loops over tensors in fourier space need to correspond to transposed structure

This commit is contained in:
Daniel Otto de Mentock 2022-07-22 14:58:30 +02:00
parent b1257d6b54
commit 27a8610d92
1 changed files with 17 additions and 17 deletions

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@ -341,12 +341,12 @@ subroutine spectral_utilities_init()
!--------------------------------------------------------------------------------------------------
! calculation of discrete angular frequencies, ordered as in FFTW (wrap around)
do k = 1, cells(3)
k_s(3) = k - 1
if (k > cells(3)/2 + 1) k_s(3) = k_s(3) - cells(3) ! running from 0,1,...,N/2,N/2+1,-N/2,-N/2+1,...,-1
do j = cells2Offset+1, cells2Offset+cells2
k_s(2) = j - 1
if (j > cells(2)/2 + 1) k_s(2) = k_s(2) - cells(2) ! running from 0,1,...,N/2,N/2+1,-N/2,-N/2+1,...,-1
do j = cells2Offset+1, cells2Offset+cells2
k_s(2) = j - 1
if (j > cells(2)/2 + 1) k_s(2) = k_s(2) - cells(2) ! running from 0,1,...,N/2,N/2+1,-N/2,-N/2+1,...,-1
do k = 1, cells(3)
k_s(3) = k - 1
if (k > cells(3)/2 + 1) k_s(3) = k_s(3) - cells(3) ! running from 0,1,...,N/2,N/2+1,-N/2,-N/2+1,...,-1
do i = 1, cells1Red
k_s(1) = i - 1 ! symmetry, junst running from 0,1,...,N/2,N/2+1
xi2nd(1:3,i,k,j-cells2Offset) = utilities_getFreqDerivative(k_s)
@ -390,7 +390,7 @@ subroutine utilities_updateGamma(C)
if (.not. num%memory_efficient) then
gamma_hat = cmplx(0.0_pReal,0.0_pReal,pReal) ! for the singular point and any non invertible A
!$OMP PARALLEL DO PRIVATE(l,m,n,o,temp33_cmplx,xiDyad_cmplx,A,A_inv,err)
do k = 1, cells(3); do j = cells2Offset+1, cells2Offset+cells2; do i = 1, cells1Red
do j = cells2Offset+1, cells2Offset+cells2; do k = 1, cells(3); do i = 1, cells1Red
if (any([i,j,k] /= 1)) then ! singular point at xi=(0.0,0.0,0.0) i.e. i=j=k=1
#ifndef __INTEL_COMPILER
do concurrent(l = 1:3, m = 1:3)
@ -523,7 +523,7 @@ subroutine utilities_fourierGammaConvolution(fieldAim)
! do the actual spectral method calculation (mechanical equilibrium)
memoryEfficient: if (num%memory_efficient) then
!$OMP PARALLEL DO PRIVATE(l,m,n,o,temp33_cmplx,xiDyad_cmplx,A,A_inv,err,gamma_hat)
do k = 1, cells(3); do j = 1, cells2; do i = 1, cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1, cells1Red
if (any([i,j+cells2Offset,k] /= 1)) then ! singular point at xi=(0.0,0.0,0.0) i.e. i=j=k=1
#ifndef __INTEL_COMPILER
do concurrent(l = 1:3, m = 1:3)
@ -565,7 +565,7 @@ subroutine utilities_fourierGammaConvolution(fieldAim)
!$OMP END PARALLEL DO
else memoryEfficient
!$OMP PARALLEL DO PRIVATE(l,m,temp33_cmplx)
do k = 1, cells(3); do j = 1, cells2; do i = 1,cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1,cells1Red
#ifndef __INTEL_COMPILER
do concurrent(l = 1:3, m = 1:3)
temp33_cmplx(l,m) = sum(gamma_hat(l,m,1:3,1:3,i,k,j)*tensorField_fourier(1:3,1:3,i,k,j))
@ -597,7 +597,7 @@ subroutine utilities_fourierGreenConvolution(D_ref, mu_ref, Delta_t)
!--------------------------------------------------------------------------------------------------
! do the actual spectral method calculation
!$OMP PARALLEL DO PRIVATE(GreenOp_hat)
do k = 1, cells(3); do j = 1, cells2; do i = 1, cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1, cells1Red
GreenOp_hat = cmplx(1.0_pReal,0.0_pReal,pReal) &
/ (cmplx(mu_ref,0.0_pReal,pReal) + cmplx(Delta_t,0.0_pReal,pReal) &
* sum(conjg(xi1st(1:3,i,k,j))* matmul(cmplx(D_ref,0.0_pReal,pReal),xi1st(1:3,i,k,j))))
@ -626,7 +626,7 @@ real(pReal) function utilities_divergenceRMS()
!--------------------------------------------------------------------------------------------------
! calculating RMS divergence criterion in Fourier space
utilities_divergenceRMS = 0.0_pReal
do k = 1, cells(3); do j = 1, cells2
do j = 1, cells2; do k = 1, cells(3)
do i = 2, cells1Red -1 ! Has somewhere a conj. complex counterpart. Therefore count it twice.
