| 1 |
|
module cv30_mixing_m |
| 2 |
|
|
| 3 |
SUBROUTINE cv3_mixing(nloc,ncum,nd,na,ntra,icb,nk,inb & |
implicit none |
| 4 |
,ph,t,rr,rs,u,v,tra,h,lv,qnk & |
|
| 5 |
,hp,tv,tvp,ep,clw,m,sig & |
contains |
| 6 |
,ment,qent,uent,vent, nent, sij,elij,ments,qents,traent) |
|
| 7 |
use cvparam3 |
SUBROUTINE cv30_mixing(icb, inb, t, rr, rs, u, v, h, lv, hp, ep, clw, m, & |
| 8 |
use cvthermo |
sig, ment, qent, uent, vent, nent, sij, elij, ments, qents) |
| 9 |
implicit none |
|
| 10 |
|
! MIXING |
| 11 |
!--------------------------------------------------------------------- |
|
| 12 |
! a faire: |
! a faire: |
| 13 |
! - changer rr(il,1) -> qnk(il) |
! - changer rr(il, 1) -> qnk(il) |
| 14 |
! - vectorisation de la partie normalisation des flux (do 789...) |
! - vectorisation de la partie normalisation des flux (do 789) |
| 15 |
!--------------------------------------------------------------------- |
|
| 16 |
|
use cv30_param_m, only: minorig, nl |
| 17 |
|
USE dimphy, ONLY: klev, klon |
| 18 |
! inputs: |
use suphec_m, only: rcpd, rcpv, rv |
| 19 |
integer ncum, nd, na, ntra, nloc |
|
| 20 |
integer icb(nloc), inb(nloc), nk(nloc) |
! inputs: |
| 21 |
real sig(nloc,nd) |
|
| 22 |
real qnk(nloc) |
integer, intent(in):: icb(:) ! (ncum) {2 <= icb <= nl - 3} |
| 23 |
real ph(nloc,nd+1) |
|
| 24 |
real t(nloc,nd), rr(nloc,nd), rs(nloc,nd) |
integer, intent(in):: inb(:) ! (ncum) |
| 25 |
real u(nloc,nd), v(nloc,nd) |
! first model level above the level of neutral buoyancy of the |
| 26 |
real tra(nloc,nd,ntra) ! input of convect3 |
! parcel (1 <= inb <= nl - 1) |
| 27 |
real lv(nloc,na), h(nloc,na), hp(nloc,na) |
|
| 28 |
real tv(nloc,na), tvp(nloc,na), ep(nloc,na), clw(nloc,na) |
real, intent(in):: t(klon, klev), rr(klon, klev), rs(klon, klev) |
| 29 |
real m(nloc,na) ! input of convect3 |
real u(klon, klev), v(klon, klev) |
| 30 |
|
real, intent(in):: h(klon, klev) |
| 31 |
! outputs: |
real, intent(in):: lv(:, :) ! (klon, klev) |
| 32 |
real ment(nloc,na,na), qent(nloc,na,na) |
real, intent(in):: hp(klon, klev) |
| 33 |
real uent(nloc,na,na), vent(nloc,na,na) |
real ep(klon, klev), clw(klon, klev) |
| 34 |
real sij(nloc,na,na), elij(nloc,na,na) |
real m(klon, klev) ! input of convect3 |
| 35 |
real traent(nloc,nd,nd,ntra) |
real sig(klon, klev) |
| 36 |
real ments(nloc,nd,nd), qents(nloc,nd,nd) |
|
| 37 |
real sigij(nloc,nd,nd) |
! outputs: |
| 38 |
integer nent(nloc,nd) |
real ment(klon, klev, klev), qent(klon, klev, klev) |
| 39 |
|
real uent(klon, klev, klev), vent(klon, klev, klev) |
| 40 |
! local variables: |
integer, intent(out):: nent(:, 2:) ! (ncum, 2:nl - 1) |
| 41 |
integer i, j, k, il, im, jm |
real sij(klon, klev, klev), elij(klon, klev, klev) |
| 42 |
integer num1, num2 |
real ments(klon, klev, klev), qents(klon, klev, klev) |
