit,0.5*dt,pbaru,sm,s0,sx,sy,sz |
DO indice = 1, nt |
150 |
. ,sxx,sxy,sxz,syy,syz,szz,1 ) |
CALL advxp(limit, 0.5*dt, pbaru, sm, s0, sx, sy, sz, sxx, sxy, sxz, syy, & |
151 |
end do |
syz, szz, 1) |
152 |
do l=1,llm |
END DO |
153 |
do i=1,iip1 |
DO l = 1, llm |
154 |
sy(i,1,l)=0. |
DO i = 1, iip1 |
155 |
sy(i,jjp1,l)=0. |
sy(i, 1, l) = 0. |
156 |
enddo |
sy(i, jjp1, l) = 0. |
157 |
enddo |
END DO |
158 |
c--------------------------------------------------------- |
END DO |
159 |
call advyp( limit,.5*dt*nt,pbarv,sm,s0,sx,sy,sz |
! --------------------------------------------------------- |
160 |
. ,sxx,sxy,sxz,syy,syz,szz,1 ) |
CALL advyp(limit, .5*dt*nt, pbarv, sm, s0, sx, sy, sz, sxx, sxy, sxz, syy, & |
161 |
c--------------------------------------------------------- |
syz, szz, 1) |
162 |
|
! --------------------------------------------------------- |
163 |
c--------------------------------------------------------- |
|
164 |
do j=1,jjp1 |
! --------------------------------------------------------- |
165 |
do i=1,iip1 |
DO j = 1, jjp1 |
166 |
sz(i,j,1)=0. |
DO i = 1, iip1 |
167 |
sz(i,j,llm)=0. |
sz(i, j, 1) = 0. |
168 |
sxz(i,j,1)=0. |
sz(i, j, llm) = 0. |
169 |
sxz(i,j,llm)=0. |
sxz(i, j, 1) = 0. |
170 |
syz(i,j,1)=0. |
sxz(i, j, llm) = 0. |
171 |
syz(i,j,llm)=0. |
syz(i, j, 1) = 0. |
172 |
szz(i,j,1)=0. |
syz(i, j, llm) = 0. |
173 |
szz(i,j,llm)=0. |
szz(i, j, 1) = 0. |
174 |
enddo |
szz(i, j, llm) = 0. |
175 |
enddo |
END DO |
176 |
call advzp( limit,dt*nt,w,sm,s0,sx,sy,sz |
END DO |
177 |
. ,sxx,sxy,sxz,syy,syz,szz,1 ) |
CALL advzp(limit, dt*nt, w, sm, s0, sx, sy, sz, sxx, sxy, sxz, syy, syz, & |
178 |
do l=1,llm |
szz, 1) |
179 |
do i=1,iip1 |
DO l = 1, llm |
180 |
sy(i,1,l)=0. |
DO i = 1, iip1 |
181 |
sy(i,jjp1,l)=0. |
sy(i, 1, l) = 0. |
182 |
enddo |
sy(i, jjp1, l) = 0. |
183 |
enddo |
END DO |
184 |
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END DO |
185 |
c--------------------------------------------------------- |
|
186 |
|
! --------------------------------------------------------- |
187 |
c--------------------------------------------------------- |
|
188 |
call advyp( limit,.5*dt*nt,pbarv,sm,s0,sx,sy,sz |
! --------------------------------------------------------- |
189 |
. ,sxx,sxy,sxz,syy,syz,szz,1 ) |
CALL advyp(limit, .5*dt*nt, pbarv, sm, s0, sx, sy, sz, sxx, sxy, sxz, syy, & |
190 |
c--------------------------------------------------------- |
syz, szz, 1) |
191 |
DO l = 1,llm |
! --------------------------------------------------------- |
192 |
DO j = 1,jjp1 |
DO l = 1, llm |
193 |
s0( iip1,j,l)=s0( 1,j,l ) |
