v++
Папка для загрузок, и пропущенный баг с настройками визуализатора.
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11
Downloads/bugreport_1737466258/test_routine_4/m2/call.for
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11
Downloads/bugreport_1737466258/test_routine_4/m2/call.for
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! *** generated by SAPFOR with version 2236 and build date: Nov 7 2023 14:50:57
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! *** Enabled options ***:
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! *** consider DVMH directives
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! *** save SPF directives
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! *** generated by SAPFOR
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double precision function calculate (value)
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double precision :: value
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calculate = value / 6
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end
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167
Downloads/bugreport_1737466258/test_routine_4/m2/contains31.for
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167
Downloads/bugreport_1737466258/test_routine_4/m2/contains31.for
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! *** generated by SAPFOR with version 2236 and build date: Nov 7 2023 14:50:57
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! *** Enabled options ***:
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! *** consider DVMH directives
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! *** save SPF directives
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! *** generated by SAPFOR
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program contains1
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!
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! integer ,parameter:: nxd = 32,nyd = 64,nzd = 32,itmaxd = 50
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integer ,parameter:: nxd = 4,nyd = 4,nzd = 4,itmaxd = 2
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double precision ,dimension(:,:,:):: a,b,a2,b2
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allocatable:: a,b,a2,b2
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! DVM$ ALIGN (I,J,K) WITH A(I,J,K):: B,A2,B2
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! DVM$ DISTRIBUTE (BLOCK,BLOCK,BLOCK):: A
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double precision :: relax2,eps1,eps2 ,calculate
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character(len=9) :: tname='contains1'
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!---------------------------------------------------------------------
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! Read input file (if it exists), else take
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! defaults from parameters
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!---------------------------------------------------------------------
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! open (unit=2,file='input.dat',status='old', iostat=istatus)
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!
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! if (istatus .eq. 0) then
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! read (2,*) nx,ny,nz
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! read (2,*) itmax
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! close(2)
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! else
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nx = nxd
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ny = nyd
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nz = nzd
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itmax = itmaxd
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! endif
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allocate(a(nx,ny,nz),b(nx,ny,nz))
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allocate(a2(nx,ny,nz),b2(nx,ny,nz))
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call init(a,nx,ny,nz)
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call init(a2,nx,ny,nz)
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!ВМЬ
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! ITERATIONS
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do it = 1,itmax
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eps1 = relax1 ()
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eps2 = relax2 (a2,b2,nx,ny,nz)
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enddo
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! END ITERATIONS
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deallocate(a,b,a2,b2)
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if (eps1 .eq. eps2) then
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call ansyes(tname)
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else
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call ansno(tname)
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endif
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contains
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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double precision function relax1 ()
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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double precision :: eps,bt
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double precision :: calculate
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! DVM$ PARALLEL (K,J,I) ON B(I,J,K), SHADOW_RENEW (A)
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do k = 2,nz - 1
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do j = 2,ny - 1
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do i = 2,nx - 1
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b(i,j,k) = calculate((a(i - 1,j,k) + a(i + 1,j,k) + a(i,j - 1,k) +
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&a(i,j + 1,k) + a(i,j,k - 1) + a(i,j,k + 1)))
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enddo
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enddo
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enddo
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! print *, b
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eps = 0.d0
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! DVM$ PARALLEL (K,J,I) ON A(I,J,K), REDUCTION (MAX(EPS))
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do k = 2,nz - 1
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do j = 2,ny - 1
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do i = 2,nx - 1
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bt = b(i,j,k)
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eps = max (eps,abs (bt - a(i,j,k)))
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a(i,j,k) = bt
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enddo
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enddo
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enddo
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relax1 = eps
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end function
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end
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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subroutine init (a, nx, ny, nz)
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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double precision :: a(nx,ny,nz),sol
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! DVM$ INHERIT A
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integer :: nx,ny,nz
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! solution (i, j, k) = 10. * (i - 1) / (nx - 1) + 10. * (j - 1) / (n
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! &y - 1) + 10. * (k - 1) / (nz - 1)
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CDVM$ INTERVAL 1
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! DVM$ PARALLEL (K,J,I) ON A(I,J,K)
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do k = 1,nz
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do j = 1,ny
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do i = 1,nx
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if (k .eq. 1 .or. k .eq. nz .or. j .eq. 1 .or. j .eq. ny
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&.or. i .eq. 1 .or. i .eq. nx) then
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a(i,j,k) = sol(i,j,k,nx,ny,nz)
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else
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a(i,j,k) = 0.d0
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endif
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enddo
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enddo
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enddo
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CDVM$ END INTERVAL
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end
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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double precision function relax2 (a, b, nx, ny, nz)
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!---------------------------------------------------------------------
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!---------------------------------------------------------------------
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double precision :: a(nx,ny,nz),b(nx,ny,nz),eps,bt
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double precision :: calculate
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! DVM$ INHERIT A,B
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integer :: nx,ny,nz
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! DVM$ PARALLEL (K,J,I) ON B(I,J,K), SHADOW_RENEW (A)
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do k = 2,nz - 1
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do j = 2,ny - 1
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do i = 2,nx - 1
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b(i,j,k) = calculate((a(i - 1,j,k) + a(i + 1,j,k) + a(i,j - 1,k) +
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&a(i,j + 1,k) + a(i,j,k - 1) + a(i,j,k + 1)))
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enddo
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enddo
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enddo
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! print *,b
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eps = 0.d0
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! DVM$ PARALLEL (K,J,I) ON A(I,J,K), REDUCTION (MAX(EPS))
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do k = 2,nz - 1
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do j = 2,ny - 1
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do i = 2,nx - 1
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bt = b(i,j,k)
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eps = max (eps,abs (bt - a(i,j,k)))
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a(i,j,k) = bt
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enddo
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enddo
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enddo
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relax2 = eps
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end
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subroutine ansyes (name)
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character(len=9) :: name
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print *, name,' - complete'
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end
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subroutine ansno (name)
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character(len=9) :: name
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print *, name,' - ***error'
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end
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13
Downloads/bugreport_1737466258/test_routine_4/m2/sol.for
Normal file
13
Downloads/bugreport_1737466258/test_routine_4/m2/sol.for
Normal file
@@ -0,0 +1,13 @@
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double precision FUNCTION sol (ii,jj,kk,nx,ny,nz)
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integer:: ii,jj,kk,nx,ny,nz
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double precision val
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sol = 10.*val(ii,jj,kk,nx,ny,nz)
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END
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double precision FUNCTION val (ii,jj,kk,nx,ny,nz)
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integer:: ii,jj,kk,nx,ny,nz
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val = (ii-1)/(nx-1) +(jj-1)/(ny-1)+
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> (kk-1)/(nz-1)
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END
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