| 43 |
real rti, bf2, anum, denom, dei, altem, cwat, stemp, qp |
|
| 44 |
real alt, smid, sjmin, sjmax, delp, delm |
! Local: |
| 45 |
real asij(nloc), smax(nloc), scrit(nloc) |
integer ncum, i, j, k, il, im, jm |
| 46 |
real asum(nloc,nd),bsum(nloc,nd),csum(nloc,nd) |
integer num1, num2 |
| 47 |
real wgh |
real rti, bf2, anum, denom, dei, altem, cwat, stemp, qp |
| 48 |
real zm(nloc,na) |
real alt, smid, sjmin, sjmax, delp, delm |
| 49 |
logical lwork(nloc) |
real asij(klon), smax(klon), scrit(klon) |
| 50 |
|
real asum(klon, klev), bsum(klon, klev), csum(klon, klev) |
| 51 |
!===================================================================== |
real wgh |
| 52 |
! --- INITIALIZE VARIOUS ARRAYS USED IN THE COMPUTATIONS |
real zm(klon, klev) |
| 53 |
!===================================================================== |
logical lwork(klon) |
| 54 |
|
|
| 55 |
! ori do 360 i=1,ncum*nlp |
!------------------------------------------------------------------------- |
| 56 |
do 361 j=1,nl |
|
| 57 |
do 360 i=1,ncum |
ncum = size(icb) |
| 58 |
nent(i,j)=0 |
|
| 59 |
! in convect3, m is computed in cv3_closure |
! INITIALIZE VARIOUS ARRAYS USED IN THE COMPUTATIONS |
| 60 |
! ori m(i,1)=0.0 |
|
| 61 |
360 continue |
nent = 0 |
| 62 |
361 continue |
|
| 63 |
|
do j = 1, nl |
| 64 |
! ori do 400 k=1,nlp |
do k = 1, nl |
| 65 |
! ori do 390 j=1,nlp |
do i = 1, ncum |
| 66 |
do 400 j=1,nl |
qent(i, k, j) = rr(i, j) |
| 67 |
do 390 k=1,nl |
uent(i, k, j) = u(i, j) |
| 68 |
do 385 i=1,ncum |
vent(i, k, j) = v(i, j) |
| 69 |
qent(i,k,j)=rr(i,j) |
elij(i, k, j) = 0.0 |
| 70 |
uent(i,k,j)=u(i,j) |
end do |
| 71 |
vent(i,k,j)=v(i,j) |
end do |
| 72 |
elij(i,k,j)=0.0 |
end do |
| 73 |
!ym ment(i,k,j)=0.0 |
|
| 74 |
!ym sij(i,k,j)=0.0 |
ment(1:ncum, 1:klev, 1:klev) = 0.0 |
| 75 |
385 continue |
sij(1:ncum, 1:klev, 1:klev) = 0.0 |
| 76 |
390 continue |
|
| 77 |
400 continue |
zm(:, :) = 0. |
| 78 |
|
|
| 79 |
!ym |
! CALCULATE ENTRAINED AIR MASS FLUX (ment), TOTAL WATER MIXING |
| 80 |
ment(1:ncum,1:nd,1:nd)=0.0 |
! RATIO (QENT), TOTAL CONDENSED WATER (elij), AND MIXING |
| 81 |
sij(1:ncum,1:nd,1:nd)=0.0 |
! FRACTION (sij) |
| 82 |
|
|
| 83 |
! do k=1,ntra |
do i = minorig + 1, nl |
| 84 |
! do j=1,nd ! instead nlp |
|
| 85 |
! do i=1,nd ! instead nlp |
do j = minorig, nl |
| 86 |
! do il=1,ncum |
do il = 1, ncum |
| 87 |
! traent(il,i,j,k)=tra(il,j,k) |
if((i >= icb(il)).and.(i <= inb(il)).and. & |
| 88 |
! enddo |
(j >= (icb(il) - 1)).and.(j <= inb(il)))then |
| 89 |
! enddo |
|
| 90 |
! enddo |
rti = rr(il, 1) - ep(il, i) * clw(il, i) |
| 91 |
! enddo |
bf2 = 1. + lv(il, j) * lv(il, j) * rs(il, j) / (rv & |
| 92 |
zm(:,:)=0. |
* t(il, j) * t(il, j) * rcpd) |
| 93 |
|
anum = h(il, j) - hp(il, i) + (rcpv - rcpd) * t(il, j) * (rti & |
