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No preconditioner

’NONE’

Considered to use the PSBLAS Krylov solvers -with no preconditioner. +class="td11">

Considered to use the PSBLAS Krylov +solvers with no preconditioner.




’DIAG’, class="cmtt-10x-x-109">’JACOBI’, ’L1-JACOBI’

Diagonal preconditioner. For any zero diagonal -entry of the matrix to be preconditioned, the -corresponding entry of the preconditioner is set -to 1. +class="td11">

Diagonal preconditioner. For any zero +diagonal entry of the matrix to be +preconditioned, the corresponding entry +of the preconditioner is set to 1.




’GS’, ’L1-GS’

Hybrid Gauss-Seidel (forward), that is, global -block Jacobi with Gauss-Seidel as local solver. +class="td11">

Hybrid Gauss-Seidel (forward), that is, +global block Jacobi with Gauss-Seidel as +local solver.




’FBGS’, ’L1-FBGS’

Symmetrized hybrid Gauss-Seidel, that is, -forward Gauss-Seidel followed by backward -Gauss-Seidel. +class="td11">

Symmetrized hybrid Gauss-Seidel, that +is, forward Gauss-Seidel followed by +backward Gauss-Seidel.




’BJAC’, ’L1-BJAC’

Block-Jacobi with ILU(0) on the local blocks. +class="td11">

Block-Jacobi with ILU(0) on the local +blocks.




Additive Schwarz

’AS’

Additive Schwarz (AS), with overlap 1 and -ILU(0) on the local blocks. +class="td11">

Additive Schwarz (AS), with overlap 1 +and ILU(0) on the local blocks.




Multilevel

’ML’

V-cycle with one hybrid forward Gauss-Seidel -(GS) sweep -as pre-smoother and one hybrid backward GS -sweep as post-smoother, decoupled smoothed -aggregation as coarsening algorithm, and LU -(plus triangular solve) as coarsest-level solver. -See the default values in Tables 

V-cycle with one hybrid +forward Gauss-Seidel (GS) sweep as +pre-smoother and one hybrid backward +GS sweep as post-smoother, decoupled +smoothed aggregation as coarsening +algorithm, and LU (plus triangular solve) +as coarsest-level solver. See the default +values in Tables 2-8 for further -details of the preconditioner. +href="userhtmlsu8.html#x17-160158">8 for further details of +the preconditioner.