!-------------------------------------- LICENCE BEGIN ------------------------------------ !Environment Canada - Atmospheric Science and Technology License/Disclaimer, ! version 3; Last Modified: May 7, 2008. !This is free but copyrighted software; you can use/redistribute/modify it under the terms !of the Environment Canada - Atmospheric Science and Technology License/Disclaimer !version 3 or (at your option) any later version that should be found at: !http://collaboration.cmc.ec.gc.ca/science/rpn.comm/license.html ! !This software is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; !without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. !See the above mentioned License/Disclaimer for more details. !You should have received a copy of the License/Disclaimer along with this software; !if not, you can write to: EC-RPN COMM Group, 2121 TransCanada, suite 500, Dorval (Quebec), !CANADA, H9P 1J3; or send e-mail to service.rpn@ec.gc.ca !-------------------------------------- LICENCE END -------------------------------------- ***s/r sol_fft8_2_ad - ADJ of sol_fft8_2 * #include "model_macros_f.h"*
subroutine sol_fft8_2_ad( sol, Rhs, pri, 1 $ Minx, Maxx, Miny, Maxy, njl, $ Minz, Maxz, Nk, Nkl, Gni, Gnj, $ Minij, Maxij, L_nij, $ minx1, maxx1, minx2, maxx2,nx3, $ F_npex1, F_npey1, ai, bi, ci, $ fdg2,fdwfft) * implicit none * *author * M.Tanguay * *revision * v2_10 - Tanguay M. - initial MPI version * v2_21 - Tanguay M. - zero adjoint variables * - verify if ci=0 or ai=0 or bi=1 * v3_11 - Tanguay M. - AIXport+Opti+OpenMP for TLM-ADJ * *object * see id section * *arguments * io - Sol - result * io - Rhs - r.h.s. of elliptic equation * i - Gni - number of points in x-direction * i - Gnj - number of points in y-direction * *implicits #include "ptopo.cdk"
* *modules external ffft8, rpn_comm_transpose * integer F_npex1, F_npey1 integer minx1, maxx1, minx2, maxx2,nx3 * Real*8 ai(minx1:maxx1,minx2:maxx2,nx3), $ bi(minx1:maxx1,minx2:maxx2,nx3), $ ci(minx1:maxx1,minx2:maxx2,nx3) * integer Minx, Maxx, Miny, Maxy, njl integer Minz, Maxz, Nk, Nkl integer Gni, Gnj integer Minij, Maxij, L_nij real*8 Sol(Minx:Maxx,Miny:Maxy,Nk), Rhs(Minx:Maxx,Miny:Maxy,Nk) real*8 pri * real*8 fdwfft(Miny:Maxy,Minz:Maxz,Gni+2+F_npex1) real*8 fdg2(Minz:Maxz,Minij:Maxij,Gnj+F_npey1) * integer i, j, k, ki, jw, jr, err integer kkii, ki0, kin, kitotal, kilon real*8 ZERO_8,ONE_8 parameter( ZERO_8 = 0.0 ) parameter( ONE_8 = 1.0 ) * !$omp parallel private(ki0,kin,kkii,jr) !$omp% shared(kitotal,kilon,ai,bi,ci) * !$omp single call rpn_comm_transpose( Sol, Minx, Maxx, Gni, (Maxy-Miny+1), % Minz, Maxz, Nk, fdwfft, 1, 2 ) !$omp end single * * Zero adjoint variables * ---------------------- !$omp do do k= 1,Nk do j= Miny,Maxy do i= Minx,Maxx sol(i,j,k) = ZERO_8 enddo enddo enddo !$omp enddo * * ADJ of * inverse projection ( r = x * w ) !