| 94 |
!===================================================================== |
- rr(il, j)) |
| 95 |
! --- CALCULATE ENTRAINED AIR MASS FLUX (ment), TOTAL WATER MIXING |
denom = h(il, i) - hp(il, i) + (rcpd - rcpv) * (rr(il, i) & |
| 96 |
! --- RATIO (QENT), TOTAL CONDENSED WATER (elij), AND MIXING |
- rti) * t(il, j) |
| 97 |
! --- FRACTION (sij) |
dei = denom |
| 98 |
!===================================================================== |
if(abs(dei) < 0.01)dei = 0.01 |
| 99 |
|
sij(il, i, j) = anum / dei |
| 100 |
do 750 i=minorig+1, nl |
sij(il, i, i) = 1.0 |
| 101 |
|
altem = sij(il, i, j) * rr(il, i) + (1. - sij(il, i, j)) & |
| 102 |
do 710 j=minorig,nl |
* rti - rs(il, j) |
| 103 |
do 700 il=1,ncum |
altem = altem / bf2 |
| 104 |
if( (i.ge.icb(il)).and.(i.le.inb(il)).and. & |
cwat = clw(il, j) * (1. - ep(il, j)) |
| 105 |
(j.ge.(icb(il)-1)).and.(j.le.inb(il)))then |
stemp = sij(il, i, j) |
| 106 |
|
if((stemp < 0.0.or.stemp > 1.0.or.altem > cwat) & |
| 107 |
rti=rr(il,1)-ep(il,i)*clw(il,i) |
.and.j > i)then |
| 108 |
bf2=1.+lv(il,j)*lv(il,j)*rs(il,j)/(rrv*t(il,j)*t(il,j)*cpd) |
anum = anum - lv(il, j) * (rti - rs(il, j) - cwat * bf2) |
| 109 |
anum=h(il,j)-hp(il,i)+(cpv-cpd)*t(il,j)*(rti-rr(il,j)) |
denom = denom + lv(il, j) * (rr(il, i) - rti) |
| 110 |
denom=h(il,i)-hp(il,i)+(cpd-cpv)*(rr(il,i)-rti)*t(il,j) |
if(abs(denom) < 0.01)denom = 0.01 |
| 111 |
dei=denom |
sij(il, i, j) = anum / denom |
| 112 |
if(abs(dei).lt.0.01)dei=0.01 |
altem = sij(il, i, j) * rr(il, i) + (1. - sij(il, i, j)) & |
| 113 |
sij(il,i,j)=anum/dei |
* rti - rs(il, j) |
| 114 |
sij(il,i,i)=1.0 |
altem = altem - (bf2 - 1.) * cwat |
| 115 |
altem=sij(il,i,j)*rr(il,i)+(1.-sij(il,i,j))*rti-rs(il,j) |
end if |
| 116 |
altem=altem/bf2 |
if(sij(il, i, j) > 0.0.and.sij(il, i, j) < 0.95)then |
| 117 |
cwat=clw(il,j)*(1.-ep(il,j)) |
qent(il, i, j) = sij(il, i, j) * rr(il, i) + (1. & |
| 118 |
stemp=sij(il,i,j) |
- sij(il, i, j)) * rti |
| 119 |
if((stemp.lt.0.0.or.stemp.gt.1.0.or.altem.gt.cwat) & |
uent(il, i, j) = sij(il, i, j) * u(il, i) + (1. & |
| 120 |
.and.j.gt.i)then |
- sij(il, i, j)) * u(il, minorig) |
| 121 |
anum=anum-lv(il,j)*(rti-rs(il,j)-cwat*bf2) |
vent(il, i, j) = sij(il, i, j) * v(il, i) + (1. & |
| 122 |
denom=denom+lv(il,j)*(rr(il,i)-rti) |
- sij(il, i, j)) * v(il, minorig) |
| 123 |
if(abs(denom).lt.0.01)denom=0.01 |
elij(il, i, j) = altem |
| 124 |
sij(il,i,j)=anum/denom |
elij(il, i, j) = amax1(0.0, elij(il, i, j)) |
| 125 |
altem=sij(il,i,j)*rr(il,i)+(1.-sij(il,i,j))*rti-rs(il,j) |
ment(il, i, j) = m(il, i) / (1. - sij(il, i, j)) |
| 126 |
altem=altem-(bf2-1.)*cwat |
nent(il, i) = nent(il, i) + 1 |
| 127 |
|
end if |
| 128 |
|
sij(il, i, j) = amax1(0.0, sij(il, i, j)) |
| 129 |
|
