[petsc-users] storage of parallel dense matrices and (anti)symmetric matrices

Gao Bin bin.gao at uit.no
Thu Mar 22 15:32:35 CDT 2012


Hi, Jed

Thank you very much for your quick reply. May I ask two more further questions?

(1) Why does not PETSc also partition the columns so that each processor could use less memory?

(2) If the matrix I use is a square matrix, the number of local columns "n" should be equal to the number of local rows "m" when calling MatCreateMPIDense, am I right?

Thank you again for your answer.

Cheers

Gao
________________________________
From: petsc-users-bounces at mcs.anl.gov [petsc-users-bounces at mcs.anl.gov] on behalf of Jed Brown [jedbrown at mcs.anl.gov]
Sent: Thursday, March 22, 2012 9:17 PM
To: PETSc users list
Subject: Re: [petsc-users] storage of parallel dense matrices and (anti)symmetric matrices

2012/3/22 Gao Bin <bin.gao at uit.no<mailto:bin.gao at uit.no>>
"The parallel dense matrices are partitioned by rows across the processors, so that each local rectangular submatrix is stored in the dense format described above."

Does it mean each processor will have several continuous rows and all columns of the matrix? If yes, why do we need to specify "n" -- the number of local columns when calling MatCreateMPIDense?

Interpret the local column size n as the local size of the Vec that the Mat will be applied to.


I am sorry to raise this simple question, since I have read the manual and tutorials, but I have not found a clear answer. Moreover, the reason I am asking this question is that I would like to use PETSc for matrix operations, but the elements of matrices need to be calculate via my own code. If I know the distribution of the matrix, I could let each processor only calculate and set local values (the rows and columns possessed on the processor itself) for efficiency.

My second question is if PETSc provides symmetric and anti-symmetric matrices. I have read the manual, the answer seems to be no. Am I right?

See the SBAIJ format (it is sparse).

With a parallel dense matrix, there isn't any point using a symmetric format unless you use a different distribution of the entries.
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