Merge commit 'v2.0.2-1399-g8576d72e'
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99cce75bc5
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@ -331,12 +331,12 @@ end subroutine UMAT
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!--------------------------------------------------------------------------------------------------
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!> @brief calls the exit function of Abaqus/Standard
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!--------------------------------------------------------------------------------------------------
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subroutine quit(mpie_error)
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subroutine quit(DAMASK_error)
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use prec, only: &
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pInt
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implicit none
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integer(pInt) :: mpie_error
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integer(pInt) :: DAMASK_error
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flush(6)
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call xit
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13
src/math.f90
13
src/math.f90
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@ -24,6 +24,14 @@ module math
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0.0_pReal,0.0_pReal,1.0_pReal &
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],[3,3]) !< 3x3 Identity
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! ToDo MD: Our naming scheme is a little bit odd: We use essentially the re-ordering according to Nye
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! (convenient because Abaqus and Marc want to have 12 on position 4)
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! but weight the shear components according to Mandel (convenient for matrix multiplications)
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! I suggest to keep Voigt3333to66 (required for reading in elasticity matrices) but rename
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! mapMandel to mapNye, math_MandelXtoY to math_XtoY and math_PlainXtoY to math_XtoY.
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! It is then clear that math_33to9 just reorders and math_33to6 does the "DAMASK conversion"
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! without leaving the impression that it follows any established convention
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integer(pInt), dimension (2,6), parameter, private :: &
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mapMandel = reshape([&
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1_pInt,1_pInt, &
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@ -32,7 +40,7 @@ module math
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1_pInt,2_pInt, &
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2_pInt,3_pInt, &
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1_pInt,3_pInt &
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],[2,6]) !< arrangement in Mandel notation
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],[2,6]) !< arrangement in Mandel notation. Differs from https://en.wikipedia.org/wiki/Voigt_notation#Mandel_notation
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real(pReal), dimension(6), parameter, private :: &
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nrmMandel = [&
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@ -870,7 +878,7 @@ subroutine math_invert(myDim,A, InvA, error)
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invA = A
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call dgetrf(myDim,myDim,invA,myDim,ipiv,ierr)
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call dgetri(myDim,InvA,myDim,ipiv,work,myDim,ierr)
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error = merge(.true.,.false., ierr /= 0_pInt) ! http://fortraninacworld.blogspot.de/2012/12/ternary-operator.html
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error = merge(.true.,.false., ierr /= 0_pInt)
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end subroutine math_invert
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@ -1163,7 +1171,6 @@ end function math_Plain66toMandel66
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pure function math_Mandel3333to66(m3333)
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implicit none
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real(pReal), dimension(3,3,3,3), intent(in) :: m3333
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real(pReal), dimension(6,6) :: math_Mandel3333to66
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integer(pInt) :: i,j
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