sij(il, i, j) = amin1(1.0, sij(il, i, j)) |
| 130 |
|
endif |
| 131 |
|
end do |
| 132 |
|
end do |
| 133 |
|
|
| 134 |
|
! if no air can entrain at level i assume that updraft detrains |
| 135 |
|
! at that level and calculate detrained air flux and properties |
| 136 |
|
|
| 137 |
|
do il = 1, ncum |
| 138 |
|
if (i >= icb(il) .and. i <= inb(il)) then |
| 139 |
|
if (nent(il, i) == 0) then |
| 140 |
|
ment(il, i, i) = m(il, i) |
| 141 |
|
qent(il, i, i) = rr(il, minorig) - ep(il, i) * clw(il, i) |
| 142 |
|
uent(il, i, i) = u(il, minorig) |
| 143 |
|
vent(il, i, i) = v(il, minorig) |
| 144 |
|
elij(il, i, i) = clw(il, i) |
| 145 |
|
sij(il, i, i) = 0.0 |
| 146 |
|
end if |
| 147 |
end if |
end if |
| 148 |
if(sij(il,i,j).gt.0.0.and.sij(il,i,j).lt.0.95)then |
end do |
| 149 |
qent(il,i,j)=sij(il,i,j)*rr(il,i)+(1.-sij(il,i,j))*rti |
end do |
| 150 |
uent(il,i,j)=sij(il,i,j)*u(il,i)+(1.-sij(il,i,j))*u(il,nk(il)) |
|
| 151 |
vent(il,i,j)=sij(il,i,j)*v(il,i)+(1.-sij(il,i,j))*v(il,nk(il)) |
! NORMALIZE ENTRAINED AIR MASS FLUXES |
| 152 |
!!!! do k=1,ntra |
! TO REPRESENT EQUAL PROBABILITIES OF MIXING |
|
!!!! traent(il,i,j,k)=sij(il,i,j)*tra(il,i,k) |
|
|
!!!! : +(1.-sij(il,i,j))*tra(il,nk(il),k) |
|
|
!!!! end do |
|
|
elij(il,i,j)=altem |
|
|
elij(il,i,j)=amax1(0.0,elij(il,i,j)) |
|
|
ment(il,i,j)=m(il,i)/(1.-sij(il,i,j)) |
|
|
nent(il,i)=nent(il,i)+1 |
|
|
end if |
|
|
sij(il,i,j)=amax1(0.0,sij(il,i,j)) |
|
|
sij(il,i,j)=amin1(1.0,sij(il,i,j)) |
|
|
endif ! new |
|
|
700 continue |
|
|
710 continue |
|
|
|
|
|
! do k=1,ntra |
|
|
! do j=minorig,nl |
|
|
! do il=1,ncum |
|
|
! if( (i.ge.icb(il)).and.(i.le.inb(il)).and. |
|
|
! : (j.ge.(icb(il)-1)).and.(j.le.inb(il)))then |
|
|
! traent(il,i,j,k)=sij(il,i,j)*tra(il,i,k) |
|
|
! : +(1.-sij(il,i,j))*tra(il,nk(il),k) |
|
|
! endif |
|
|
! enddo |
|
|
! enddo |
|
|
! enddo |
|
|
|
|
|
! |
|
|
! *** if no air can entrain at level i assume that updraft detrains *** |
|
|
! *** at that level and calculate detrained air flux and properties *** |
|
|
! |
|
|
|
|
|
!@ do 170 i=icb(il),inb(il) |
|
|
|
|
|
do 740 il=1,ncum |
|
|
if ((i.ge.icb(il)).and.(i.le.inb(il)).and.(nent(il,i).eq.0)) then |
|
|
!@ if(nent(il,i).eq.0)then |
|
|
ment(il,i,i)=m(il,i) |
|
|
qent(il,i,i)=rr(il,nk(il))-ep(il,i)*clw(il,i) |
|
|
uent(il,i,i)=u(il,nk(il)) |
|
|
vent(il,i,i)=v(il,nk(il)) |
|
|
elij(il,i,i)=clw(il,i) |
|
|
!MAF sij(il,i,i)=1.0 |
|
|
sij(il,i,i)=0.0 |
|
|
end if |
|
|
740 continue |
|
|
750 continue |
|
|
|
|
|
! do j=1,ntra |
|
|
! do i=minorig+1,nl |
|
|
! do il=1,ncum |
|
|
! if (i.ge.icb(il) .and. i.le.inb(il) .and. nent(il,i).eq.0) then |
|
|
! traent(il,i,i,j)=tra(il,nk(il),j) |
|
|
! endif |
|
|
! enddo |
|
|
! enddo |
|
|
! enddo |
|
|
|
|
|
do 100 j=minorig,nl |
|
|
do 101 i=minorig,nl |