DO j = 1, jjp1 |
194 |
sx( iip1,j,l)=sx( 1,j,l ) |
s0(iip1, j, l) = s0(1, j, l) |
195 |
sy( iip1,j,l)=sy( 1,j,l ) |
sx(iip1, j, l) = sx(1, j, l) |
196 |
sz( iip1,j,l)=sz( 1,j,l ) |
sy(iip1, j, l) = sy(1, j, l) |
197 |
sxx( iip1,j,l)=sxx( 1,j,l ) |
sz(iip1, j, l) = sz(1, j, l) |
198 |
sxy( iip1,j,l)=sxy( 1,j,l) |
sxx(iip1, j, l) = sxx(1, j, l) |
199 |
sxz( iip1,j,l)=sxz( 1,j,l ) |
sxy(iip1, j, l) = sxy(1, j, l) |
200 |
syy( iip1,j,l)=syy( 1,j,l ) |
sxz(iip1, j, l) = sxz(1, j, l) |
201 |
syz( iip1,j,l)=syz( 1,j,l) |
syy(iip1, j, l) = syy(1, j, l) |
202 |
szz( iip1,j,l)=szz( 1,j,l ) |
syz(iip1, j, l) = syz(1, j, l) |
203 |
ENDDO |
szz(iip1, j, l) = szz(1, j, l) |
204 |
ENDDO |
END DO |
205 |
do indice=1,nt |
END DO |
206 |
call advxp( limit,0.5*dt,pbaru,sm,s0,sx,sy,sz |
DO indice = 1, nt |
207 |
. ,sxx,sxy,sxz,syy,syz,szz,1 ) |
CALL advxp(limit, 0.5*dt, pbaru, sm, s0, sx, sy, sz, sxx, sxy, sxz, syy, & |
208 |
end do |
syz, szz, 1) |
209 |
c--------------------------------------------------------- |
END DO |
210 |
c--------------------------------------------------------- |
! --------------------------------------------------------- |
211 |
c *** On repasse les S dans la variable qpr |
! --------------------------------------------------------- |
212 |
c *** On repasse les S dans la variable q directement 14/10/94 |
! *** On repasse les S dans la variable qpr |
213 |
|
! *** On repasse les S dans la variable q directement 14/10/94 |
214 |
DO l = 1,llm |
|
215 |
DO j = 1,jjp1 |
DO l = 1, llm |
216 |
DO i = 1,iip1 |
DO j = 1, jjp1 |
217 |
q( i,j,llm+1-l,0 )=s0( i,j,l )/sm(i,j,l) |
DO i = 1, iip1 |
218 |
q( i,j,llm+1-l,1 ) = sx( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 0) = s0(i, j, l)/sm(i, j, l) |
219 |
q( i,j,llm+1-l,2 ) = sy( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 1) = sx(i, j, l)/sm(i, j, l) |
220 |
q( i,j,llm+1-l,3 ) = sz( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 2) = sy(i, j, l)/sm(i, j, l) |
221 |
q( i,j,llm+1-l,4 ) = sxx( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 3) = sz(i, j, l)/sm(i, j, l) |
222 |
q( i,j,llm+1-l,5 ) = sxy( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 4) = sxx(i, j, l)/sm(i, j, l) |
223 |
q( i,j,llm+1-l,6 ) = sxz( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 5) = sxy(i, j, l)/sm(i, j, l) |
224 |
q( i,j,llm+1-l,7 ) = syy( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 6) = sxz(i, j, l)/sm(i, j, l) |
225 |
q( i,j,llm+1-l,8 ) = syz( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 7) = syy(i, j, l)/sm(i, j, l) |
226 |
q( i,j,llm+1-l,9 ) = szz( i,j,l )/sm(i,j,l) |
