Subspace Correction Preconditioning for Solving a Sequence of Asymmetric Linear Systems Using the Bi-CGSTAB Method
Author:
Affiliation:
1. Graduate School of Information Science and Technology, Hokkaido University
2. Information Initiative Center, Hokkaido University
Publisher
Information Processing Society of Japan
Subject
General Computer Science
Link
https://www.jstage.jst.go.jp/article/ipsjjip/31/0/31_875/_pdf
Reference15 articles.
1. [1] Barrett, R., Berry, M., Chan, T.F., Demmel, J., Donato, J., Dongarra, J., Eijkhout, V., Pozo, R., Romine, C. and Vorst, H.V.D.: Templates for the Solution of Linear Systems: Building Blocks for Iterative Methods, SIAM (1994).
2. [2] Daas, H.A., Grigori, L., Hénon, P. and Ricoux, P.: Recycling Krylov Subspaces and Truncating Deflation Subspaces for Solving Sequence of Linear Systems, ACM Trans. Mathematical Software, Vol.47, No.2, pp.1-30 (2021).
3. [3] Davis, T. and Hu, Y.: The university of Florida sparse matrix collection, ACM Trans. Mathematical Software, Vol.38, pp.1:1-1:25 (2011).
4. [4] Erhel, J., Burrage, K. and Pohl, B.: Restarted GMRES preconditioned by deflation, Journal of Computational and Applied Mathematics, Vol.69, No.2, pp.303-318 (1996).
5. [5] Iwashita, T., Ikehara, K., Fukaya, T. and Mifune, T.: Convergence acceleration of preconditioned conjugate gradient solver based on error vector sampling for a sequence of linear systems, Numerical Linear Algebra with Applications, p.e2512 (online), DOI: 10.1002/nla.2512 (2023).
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