|
|
do 102 il=1,ncum |
|
|
if ((j.ge.(icb(il)-1)).and.(j.le.inb(il)) & |
|
|
.and.(i.ge.icb(il)).and.(i.le.inb(il)))then |
|
|
sigij(il,i,j)=sij(il,i,j) |
|
|
endif |
|
|
102 continue |
|
|
101 continue |
|
|
100 continue |
|
|
!@ enddo |
|
|
|
|
|
!@170 continue |
|
|
|
|
|
!===================================================================== |
|
|
! --- NORMALIZE ENTRAINED AIR MASS FLUXES |
|
|
! --- TO REPRESENT EQUAL PROBABILITIES OF MIXING |
|
|
!===================================================================== |
|
|
|
|
|
!ym call zilch(asum,ncum*nd) |
|
|
!ym call zilch(bsum,ncum*nd) |
|
|
!ym call zilch(csum,ncum*nd) |
|
|
call zilch(asum,nloc*nd) |
|
|
call zilch(csum,nloc*nd) |
|
|
call zilch(csum,nloc*nd) |
|
| 153 |
|
|
| 154 |
do il=1,ncum |
asum = 0. |
| 155 |
|
csum = 0. |
| 156 |
|
|
| 157 |
|
do il = 1, ncum |
| 158 |
lwork(il) = .FALSE. |
lwork(il) = .FALSE. |
| 159 |
enddo |
enddo |
| 160 |
|
|
| 161 |
DO 789 i=minorig+1,nl |
DO i = minorig + 1, nl |
| 162 |
|
|
| 163 |
num1=0 |
num1 = 0 |
| 164 |
do il=1,ncum |
do il = 1, ncum |
| 165 |
if ( i.ge.icb(il) .and. i.le.inb(il) ) num1=num1+1 |
if (i >= icb(il) .and. i <= inb(il)) num1 = num1 + 1 |
|
enddo |
|
|
if (num1.le.0) goto 789 |
|
|
|
|
|
|
|
|
do 781 il=1,ncum |
|
|
if ( i.ge.icb(il) .and. i.le.inb(il) ) then |
|
|
lwork(il)=(nent(il,i).ne.0) |
|
|
qp=rr(il,1)-ep(il,i)*clw(il,i) |
|
|
anum=h(il,i)-hp(il,i)-lv(il,i)*(qp-rs(il,i)) & |
|
|
+(cpv-cpd)*t(il,i)*(qp-rr(il,i)) |
|
|
denom=h(il,i)-hp(il,i)+lv(il,i)*(rr(il,i)-qp) & |
|
|
+(cpd-cpv)*t(il,i)*(rr(il,i)-qp) |
|
|
if(abs(denom).lt.0.01)denom=0.01 |
|
|
scrit(il)=anum/denom |
|
|
alt=qp-rs(il,i)+scrit(il)*(rr(il,i)-qp) |
|
|
if(scrit(il).le.0.0.or.alt.le.0.0)scrit(il)=1.0 |
|
|
smax(il)=0.0 |
|
|
asij(il)=0.0 |
|
|
endif |
|
|
781 continue |
|
|
|
|
|
do 175 j=nl,minorig,-1 |
|
|
|
|
|
num2=0 |
|
|
do il=1,ncum |
|
|
if ( i.ge.icb(il) .and. i.le.inb(il) .and. & |
|
|
j.ge.(icb(il)-1) .and. j.le.inb(il) & |
|
|
.and. lwork(il) ) num2=num2+1 |
|
|
enddo |
|
|
if (num2.le.0) goto 175 |
|
|
|
|
|
do 782 il=1,ncum |
|
|
if ( i.ge.icb(il) .and. i.le.inb(il) .and. & |
|
|
j.ge.(icb(il)-1) .and. j.le.inb(il) & |
|
|
.and. lwork(il) ) then |
|
|
|
|
|
if(sij(il,i,j).gt.1.0e-16.and.sij(il,i,j).lt.0.95)then |
|
|
wgh=1.0 |
|
|
if(j.gt.i)then |
|
|
sjmax=amax1(sij(il,i,j+1),smax(il)) |
|
|
sjmax=amin1(sjmax,scrit(il)) |
|
|
smax(il)=amax1(sij(il,i,j),smax(il)) |
|
|
sjmin=amax1(sij(il,i,j-1),smax(il)) |
|
|
sjmin=amin1(sjmin,scrit(il)) |
|
|
if(sij(il,i,j).lt.(smax(il)-1.0e-16))wgh=0.0 |
|
|
smid=amin1(sij(il,i,j),scrit(il)) |
|
|
else |
|
|
sjmax=amax1(sij(il,i,j+1),scrit(il)) |
|
|
smid=amax1(sij(il,i,j),scrit(il)) |
|
|
sjmin=0.0 |
|
|
if(j.gt.1)sjmin=sij(il,i,j-1) |
|
|
sjmin=amax1(sjmin,scrit(il)) |
