Please use this identifier to cite or link to this item: http://hdl.handle.net/10553/47208
Title: The effect of orderings on sparse approximate inverse preconditioners for non-symmetric problems
Authors: Florez, E. 
García, M. D.
González, L. 
Montero, Gustavo 
UNESCO Clasification: 12 Matemáticas
Keywords: Iterative solvers
Non-symmetric linear systems
Preconditioning
Reordering techniques
Sparse approximate inverse
Issue Date: 2002
Journal: Advances in Engineering Software 
Conference: 2nd International Conference on Engineering Computational Technology/5th International Conference on Computational Structures Technology 
ECT and CST 
Abstract: We experimentally study how reordering techniques affect the rate of convergence of preconditioned Krylov subspace methods for non-symmetric sparse linear systems, where the preconditioner is a sparse approximate inverse. In addition, we show how the reordering reduces the number of entries in the approximate inverse and thus, the amount of storage and computation required for a given accuracy. These properties are illustrated with several numerical experiments taken from the discretization of PDEs by a finite element method and from a standard matrix collection.
URI: http://hdl.handle.net/10553/47208
ISSN: 0965-9978
DOI: 10.1016/S0965-9978(02)00070-4
Source: Advances in Engineering Software [ISSN 0965-9978], v. 33 (7-10), p. 611-619
Appears in Collections:Actas de congresos
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