q(i, j, llm+1-l, 8) = syz(i, j, l)/sm(i, j, l) |
227 |
ENDDO |
q(i, j, llm+1-l, 9) = szz(i, j, l)/sm(i, j, l) |
228 |
ENDDO |
END DO |
229 |
ENDDO |
END DO |
230 |
|
END DO |
231 |
c--------------------------------------------------------- |
|
232 |
c go to 777 |
! --------------------------------------------------------- |
233 |
c filtrages aux poles |
! go to 777 |
234 |
|
! filtrages aux poles |
235 |
c Traitements specifiques au pole |
|
236 |
|
! Traitements specifiques au pole |
237 |
c filtrages aux poles |
|
238 |
DO l=1,llm |
! filtrages aux poles |
239 |
c filtrages aux poles |
DO l = 1, llm |
240 |
masn=ssum(iim,sm(1,1,l),1) |
! filtrages aux poles |
241 |
mass=ssum(iim,sm(1,jjp1,l),1) |
masn = ssum(iim, sm(1,1,l), 1) |
242 |
qpn=ssum(iim,s0(1,1,l),1)/masn |
mass = ssum(iim, sm(1,jjp1,l), 1) |
243 |
qps=ssum(iim,s0(1,jjp1,l),1)/mass |
qpn = ssum(iim, s0(1,1,l), 1)/masn |
244 |
dqzpn=ssum(iim,sz(1,1,l),1)/masn |
qps = ssum(iim, s0(1,jjp1,l), 1)/mass |
245 |
dqzps=ssum(iim,sz(1,jjp1,l),1)/mass |
dqzpn = ssum(iim, sz(1,1,l), 1)/masn |
246 |
do i=1,iip1 |
dqzps = ssum(iim, sz(1,jjp1,l), 1)/mass |
247 |
q( i,1,llm+1-l,3)=dqzpn |
DO i = 1, iip1 |
248 |
q( i,jjp1,llm+1-l,3)=dqzps |
q(i, 1, llm+1-l, 3) = dqzpn |
249 |
q( i,1,llm+1-l,0)=qpn |
q(i, jjp1, llm+1-l, 3) = dqzps |
250 |
q( i,jjp1,llm+1-l,0)=qps |
q(i, 1, llm+1-l, 0) = qpn |
251 |
enddo |
q(i, jjp1, llm+1-l, 0) = qps |
252 |
dyn1=0. |
END DO |
253 |
dys1=0. |
dyn1 = 0. |
254 |
dyn2=0. |
dys1 = 0. |
255 |
dys2=0. |
dyn2 = 0. |
256 |
do i=1,iim |
dys2 = 0. |
257 |
zz=s0(i,2,l)/sm(i,2,l)-q(i,1,llm+1-l,0) |
DO i = 1, iim |
258 |
dyn1=dyn1+sinlondlon(i)*zz |
zz = s0(i, 2, l)/sm(i, 2, l) - q(i, 1, llm+1-l, 0) |
259 |
dyn2=dyn2+coslondlon(i)*zz |
dyn1 = dyn1 + sinlondlon(i)*zz |
260 |
zz=q(i,jjp1,llm+1-l,0)-s0(i,jjm,l)/sm(i,jjm,l) |
dyn2 = dyn2 + coslondlon(i)*zz |
261 |
dys1=dys1+sinlondlon(i)*zz |
zz = q(i, jjp1, llm+1-l, 0) - s0(i, jjm, l)/sm(i, jjm, l) |
262 |
dys2=dys2+coslondlon(i)*zz |
dys1 = dys1 + sinlondlon(i)*zz |
263 |
enddo |
dys2 = dys2 + coslondlon(i)*zz |
264 |
do i=1,iim |
END DO |
265 |
q(i,1,llm+1-l,2)= |
DO i = 1, iim |
266 |
$ (sinlon(i)*dyn1+coslon(i)*dyn2)/2. |
q(i, 1, llm+1-l, 2) = (sinlon(i)*dyn1+coslon(i)*dyn2)/2. |
267 |
q(i,1,llm+1-l,0)=q(i,1,llm+1-l,0) |
q(i, 1, llm+1-l, 0) = q(i, 1, llm+1-l, 0) + q(i, 1, llm+1-l, 2) |
268 |
$ +q(i,1,llm+1-l,2) |
q(i, jjp1, llm+1-l, 2) = (sinlon(i)*dys1+coslon(i)*dys2)/2. |
269 |
q(i,jjp1,llm+1-l,2)= |
q(i, jjp1, llm+1-l, 0) = q(i, jjp1, llm+1-l, 0) - & |
270 |
$ (sinlon(i)*dys1+coslon(i)*dys2)/2. |
q(i, jjp1, llm+1-l, 2) |
