[SciPy-dev] Compiling pysparse from the sandbox
Wed Apr 18 22:54:50 CDT 2007
On 4/19/07, Nathan Bell <email@example.com> wrote:
> On 4/18/07, Daniel Wheeler <firstname.lastname@example.org> wrote:
> > Probably not. Pysparse at sourceforge is being maintained and is at release
> > 1.0. It's been updated
> > to use numpy with the numpy/noprefix.h method mentioned above. Use cvs
> > rather than 1.0 as 1.0
> > doesn't see the numpy header files.
> Just out of curiosity, is there important functionality that PySparse
> offers that's not currently available in SciPy? From what I can tell,
> PySparse has a few preconditioners and an eigensolver, in addition to
> what SciPy also has.
SciPy's sparse matrices also lack any way to operate based on a sparse
index, which is a fundamental operation in FEM codes. Basically you
need to be able to do something like
idx = [1,8,13,15]
K[ix_[idx,idx]] += node_contribution
pysparse has an update_add_masked function which can do that
efficiently (although it would obviously be better if regular numpy
indexing just worked.)
> Is there an interest in including these or any other sparse features in SciPy?
> I have some Algebraic Multigrid code (AMG) that I've been working on
> for a while. I've implemented the so-called "classical" AMG of Ruge &
> Stuben and also Smoothed Aggregation as described in by Vanek et. al.
> Would others be interested in using AMG in SciPy? For those not
> familiar with AMG, or multigrid in general - multigrid can solve
> linear systems that arise in certain elliptic PDEs (e.g. Poisson
> equations, heat diffusion, linear elasticity, etc) in optimal time.
> Furthermore, the AMG methods mentioned above are "black box" in the
> sense that only the matrix needs to be provided to the solver - so no
> knowledge of the mesh geometry is necessary.
Sounds great to me. I've toyed with MG, but never got very far.
Non-power-of-two grids and boundary conditions were too tricksy for
me. But the O(N) solve time is great if someone else does all the
hard work for me. :-)
> Also, are the iterative methods (pcg,gmres,etc.) reentrant? I recall
> having problems using cg with a preconditioner that also called cg
> (for a coarse level solve).
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