$omp do do k=1, Nkl call ffft8( fdwfft(Miny,k,1), (Maxy-Miny+1) * (Maxz-Minz+1), 1, % (Maxy-Miny+1), -1 ) enddo !$omp enddo * C call ffft8( fdwfft, (Maxy-Miny+1) * (Maxz-Minz+1), 1, C % (Maxy-Miny+1) * Nkl, -1 ) * !$omp do do k = Nkl,1,-1 do j = (Maxy-Miny+1),1,-1 fdwfft(j,k,Gni+2) = ZERO_8 fdwfft(j,k,2) = ZERO_8 fdwfft(j,k,2) = fdwfft(j,k,1) + fdwfft(j,k,2) fdwfft(j,k,1) = ZERO_8 enddo enddo !$omp enddo * !$omp single call rpn_comm_transpose $ ( fdwfft(1,1,2), Miny, Maxy, Gnj, (Maxz-Minz+1), $ Minij, Maxij, Gni, fdg2, 2, 2 ) !$omp end single * * Zero adjoint variables * ---------------------- !$omp do do k= 1,Gni+2+F_npex1 do j= Minz,Maxz do i= Miny,Maxy fdwfft(i,j,k) = ZERO_8 enddo enddo enddo !$omp enddo * kitotal = (Maxz-Minz+1)*L_nij kilon = (kitotal + Ptopo_npeOpenMP)/Ptopo_npeOpenMP !$omp do do kkii = Ptopo_npeOpenMP,1,-1 * ki0 = 1 + kilon*(kkii-1) kin = min(kitotal, kilon*kkii) * do j = 1,Gnj-1 jr = j + 1 C do ki= (Maxz-Minz+1)*L_nij,1,-1 do ki= kin, ki0,-1 fdg2(ki,1,jr)=- ci(ki,1,j) * fdg2(ki,1,j) + fdg2(ki,1,jr) enddo enddo do j =Gnj,2,-1 jr = j - 1 C do ki= (Maxz-Minz+1)*L_nij,1,-1 do ki= kin, ki0,-1 fdg2(ki,1,jr) = - ai(ki,1,j)*fdg2(ki,1,j) + fdg2(ki,1,jr) fdg2(ki,1,j) = bi(ki,1,j)*fdg2(ki,1,j) enddo enddo * j =1 C do ki= (Maxz-Minz+1) *L_nij,1,-1 do ki= kin, ki0,-1 fdg2(ki,1,j) = bi(ki,1,j)*fdg2(ki,1,j) enddo * enddo !$omp enddo * !$omp single call rpn_comm_transpose $ ( fdwfft(1,1,2), Miny, Maxy, Gnj, (Maxz-Minz+1), $ Minij, Maxij, Gni, fdg2, -2, 2 ) !$omp end single * * Zero adjoint variables * ---------------------- !$omp do do k= 1,Gnj+F_npey1 do j= Minij,Maxij do i= Minz,Maxz fdg2(i,j,k) = ZERO_8 enddo enddo enddo !$omp enddo * !$omp do do k = Nkl,1,-1 do j = (Maxy-Miny+1),1,-1 fdwfft(j,k,1) = fdwfft(j,k,2) + fdwfft(j,k,1) fdwfft(j,k,2) = ZERO_8 fdwfft(j,k,Gni+2) = ZERO_8 enddo * do i = (Gni)/2,0,-1 do jw = (Maxy-Miny+1),1,-1 fdwfft(jw,k,2*i+2) = pri * fdwfft(jw,k,2*i+2) fdwfft(jw,k,2*i+1) = pri * fdwfft(jw,k,2*i+1) enddo enddo enddo !$omp enddo * * ADJ of * projection ( wfft = x transposed * g ) * -------------------------------------- !$omp do do k=1,Nkl call ffft8(fdwfft(Miny,k,1),(Maxy-Miny+1)*(Maxz-Minz+1), % 1, (Maxy-Miny+1), 1 ) enddo !$omp enddo C call ffft8(fdwfft, (Maxy-Miny+1)*(Maxz-Minz+1), C % 1, (Maxy-Miny+1) * Nkl, 1 ) * !$omp do do i= Gni,1,-1 do k= Maxz,Nkl+1,-1 do j= Maxy,Miny,-1 fdwfft(j,k,i)=ZERO_8 enddo enddo * do k= nkl,Minz,-1 do j= Maxy,njl+1,-1 fdwfft(j,k,i)=ZERO_8 enddo enddo enddo !$omp enddo * !$omp single call rpn_comm_transpose( Rhs, Minx, Maxx, Gni, (Maxy-Miny+1), % Minz, Maxz, Nk, fdwfft, -1, 2 ) !$omp end single * * Zero adjoint variables * ---------------------- !$omp do do k= 1,Gni+2+F_npex1 do j= Minz,Maxz do i= Miny,Maxy fdwfft(i,j,k) = ZERO_8 enddo enddo enddo !$omp enddo !$omp end parallel * return end