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Message #00609
Re: trouble with FeNiCS
I think we added a
PETSC_CFLAGS="$PETSC_CFLAGS -DPETSC_USE_EXTERN_CXX"
just below the definition of PETSC_CFLAGS in configure.ac. You need
to add this, then run scripts/preconfigure and then ./configure again.
We get PETSC_CFLAGS by
PETSC_CFLAGS=`make -s -C $PETSC_DIR getincludedirs PETSC_DIR=$PETSC_DIR BOPT=$BOPT`
which I think should be enough. I don't know why the extra
-DPETSC_USE_EXTERN_CXX helps on some systems or why it's not included
with getincludedirs.
/Anders
On Tue, Jun 14, 2005 at 01:38:05PM -0500, Andy Ray Terrel wrote:
> Sorry to bother you again. But when I tried to run some things with
> dolfin I just got a PETSc Error. So I tried to rebuild but remembered
> that when I built the first time I had to add some linker to PETSc
> somewhere. Well I have forgotten what it was we added to get PETSc to
> link. Do you remember?
>
> Andy
>
> Anders Logg wrote:
>
> >You need to do A and B separately, as two different forms in two
> >different files.
> >
> >In the first file, do something like
> >
> > vector = FiniteElement("Vector Lagrange", "triangle", 1)
> >
> > v = BasisFunction(vector)
> > u = BasisFunction(vector)
> >
> > a = v.dx(i)*u.dx(i)*dx
> >
> >In the second file, do something like
> >
> > vector = FiniteElement("Vector Lagrange", "triangle", 1)
> > scalar = FiniteElement("Lagrange", "triangle", 1)
> >
> > q = BasisFunction(scalar)
> > u = BasisFunction(vector)
> >
> > a = q*u[i].dx(i)*dx
> >
> >Compile each form and then assemble separately in DOLFIN to get A and B.
> >You can then either combine A and B to get the full matrix, or you can
> >do fixed-point iteration, or you can create something called a
> >"VirtualMatrix" in DOLFIN which implements the matrix-vector product
> >for the full matrix in terms of A and B.
> >
> >Hope this helps. Ask me again when you need more help.
> >
> >/Anders
> >
> >On Tue, Jun 14, 2005 at 09:48:43AM -0500, Andy Terrel wrote:
> >
> >
> >>Hey Anders,
> >>
> >>I am having some trouble figuring out how to write some stokes equations
> >>up for my project. So I have the forms:
> >>
> >>a = v.dx(j) *u.dy(j)
> >>b= q*r*dx
> >>
> >>and I want to construct the matrix C s.t.
> >> [ A B^t ]
> >>C=[ B 0 ]
> >>
> >>This is so I can call some mixed methods for the solving of the problem
> >>to get the benchmarking results.
> >>
> >>If you have time can you help me?
> >>
> >>Andy
> >>
> >>PS This is to solve (grad(u), grad(v)) - (p, div(v)) = 0,
> >> (div(u), w) = 0.
> >>
> >>
> >>
> >
> >
> >
>
--
Anders Logg
Research Assistant Professor
Toyota Technological Institute at Chicago
http://www.tti-c.org/logg/
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