|
|
endif |
|
|
delp=abs(sjmax-smid) |
|
|
delm=abs(sjmin-smid) |
|
|
asij(il)=asij(il)+wgh*(delp+delm) |
|
|
ment(il,i,j)=ment(il,i,j)*(delp+delm)*wgh |
|
|
endif |
|
|
endif |
|
|
782 continue |
|
|
|
|
|
175 continue |
|
|
|
|
|
do il=1,ncum |
|
|
if (i.ge.icb(il).and.i.le.inb(il).and.lwork(il)) then |
|
|
asij(il)=amax1(1.0e-16,asij(il)) |
|
|
asij(il)=1.0/asij(il) |
|
|
asum(il,i)=0.0 |
|
|
bsum(il,i)=0.0 |
|
|
csum(il,i)=0.0 |
|
|
endif |
|
|
enddo |
|
|
|
|
|
do 180 j=minorig,nl |
|
|
do il=1,ncum |
|
|
if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) & |
|
|
.and. j.ge.(icb(il)-1) .and. j.le.inb(il) ) then |
|
|
ment(il,i,j)=ment(il,i,j)*asij(il) |
|
|
endif |
|
| 166 |
enddo |
enddo |
| 167 |
180 continue |
if (num1 <= 0) cycle |
| 168 |
|
|
| 169 |
do 190 j=minorig,nl |
do il = 1, ncum |
| 170 |
do il=1,ncum |
if (i >= icb(il) .and. i <= inb(il)) then |
| 171 |
if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) & |
lwork(il) = (nent(il, i) /= 0) |
| 172 |
.and. j.ge.(icb(il)-1) .and. j.le.inb(il) ) then |
qp = rr(il, 1) - ep(il, i) * clw(il, i) |
| 173 |
asum(il,i)=asum(il,i)+ment(il,i,j) |
anum = h(il, i) - hp(il, i) - lv(il, i) * (qp - rs(il, i)) & |
| 174 |
ment(il,i,j)=ment(il,i,j)*sig(il,j) |
+ (rcpv - rcpd) * t(il, i) * (qp - rr(il, i)) |
| 175 |
bsum(il,i)=bsum(il,i)+ment(il,i,j) |
denom = h(il, i) - hp(il, i) + lv(il, i) * (rr(il, i) - qp) & |
| 176 |
endif |
+ (rcpd - rcpv) * t(il, i) * (rr(il, i) - qp) |
| 177 |
enddo |
if(abs(denom) < 0.01)denom = 0.01 |
| 178 |
190 continue |
scrit(il) = anum / denom |
| 179 |
|
alt = qp - rs(il, i) + scrit(il) * (rr(il, i) - qp) |
| 180 |
|
if(scrit(il) <= 0.0.or.alt <= 0.0)scrit(il) = 1.0 |
| 181 |
|
smax(il) = 0.0 |
| 182 |
|
asij(il) = 0.0 |
| 183 |
|
endif |
| 184 |
|
end do |
| 185 |
|
|
| 186 |
|
do j = nl, minorig, - 1 |
| 187 |
|
|
| 188 |
|
num2 = 0 |
| 189 |
|
do il = 1, ncum |
| 190 |
|
if (i >= icb(il) .and. i <= inb(il) .and. & |
| 191 |
|
j >= (icb(il) - 1) .and. j <= inb(il) & |
| 192 |
|
.and. lwork(il)) num2 = num2 + 1 |
| 193 |
|
enddo |
| 194 |
|
if (num2 <= 0) cycle |
| 195 |
|
|
| 196 |
|
do il = 1, ncum |
| 197 |
|
if (i >= icb(il) .and. i <= inb(il) .and. & |
| 198 |
|
j >= (icb(il) - 1) .and. j <= inb(il) & |
| 199 |
|
.and. lwork(il)) then |
| 200 |
|
|
| 201 |
|
if(sij(il, i, j) > 1.0e-16.and.sij(il, i, j) < 0.95)then |
| 202 |
|
wgh = 1.0 |
| 203 |
|
if(j > i)then |
| 204 |
|
sjmax = amax1(sij(il, i, j + 1), smax(il)) |
| 205 |
|
sjmax = amin1(sjmax, scrit(il)) |
| 206 |
|
smax(il) = amax1(sij(il, i, j), smax(il)) |
| 207 |
|
sjmin = amax1(sij(il, i, j - 1), smax(il)) |
| 208 |
|
sjmin = amin1(sjmin, scrit(il)) |
| 209 |
|
if(sij(il, i, j) < (smax(il) - 1.0e-16))wgh = 0.0 |
| 210 |
|
