[petsc-users] Select a preconditioner for SLEPc eigenvalue solver Jacobi-Davidson
Fande Kong
fdkong.jd at gmail.com
Tue Oct 22 12:57:04 CDT 2019
Hi All,
It looks like the preconditioner is hard-coded in the Jacobi-Davidson
solver. I could not select a preconditioner rather than the default setting.
For example, I was trying to select LU, but PC NONE was still used. I ran
standard example 2 in slepc/src/eps/examples/tutorials, and had the
following results.
Thanks,
Fande
./ex2 -eps_type jd -st_ksp_type gmres -st_pc_type lu -eps_view
2-D Laplacian Eigenproblem, N=100 (10x10 grid)
EPS Object: 1 MPI processes
type: jd
search subspace is orthogonalized
block size=1
type of the initial subspace: non-Krylov
size of the subspace after restarting: 6
number of vectors after restarting from the previous iteration: 1
threshold for changing the target in the correction equation (fix): 0.01
problem type: symmetric eigenvalue problem
selected portion of the spectrum: largest eigenvalues in magnitude
number of eigenvalues (nev): 1
number of column vectors (ncv): 17
maximum dimension of projected problem (mpd): 17
maximum number of iterations: 1700
tolerance: 1e-08
convergence test: relative to the eigenvalue
BV Object: 1 MPI processes
type: svec
17 columns of global length 100
vector orthogonalization method: classical Gram-Schmidt
orthogonalization refinement: if needed (eta: 0.7071)
block orthogonalization method: GS
doing matmult as a single matrix-matrix product
DS Object: 1 MPI processes
type: hep
solving the problem with: Implicit QR method (_steqr)
ST Object: 1 MPI processes
type: precond
shift: 1.79769e+308
number of matrices: 1
KSP Object: (st_) 1 MPI processes
type: gmres
restart=30, using Classical (unmodified) Gram-Schmidt
Orthogonalization with no iterative refinement
happy breakdown tolerance 1e-30
maximum iterations=90, initial guess is zero
tolerances: relative=0.0001, absolute=1e-50, divergence=10000.
left preconditioning
using PRECONDITIONED norm type for convergence test
PC Object: (st_) 1 MPI processes
type: none
linear system matrix = precond matrix:
Mat Object: 1 MPI processes
type: shell
rows=100, cols=100
Solution method: jd
Number of requested eigenvalues: 1
Linear eigensolve converged (1 eigenpair) due to CONVERGED_TOL; iterations
20
---------------------- --------------------
k ||Ax-kx||/||kx||
---------------------- --------------------
7.837972 7.71944e-10
---------------------- --------------------
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