utilities_divergenceRMS = utilities_divergenceRMS &
+ 2.0_pReal*(sum (real(matmul(tensorField_fourier(1:3,1:3,i,k,j), & ! (sqrt(real(a)**2 + aimag(a)**2))**2 = real(a)**2 + aimag(a)**2, i.e. do not take square root and square again
@ -671,7 +671,7 @@ real(pReal) function utilities_curlRMS()
! calculating max curl criterion in Fourier space
utilities_curlRMS = 0.0_pReal
do k = 1, cells(3); do j = 1, cells2;
do j = 1, cells2; do k = 1, cells(3);
do i = 2, cells1Red - 1
do l = 1, 3
curl_fourier(l,1) = (+tensorField_fourier(l,3,i,k,j)*xi1st(2,i,k,j)*rescaledGeom(2) &
@ -792,7 +792,7 @@ subroutine utilities_fourierScalarGradient()
integer :: i, j, k
do k = 1, cells(3); do j = 1, cells2; do i = 1,cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1,cells1Red
vectorField_fourier(1:3,i,k,j) = scalarField_fourier(i,k,j)*xi1st(1:3,i,k,j) ! ToDo: no -conjg?
end do; end do; end do
@ -817,7 +817,7 @@ subroutine utilities_fourierVectorGradient()
integer :: i, j, k, m, n
do k = 1, cells(3); do j = 1, cells2; do i = 1,cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1,cells1Red
do m = 1, 3; do n = 1, 3
tensorField_fourier(m,n,i,k,j) = vectorField_fourier(m,i,k,j)*xi1st(n,i,k,j)
end do; end do
@ -833,7 +833,7 @@ subroutine utilities_fourierTensorDivergence()
integer :: i, j, k
do k = 1, cells(3); do j = 1, cells2; do i = 1,cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1,cells1Red
vectorField_fourier(:,i,k,j) = matmul(tensorField_fourier(:,:,i,k,j),conjg(-xi1st(:,i,k,j)))
end do; end do; end do
@ -1075,7 +1075,7 @@ subroutine utilities_updateCoords(F)
call utilities_FFTtensorForward()
!$OMP PARALLEL DO
do k = 1, cells(3); do j = 1, cells2; do i = 1, cells1Red
do j = 1, cells2; do k = 1, cells(3); do i = 1, cells1Red
if (any([i,j+cells2Offset,k] /= 1)) then
vectorField_fourier(1:3,i,k,j) = matmul(tensorField_fourier(1:3,1:3,i,k,j),xi2nd(1:3,i,k,j)) &
/ sum(conjg(-xi2nd(1:3,i,k,j))*xi2nd(1:3,i,k,j)) * cmplx(wgt,0.0,pReal)
@ -1123,7 +1123,7 @@ subroutine utilities_updateCoords(F)
!--------------------------------------------------------------------------------------------------
! calculate nodal displacements
nodeCoords = 0.0_pReal
do k = 0,cells3; do j = 0,cells(2); do i = 0,cells(1)
do j = 0,cells(2); do k = 0,cells3; do i = 0,cells(1)
nodeCoords(1:3,i+1,j+1,k+1) = matmul(Favg,step*(real([i,j,k+cells3Offset],pReal)))
averageFluct: do n = 1,8
me = [i+neighbor(1,n),j+neighbor(2,n),k+neighbor(3,n)]