Residential College | false |
Status | 已發表Published |
Inexact generalized noda iterations for generalized eigenproblems | |
Ge, X.; Chen, X. S.; Vong, S. W. | |
2020-03-01 | |
Source Publication | Journal of Computational and Applied Mathematics |
ISSN | 0377-0427 |
Pages | 112418-112418 |
Abstract | In this paper, we present an inexact generalized Noda iteration (IGNI) for finding the Perron pair of the generalized eigenproblem arising from economic models. We prove that the approximate eigenvalue sequence generated by IGNI converges globally linearly; Furthermore, we also propose an enhanced inexact generalized Noda iteration(EIGNI), and prove that the approximate eigenvector sequence generated by EIGNI algorithms converges superlinearly. Numerical examples illustrate that the proposed IGNI and EIGNI algorithms are efficient. |
Keyword | Inexact Generalized Noda Iteration Nonnegative Irreducible Matrix Perron-frobenius Theory |
DOI | 10.1016/j.cam.2019.112418 |
URL | View the original |
Language | 英語English |
WOS ID | WOS:000491619200029 |
The Source to Article | PB_Publication |
Scopus ID | 2-s2.0-85071622474 |
Fulltext Access | |
Citation statistics | |
Document Type | Journal article |
Collection | University of Macau |
Corresponding Author | Chen, X. S. |
Recommended Citation GB/T 7714 | Ge, X.,Chen, X. S.,Vong, S. W.. Inexact generalized noda iterations for generalized eigenproblems[J]. Journal of Computational and Applied Mathematics, 2020, 112418-112418. |
APA | Ge, X.., Chen, X. S.., & Vong, S. W. (2020). Inexact generalized noda iterations for generalized eigenproblems. Journal of Computational and Applied Mathematics, 112418-112418. |
MLA | Ge, X.,et al."Inexact generalized noda iterations for generalized eigenproblems".Journal of Computational and Applied Mathematics (2020):112418-112418. |
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