A parallel implementation of a sparse approximate inverse (spai) preconditioner for distributed memory parallel processors (dmpp) is presented. The fundamental spai algorithm is known to be a useful tool for improving the convergence of iterative solvers for ill-conditioned linear systems. The parallel implementation (parspai) exploits the inherent parallelism in the spai algorithm and the data locality on the dmpps, to solve structurally symmetric (but non-symmetric) matrices, which typically arise when solving partial differential equations (pdes). Some initial performance results are presented which suggest the usefulness of parspai for tackling such large size systems on present day dmpps in a reasonable time. The parspai precondition...
A novel parallel preconditioner combining a generalized Factored Sparse Approximate Inverse (FSAI) w...
We present the submatrix method, a highly parallelizable method for the approximate calculation of i...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
We introduce a novel strategy for parallel preconditioning of large-scale linear systems by means of...
The authors describe and test spai_1.1, a parallel MPI implementation of the sparse approximate inv...
The efficient parallel solution to large sparse linear systems of equations Ax = b is a central issu...
Abstract. We investigate the use of sparse approximate-inverse preconditioners for the iterative sol...
In this paper, we analyze the properties of the sparse approximate inverse precon-ditioner, and prov...
A new class of normalized explicit approximate inverse matrix techniques, based on normalized approx...
We review current methods for preconditioning systems of equations for their solution using iterativ...
Accelerating numerical algorithms for solving sparse linear systems on parallel architectures has at...
The Factorized Sparse Approximate Inverse (FSAI) is an efficient technique for preconditioning paral...
A sparse approximate inverse technique is introduced to solve general sparse linear systems. The spa...
Gary Kumfert and Alex Pothen have improved the quality and run time of two ordering algorithms for m...
Integration of the subsurface flow equation by Finite Elements (FE) in space and Finite Differences ...
A novel parallel preconditioner combining a generalized Factored Sparse Approximate Inverse (FSAI) w...
We present the submatrix method, a highly parallelizable method for the approximate calculation of i...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...
We introduce a novel strategy for parallel preconditioning of large-scale linear systems by means of...
The authors describe and test spai_1.1, a parallel MPI implementation of the sparse approximate inv...
The efficient parallel solution to large sparse linear systems of equations Ax = b is a central issu...
Abstract. We investigate the use of sparse approximate-inverse preconditioners for the iterative sol...
In this paper, we analyze the properties of the sparse approximate inverse precon-ditioner, and prov...
A new class of normalized explicit approximate inverse matrix techniques, based on normalized approx...
We review current methods for preconditioning systems of equations for their solution using iterativ...
Accelerating numerical algorithms for solving sparse linear systems on parallel architectures has at...
The Factorized Sparse Approximate Inverse (FSAI) is an efficient technique for preconditioning paral...
A sparse approximate inverse technique is introduced to solve general sparse linear systems. The spa...
Gary Kumfert and Alex Pothen have improved the quality and run time of two ordering algorithms for m...
Integration of the subsurface flow equation by Finite Elements (FE) in space and Finite Differences ...
A novel parallel preconditioner combining a generalized Factored Sparse Approximate Inverse (FSAI) w...
We present the submatrix method, a highly parallelizable method for the approximate calculation of i...
The present paper describes a parallel preconditioned algorithm for the solution of partial eigenval...