Resumen
Sparse approximate inverse (SAI) techniques have recently emerged as a new class of parallel preconditioning techniques for solving large sparse linear systems on high performance computers. The choice of the sparsity pattern of the SAI matrix is probably the most important step in constructing an SAI preconditioner. Both dynamic and static sparsity pattern selection approaches have been proposed by researchers. Through a few numerical experiments, we conduct a comparable study on the properties and performance of the SAI preconditioners using the different sparsity patterns for solving some sparse linear systems.
| Idioma original | English |
|---|---|
| Páginas (desde-hasta) | 203-215 |
| Número de páginas | 13 |
| Publicación | Journal of Mathematical Modelling and Algorithms |
| Volumen | 2 |
| N.º | 3 |
| DOI | |
| Estado | Published - 2003 |
Nota bibliográfica
Funding Information:★ This research was supported in part by the U.S. National Science Foundation under grants CCR-9902022, CCR-9988165, CCR-0092532, and ACI-0202934, in part by the Japan Research Organization for Information Science & Technology, and in part by the University of Kentucky Research Committee.
Financiación
\u2605 This research was supported in part by the U.S. National Science Foundation under grants CCR-9902022, CCR-9988165, CCR-0092532, and ACI-0202934, in part by the Japan Research Organization for Information Science & Technology, and in part by the University of Kentucky Research Committee.
| Financiadores | Número del financiador |
|---|---|
| Japan Research Organization for Information Science and Technology | |
| University of Kentucky Research Committee | |
| U.S. Department of Energy Chinese Academy of Sciences Guangzhou Municipal Science and Technology Project Oak Ridge National Laboratory Extreme Science and Engineering Discovery Environment National Science Foundation National Energy Research Scientific Computing Center National Natural Science Foundation of China | CCR-0092532, CCR-9902022, ACI-0202934, 0202934, CCR-9988165 |
ASJC Scopus subject areas
- Modeling and Simulation
- Applied Mathematics