271 |
q(i,jjp1,llm+1-l,0)=q(i,jjp1,llm+1-l,0) |
END DO |
272 |
$ -q(i,jjp1,llm+1-l,2) |
q(iip1, 1, llm+1-l, 0) = q(1, 1, llm+1-l, 0) |
273 |
enddo |
q(iip1, jjp1, llm+1-l, 0) = q(1, jjp1, llm+1-l, 0) |
274 |
q(iip1,1,llm+1-l,0)=q(1,1,llm+1-l,0) |
DO i = 1, iim |
275 |
q(iip1,jjp1,llm+1-l,0)=q(1,jjp1,llm+1-l,0) |
sxn(i) = q(i+1, 1, llm+1-l, 0) - q(i, 1, llm+1-l, 0) |
276 |
do i=1,iim |
sxs(i) = q(i+1, jjp1, llm+1-l, 0) - q(i, jjp1, llm+1-l, 0) |
277 |
sxn(i)=q(i+1,1,llm+1-l,0)-q(i,1,llm+1-l,0) |
END DO |
278 |
sxs(i)=q(i+1,jjp1,llm+1-l,0)-q(i,jjp1,llm+1-l,0) |
sxn(iip1) = sxn(1) |
279 |
enddo |
sxs(iip1) = sxs(1) |
280 |
sxn(iip1)=sxn(1) |
DO i = 1, iim |
281 |
sxs(iip1)=sxs(1) |
q(i+1, 1, llm+1-l, 1) = 0.25*(sxn(i)+sxn(i+1)) |
282 |
do i=1,iim |
q(i+1, jjp1, llm+1-l, 1) = 0.25*(sxs(i)+sxs(i+1)) |
283 |
q(i+1,1,llm+1-l,1)=0.25*(sxn(i)+sxn(i+1)) |
END DO |
284 |
q(i+1,jjp1,llm+1-l,1)=0.25*(sxs(i)+sxs(i+1)) |
q(1, 1, llm+1-l, 1) = q(iip1, 1, llm+1-l, 1) |
285 |
|
q(1, jjp1, llm+1-l, 1) = q(iip1, jjp1, llm+1-l, 1) |
286 |
|
END DO |
287 |
|
DO l = 1, llm |
288 |
|
DO i = 1, iim |
289 |
|
q(i, 1, llm+1-l, 4) = 0. |
290 |
|
q(i, jjp1, llm+1-l, 4) = 0. |
291 |
|
q(i, 1, llm+1-l, 5) = 0. |
292 |
|
q(i, jjp1, llm+1-l, 5) = 0. |
293 |
|
q(i, 1, llm+1-l, 6) = 0. |
294 |
|
q(i, jjp1, llm+1-l, 6) = 0. |
295 |
|
q(i, 1, llm+1-l, 7) = 0. |
296 |
|
q(i, jjp1, llm+1-l, 7) = 0. |
297 |
|
q(i, 1, llm+1-l, 8) = 0. |
298 |
|
q(i, jjp1, llm+1-l, 8) = 0. |
299 |
|
q(i, 1, llm+1-l, 9) = 0. |
300 |
|
q(i, jjp1, llm+1-l, 9) = 0. |
301 |
|
END DO |
302 |
|
END DO |
303 |
|
|
304 |
|
! bouclage en longitude |
305 |
|
DO l = 1, llm |
306 |
|
DO j = 1, jjp1 |
307 |
|
q(iip1, j, l, 0) = q(1, j, l, 0) |
308 |
|
q(iip1, j, llm+1-l, 0) = q(1, j, llm+1-l, 0) |
309 |
|
q(iip1, j, llm+1-l, 1) = q(1, j, llm+1-l, 1) |
310 |
|
q(iip1, j, llm+1-l, 2) = q(1, j, llm+1-l, 2) |
311 |
|
q(iip1, j, llm+1-l, 3) = q(1, j, llm+1-l, 3) |
312 |
|
q(iip1, j, llm+1-l, 4) = q(1, j, llm+1-l, 4) |
313 |
|
q(iip1, j, llm+1-l, 5) = q(1, j, llm+1-l, 5) |
314 |
|
q(iip1, j, llm+1-l, 6) = q(1, j, llm+1-l, 6) |
315 |
|
q(iip1, j, llm+1-l, 7) = q(1, j, llm+1-l, 7) |
316 |
|
q(iip1, j, llm+1-l, 8) = q(1, j, llm+1-l, 8) |
317 |
|
q(iip1, j, llm+1-l, 9) = q(1, j, llm+1-l, 9) |
318 |
|
END DO |
319 |
|
END DO |
320 |
|
DO l = 1, llm |
321 |
|
DO j = 2, jjm |
322 |
|
DO i = 1, iip1 |
323 |
|
IF (q(i,j,l,0)<0.) THEN |
324 |
|
PRINT *, '------------ BIP-----------' |
325 |
|
PRINT *, 'S0(', i, j, l, ')=', q(i, j, l, 0), q(i, j-1, l, 0) |
326 |
|
PRINT *, 'SX(', i, j, l, ')=', q(i, j, l, 1) |
327 |
|