smid = amin1(sij(il, i, j), scrit(il)) |
| 211 |
|
else |
| 212 |
|
sjmax = amax1(sij(il, i, j + 1), scrit(il)) |
| 213 |
|
smid = amax1(sij(il, i, j), scrit(il)) |
| 214 |
|
sjmin = 0.0 |
| 215 |
|
if(j > 1)sjmin = sij(il, i, j - 1) |
| 216 |
|
sjmin = amax1(sjmin, scrit(il)) |
| 217 |
|
endif |
| 218 |
|
delp = abs(sjmax - smid) |
| 219 |
|
delm = abs(sjmin - smid) |
| 220 |
|
asij(il) = asij(il) + wgh * (delp + delm) |
| 221 |
|
ment(il, i, j) = ment(il, i, j) * (delp + delm) * wgh |
| 222 |
|
endif |
| 223 |
|
endif |
| 224 |
|
end do |
| 225 |
|
|
| 226 |
do il=1,ncum |
end do |
| 227 |
if (i.ge.icb(il).and.i.le.inb(il).and.lwork(il)) then |
|
| 228 |
bsum(il,i)=amax1(bsum(il,i),1.0e-16) |
do il = 1, ncum |
| 229 |
bsum(il,i)=1.0/bsum(il,i) |
if (i >= icb(il).and.i <= inb(il).and.lwork(il)) then |
| 230 |
endif |
asij(il) = amax1(1.0e-16, asij(il)) |
| 231 |
enddo |
asij(il) = 1.0 / asij(il) |
| 232 |
|
asum(il, i) = 0.0 |
| 233 |
do 195 j=minorig,nl |
bsum(il, i) = 0.0 |
| 234 |
do il=1,ncum |
csum(il, i) = 0.0 |
| 235 |
if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) & |
endif |
|
.and. j.ge.(icb(il)-1) .and. j.le.inb(il) ) then |
|
|
ment(il,i,j)=ment(il,i,j)*asum(il,i)*bsum(il,i) |
|
|
endif |
|
| 236 |
enddo |
enddo |
|
195 continue |
|
| 237 |
|
|
| 238 |
do 197 j=minorig,nl |
do j = minorig, nl |
| 239 |
do il=1,ncum |
do il = 1, ncum |
| 240 |
if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) & |
if (i >= icb(il) .and. i <= inb(il) .and. lwork(il) & |
| 241 |
.and. j.ge.(icb(il)-1) .and. j.le.inb(il) ) then |
.and. j >= (icb(il) - 1) .and. j <= inb(il)) then |
| 242 |
csum(il,i)=csum(il,i)+ment(il,i,j) |
ment(il, i, j) = ment(il, i, j) * asij(il) |
| 243 |
endif |
endif |
| 244 |
|
enddo |
| 245 |
|
end do |
| 246 |
|
|
| 247 |
|
do j = minorig, nl |
| 248 |
|
do il = 1, ncum |
| 249 |
|
if (i >= icb(il) .and. i <= inb(il) .and. lwork(il) & |
| 250 |
|
.and. j >= (icb(il) - 1) .and. j <= inb(il)) then |
| 251 |
|
asum(il, i) = asum(il, i) + ment(il, i, j) |
| 252 |
|
ment(il, i, j) = ment(il, i, j) * sig(il, j) |
| 253 |
|
bsum(il, i) = bsum(il, i) + ment(il, i, j) |
| 254 |
|
endif |
| 255 |
|
enddo |
| 256 |
|
end do |
| 257 |
|
|
| 258 |
|
do il = 1, ncum |
| 259 |
|
if (i >= icb(il).and.i <= inb(il).and.lwork(il)) then |
| 260 |
|
bsum(il, i) = amax1(bsum(il, i), 1.0e-16) |
| 261 |
|
bsum(il, i) = 1.0 / bsum(il, i) |
| 262 |
|
endif |
| 263 |
enddo |
enddo |
|
197 continue |
|
| 264 |
|
|
| 265 |
do il=1,ncum |
do j = minorig, nl |
| 266 |
if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) & |
do il = 1, ncum |
| 267 |
.and. csum(il,i).lt.m(il,i) ) then |
if (i >= icb(il) .and. i <= inb(il) .and. lwork(il) & |
| 268 |
nent(il,i)=0 |
.and. j >= (icb(il) - 1) .and. j <= inb(il)) then |
| 269 |
