Gianluca Meneghello writes:
> Dear all,
>
> I am trying to solve a linear system for a symmetric matrix with MUMPS.
>
> Is there a way to tell MUMPS that the matrix is indeed symmetric?
>
> The way I build the matrix is
>
> Mat A,AT,ATA
>
Gianluca Meneghello writes:
> That is correct... I will try with -pc_type cholesky and use
> MatTransposeMatMult.
>
> Using cholesky I do not need to specify mumps as a solver, am I right?
Of course you do.
> A is a linearization of the Navier Stokes equation.
Of the
That is correct... I will try with -pc_type cholesky and use
MatTransposeMatMult.
Using cholesky I do not need to specify mumps as a solver, am I right?
A is a linearization of the Navier Stokes equation.
Thanks!
Gianluca
On Wed, Nov 4, 2015 at 12:46 PM, Jed Brown wrote:
It is a discretization of the differential operator, of which I would need
the inverse (or LU decomposition). My goal is frequency response
(resolvant) analysis of the linearized Navier-Stokes operator.
There was a reason I was not using MatTransposeMatMult, that is the matrix
is complex and I
I have just read that there is no special algorithm for Hermitian matrices
in MUMPS (sorry, I meant Hermitian, not symmetric... the matrix is complex).
Sorry for this. In any case, if there is any suggestion it is more than
welcome!
Thanks for your help and your work,
Gianluca
On Wed, Nov 4,
Dear all,
I am trying to solve a linear system for a symmetric matrix with MUMPS.
Is there a way to tell MUMPS that the matrix is indeed symmetric?
The way I build the matrix is
Mat A,AT,ATA
MatHermitianTranspose(A,MAT_INITIAL_MATRIX,);
MatMatMult(AT,A,MAT_INITIAL_MATRIX,7,);