[petsc-users] Questions about ASM in petsc4py
Chih-Hao Chen
chih-hao.chen2 at mail.mcgill.ca
Mon Mar 14 12:58:34 CDT 2016
Hell Matt,
Thanks for the information.
I am still trying it now.
But I observed an interesting thing about the performance difference when running ex8.c about the ASM.
When using Mvapich2 for mph, its convergence speed is much faster than OpenMPI.
Is it becasue the ASM function has been optimized based on Mvapich2?
Thanks very much.
Best,
Chih-Hao
On Mar 10, 2016, at 4:28 PM, Matthew Knepley <knepley at gmail.com<mailto:knepley at gmail.com>> wrote:
On Thu, Mar 10, 2016 at 3:23 PM, Chih-Hao Chen <chih-hao.chen2 at mail.mcgill.ca<mailto:chih-hao.chen2 at mail.mcgill.ca>> wrote:
Hello PETSc members,
Sorry for asking for help about the ASM in petsc4py.
Currently I am using your ASM as my preconditioned in my solver.
I know how to setup the PCASM based on the ex8.c in the following link.
http://www.mcs.anl.gov/petsc/petsc-3.4/src/ksp/ksp/examples/tutorials/ex8.c
But when using the function “getASMSubKSP” in petsc4py,
I have tried several methods, but still cannot get the subksp from each mpi.
The subKSPs do not have to do with MPI. On each rank, you get the local KSPs.
Here is the snippet of the code of the function.
def getASMSubKSP(self):
cdef PetscInt i = 0, n = 0
cdef PetscKSP *p = NULL
CHKERR( PCASMGetSubKSP(self.pc, &n, NULL, &p) )
return [ref_KSP(p[i]) for i from 0 <= i <n]
In ex8.c, we could use a “FOR” loop to access the indiivdual subksp.
But in python, could I use “FOR” loop to get all the subksps with:
subksp[i] = pc.getASMSubKSP[i]
I do not understand this, but I think the answer is no.
Another question is in ex8.c, it seems I don’t need to do any setup to decompose the RHS vector.
But do I need to decompose the RHS vector with any settings if I don’t use PETSc solvers but with your preconditioners?
I do not understand what you mean by "decompose the RHS vector".
Thanks,
Matt
Thanks very much.
Best,
Chih-Hao
--
What most experimenters take for granted before they begin their experiments is infinitely more interesting than any results to which their experiments lead.
-- Norbert Wiener
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