ment(il,i,i)=m(il,i) |
ment(il, i, j) = ment(il, i, j) * asum(il, i) * bsum(il, i) |
| 270 |
qent(il,i,i)=rr(il,1)-ep(il,i)*clw(il,i) |
endif |
| 271 |
uent(il,i,i)=u(il,nk(il)) |
enddo |
| 272 |
vent(il,i,i)=v(il,nk(il)) |
end do |
| 273 |
elij(il,i,i)=clw(il,i) |
|
| 274 |
!MAF sij(il,i,i)=1.0 |
do j = minorig, nl |
| 275 |
sij(il,i,i)=0.0 |
do il = 1, ncum |
| 276 |
endif |
if (i >= icb(il) .and. i <= inb(il) .and. lwork(il) & |
| 277 |
enddo ! il |
.and. j >= (icb(il) - 1) .and. j <= inb(il)) then |
| 278 |
|
csum(il, i) = csum(il, i) + ment(il, i, j) |
| 279 |
! do j=1,ntra |
endif |
| 280 |
! do il=1,ncum |
enddo |
| 281 |
! if ( i.ge.icb(il) .and. i.le.inb(il) .and. lwork(il) |
end do |
| 282 |
! : .and. csum(il,i).lt.m(il,i) ) then |
|
| 283 |
! traent(il,i,i,j)=tra(il,nk(il),j) |
do il = 1, ncum |
| 284 |
! endif |
if (i >= icb(il) .and. i <= inb(il) .and. lwork(il) & |
| 285 |
! enddo |
.and. csum(il, i) < m(il, i)) then |
| 286 |
! enddo |
nent(il, i) = 0 |
| 287 |
789 continue |
ment(il, i, i) = m(il, i) |
| 288 |
! |
qent(il, i, i) = rr(il, 1) - ep(il, i) * clw(il, i) |
| 289 |
! MAF: renormalisation de MENT |
uent(il, i, i) = u(il, minorig) |
| 290 |
do jm=1,nd |
vent(il, i, i) = v(il, minorig) |
| 291 |
do im=1,nd |
elij(il, i, i) = clw(il, i) |
| 292 |
do il=1,ncum |
sij(il, i, i) = 0.0 |
|
zm(il,im)=zm(il,im)+(1.-sij(il,im,jm))*ment(il,im,jm) |
|
|
end do |
|
|
end do |
|
|
end do |
|
|
! |
|
|
do jm=1,nd |
|
|
do im=1,nd |
|
|
do il=1,ncum |
|
|
if(zm(il,im).ne.0.) then |
|
|
ment(il,im,jm)=ment(il,im,jm)*m(il,im)/zm(il,im) |
|
| 293 |
endif |
endif |
| 294 |
end do |
enddo ! il |
| 295 |
|
|
| 296 |
|
end DO |
| 297 |
|
|
| 298 |
|
! MAF: renormalisation de MENT |
| 299 |
|
do jm = 1, klev |
| 300 |
|
do im = 1, klev |
| 301 |
|
do il = 1, ncum |
| 302 |
|
zm(il, im) = zm(il, im) + (1. - sij(il, im, jm)) * ment(il, im, jm) |
| 303 |
|
end do |
| 304 |
end do |
end do |
| 305 |
end do |
end do |
| 306 |
! |
|
| 307 |
do jm=1,nd |
do jm = 1, klev |
| 308 |
do im=1,nd |
do im = 1, klev |
| 309 |
do 999 il=1,ncum |
do il = 1, ncum |
| 310 |
qents(il,im,jm)=qent(il,im,jm) |
if(zm(il, im) /= 0.) then |
| 311 |
ments(il,im,jm)=ment(il,im,jm) |
ment(il, im, jm) = ment(il, im, jm) * m(il, im) / zm(il, im) |
| 312 |
999 continue |
endif |
| 313 |
|
end do |
| 314 |
|
end do |
| 315 |
|
end do |
| 316 |
|
|
| 317 |
|
do jm = 1, klev |
| 318 |
|
do im = 1, klev |
| 319 |
|
do il = 1, ncum |
| 320 |
|
qents(il, im, jm) = qent(il, im, jm) |
| 321 |
|
ments(il, im, jm) = ment(il, im, jm) |
| 322 |
|
end do |
| 323 |
enddo |
enddo |
| 324 |
enddo |
enddo |
| 325 |
|
|
| 326 |
|
end SUBROUTINE cv30_mixing |
| 327 |
|
|
| 328 |
return |
end module cv30_mixing_m |
|
end |
|
Parent Directory
| 
Revision Log
| 
Patch