PRINT *, 'SY(', i, j, l, ')=', q(i, j, l, 2), q(i, j-1, l, 2) |
328 |
|
PRINT *, 'SZ(', i, j, l, ')=', q(i, j, l, 3) |
329 |
|
q(i, j, l, 0) = 0. |
330 |
|
END IF |
331 |
|
END DO |
332 |
|
END DO |
333 |
|
DO j = 1, jjp1, jjm |
334 |
|
DO i = 1, iip1 |
335 |
|
IF (q(i,j,l,0)<0.) THEN |
336 |
|
PRINT *, '------------ BIP 2-----------' |
337 |
|
PRINT *, 'S0(', i, j, l, ')=', q(i, j, l, 0) |
338 |
|
PRINT *, 'SX(', i, j, l, ')=', q(i, j, l, 1) |
339 |
|
PRINT *, 'SY(', i, j, l, ')=', q(i, j, l, 2) |
340 |
|
PRINT *, 'SZ(', i, j, l, ')=', q(i, j, l, 3) |
341 |
|
|
342 |
|
q(i, j, l, 0) = 0. |
343 |
|
! STOP |
344 |
|
END IF |
345 |
END DO |
END DO |
346 |
q(1,1,llm+1-l,1)=q(iip1,1,llm+1-l,1) |
END DO |
347 |
q(1,jjp1,llm+1-l,1)= |
END DO |
348 |
$ q(iip1,jjp1,llm+1-l,1) |
RETURN |
349 |
enddo |
END SUBROUTINE prather |
|
do l=1,llm |
|
|
do i=1,iim |
|
|
q( i,1,llm+1-l,4)=0. |
|
|
q( i,jjp1,llm+1-l,4)=0. |
|
|
q( i,1,llm+1-l,5)=0. |
|
|
q( i,jjp1,llm+1-l,5)=0. |
|
|
q( i,1,llm+1-l,6)=0. |
|
|
q( i,jjp1,llm+1-l,6)=0. |
|
|
q( i,1,llm+1-l,7)=0. |
|
|
q( i,jjp1,llm+1-l,7)=0. |
|
|
q( i,1,llm+1-l,8)=0. |
|
|
q( i,jjp1,llm+1-l,8)=0. |
|
|
q( i,1,llm+1-l,9)=0. |
|
|
q( i,jjp1,llm+1-l,9)=0. |
|
|
enddo |
|
|
ENDDO |
|
|
|
|
|
777 continue |
|
|
c |
|
|
c bouclage en longitude |
|
|
do l=1,llm |
|
|
do j=1,jjp1 |
|
|
q(iip1,j,l,0)=q(1,j,l,0) |
|
|
q(iip1,j,llm+1-l,0)=q(1,j,llm+1-l,0) |
|
|
q(iip1,j,llm+1-l,1)=q(1,j,llm+1-l,1) |
|
|
q(iip1,j,llm+1-l,2)=q(1,j,llm+1-l,2) |
|
|
q(iip1,j,llm+1-l,3)=q(1,j,llm+1-l,3) |
|
|
q(iip1,j,llm+1-l,4)=q(1,j,llm+1-l,4) |
|
|
q(iip1,j,llm+1-l,5)=q(1,j,llm+1-l,5) |
|
|
q(iip1,j,llm+1-l,6)=q(1,j,llm+1-l,6) |
|
|
q(iip1,j,llm+1-l,7)=q(1,j,llm+1-l,7) |
|
|
q(iip1,j,llm+1-l,8)=q(1,j,llm+1-l,8) |
|
|
q(iip1,j,llm+1-l,9)=q(1,j,llm+1-l,9) |
|
|
enddo |
|
|
enddo |
|
|
DO l = 1,llm |
|
|
DO j = 2,jjm |
|
|
DO i = 1,iip1 |
|
|
IF (q(i,j,l,0).lt.0.) THEN |
|
|
PRINT*,'------------ BIP-----------' |
|
|
PRINT*,'S0(',i,j,l,')=',q(i,j,l,0), |
|
|
$ q(i,j-1,l,0) |
|
|
PRINT*,'SX(',i,j,l,')=',q(i,j,l,1) |
|
|
PRINT*,'SY(',i,j,l,')=',q(i,j,l,2), |
|
|
$ q(i,j-1,l,2) |
|
|
PRINT*,'SZ(',i,j,l,')=',q(i,j,l,3) |
|
|
q(i,j,l,0)=0. |
|
|
ENDIF |
|
|
ENDDO |
|
|
ENDDO |
|
|
do j=1,jjp1,jjm |
|
|
do i=1,iip1 |
|
|
IF (q(i,j,l,0).lt.0.) THEN |
|
|
PRINT*,'------------ BIP 2-----------' |
|
|
PRINT*,'S0(',i,j,l,')=',q(i,j,l,0) |
|
|
PRINT*,'SX(',i,j,l,')=',q(i,j,l,1) |
|
|
PRINT*,'SY(',i,j,l,')=',q(i,j,l,2) |
|
|
PRINT*,'SZ(',i,j,l,')=',q(i,j,l,3) |
|
|
|
|
|
q(i,j,l,0)=0. |
|
|
c STOP |
|
|
ENDIF |
|
|
enddo |
|
|
enddo |
|
|
ENDDO |
|
|
RETURN |
|
|
END |
|