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sparskit-2.0.0-undefined-symbol.patch
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File sparskit-2.0.0-undefined-symbol.patch of Package sparskit
diff -aruN SPARSKIT2.orig/MATGEN/FDIF/functns.f SPARSKIT2/MATGEN/FDIF/functns.f --- SPARSKIT2.orig/MATGEN/FDIF/functns.f 1998-08-13 23:00:41.000000000 +0200 +++ SPARSKIT2/MATGEN/FDIF/functns.f 2012-12-09 17:45:42.934104503 +0100 @@ -169,3 +169,32 @@ return end +c----------------------------------------------------------------------- + subroutine oped(n,x,y,diag,ioff,ndiag) +c====================================================== +c this kernel performs a matrix by vector multiplication +c for a diagonally structured matrix stored in diagonal format +c====================================================== + implicit real*8 (a-h,o-z) + real*8 x(n), y(n), diag(n,ndiag) + common nope, nmvec + integer j, n, ioff(ndiag) +CDIR$ IVDEP + do 1 j=1, n + y(j) = 0.00 + 1 continue +c + do 10 j=1,ndiag + io = ioff(j) + i1=max0(1,1-io) + i2=min0(n,n-io) +CDIR$ IVDEP + do 9 k=i1,i2 + y(k) = y(k)+diag(k,j)*x(k+io) + 9 continue + 10 continue + nmvec = nmvec + 1 + nope = nope + 2*ndiag*n + return + end +c diff -aruN SPARSKIT2.orig/MATGEN/FDIF/functns.f~ SPARSKIT2/MATGEN/FDIF/functns.f~ --- SPARSKIT2.orig/MATGEN/FDIF/functns.f~ 1970-01-01 01:00:00.000000000 +0100 +++ SPARSKIT2/MATGEN/FDIF/functns.f~ 1998-08-13 23:00:41.000000000 +0200 @@ -0,0 +1,171 @@ +c----------------------------------------------------------------------- +c contains the functions needed for defining the PDE poroblems. +c +c first for the scalar 5-point and 7-point PDE +c----------------------------------------------------------------------- + function afun (x,y,z) + real*8 afun, x,y,z + afun = -1.0d0 + return + end + + function bfun (x,y,z) + real*8 bfun, x,y,z + bfun = -1.0d0 + return + end + + function cfun (x,y,z) + real*8 cfun, x,y,z + cfun = -1.0d0 + return + end + + function dfun (x,y,z) + real*8 dfun, x,y,z + data gamma /100.0/ +c dfun = gamma * exp( x * y ) + dfun = 10.d0 + return + end + + function efun (x,y,z) + real*8 efun, x,y,z + data gamma /100.0/ +c efun = gamma * exp( (- x) * y ) + efun = 0.d0 + return + end + + function ffun (x,y,z) + real*8 ffun, x,y,z + ffun = 0.0 + return + end + + function gfun (x,y,z) + real*8 gfun, x,y,z + gfun = 0.0 + return + end + + function hfun(x, y, z) + real*8 hfun, x, y, z + hfun = 0.0 + return + end + + function betfun(side, x, y, z) + real*8 betfun, x, y, z + character*2 side + betfun = 1.0 + return + end + + function gamfun(side, x, y, z) + real*8 gamfun, x, y, z + character*2 side + if (side.eq.'x2') then + gamfun = 5.0 + else if (side.eq.'y1') then + gamfun = 2.0 + else if (side.eq.'y2') then + gamfun = 7.0 + else + gamfun = 0.0 + endif + return + end + +c----------------------------------------------------------------------- +c functions for the block PDE's +c----------------------------------------------------------------------- + subroutine afunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + coeff((j-1)*nfree+j) = -1.0d0 + 2 continue + return + end + + subroutine bfunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + coeff((j-1)*nfree+j) = -1.0d0 + 2 continue + return + end + + subroutine cfunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + coeff((j-1)*nfree+j) = -1.0d0 + 2 continue + return + end + + subroutine dfunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + 2 continue + return + end + + subroutine efunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + 2 continue + return + end + + subroutine ffunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + 2 continue + return + end + + subroutine gfunbl (nfree,x,y,z,coeff) + real*8 x, y, z, coeff(100) + do 2 j=1, nfree + do 1 i=1, nfree + coeff((j-1)*nfree+i) = 0.0d0 + 1 continue + 2 continue + return + end +c----------------------------------------------------------------------- +c The material property function xyk for the +c finite element problem +c----------------------------------------------------------------------- + subroutine xyk(nel,xyke,x,y,ijk,node) + implicit real*8 (a-h,o-z) + dimension xyke(2,2), x(*), y(*), ijk(node,*) +c +c this is the identity matrix. +c + xyke(1,1) = 1.0d0 + xyke(2,2) = 1.0d0 + xyke(1,2) = 0.0d0 + xyke(2,1) = 0.0d0 + + return + end
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