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Inexact generalized noda iterations for generalized eigenproblems
Ge, X.; Chen, X. S.; Vong, S. W.
2020-03-01
Source PublicationJournal of Computational and Applied Mathematics
ISSN0377-0427
Pages112418-112418
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.

KeywordInexact Generalized Noda Iteration Nonnegative Irreducible Matrix Perron-frobenius Theory
DOI10.1016/j.cam.2019.112418
URLView the original
Language英語English
WOS IDWOS:000491619200029
The Source to ArticlePB_Publication
Scopus ID2-s2.0-85071622474
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Document TypeJournal article
CollectionUniversity of Macau
Corresponding AuthorChen, 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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