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TWO-STEP NEWTON TYPE METHODS FOR SOLVING INVERSE EIGENVALUE PROBLEMS
Chen, X.S.; Wen, C.T.; Sun, H. W.
2018-12-01
Source PublicationNumerical Linear Algebra with Applications
ISSN1099-1506
Pagese.2185-2185
Abstract

In this paper, we apply the two-step Newton method to solve inverse eigenvalue problems, including exact Newton, Newton-like and inexact Newton-like versions. Our results show that both two-step Newton and two-step Newton-like methods converge cubically, and the two- step inexact Newton-like method is super quadratically convergent. Numerical implementations demonstrate the e ectiveness of new algorithms.

KeywordInverse Eigenvalue Problem Two-step Newton Type Method Super Quadratically Convergent
DOI10.1002/nla.2185
Language英語English
The Source to ArticlePB_Publication
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Document TypeJournal article
CollectionDEPARTMENT OF MATHEMATICS
Corresponding AuthorChen, X.S.
Recommended Citation
GB/T 7714
Chen, X.S.,Wen, C.T.,Sun, H. W.. TWO-STEP NEWTON TYPE METHODS FOR SOLVING INVERSE EIGENVALUE PROBLEMS[J]. Numerical Linear Algebra with Applications, 2018, e.2185-2185.
APA Chen, X.S.., Wen, C.T.., & Sun, H. W. (2018). TWO-STEP NEWTON TYPE METHODS FOR SOLVING INVERSE EIGENVALUE PROBLEMS. Numerical Linear Algebra with Applications, e.2185-2185.
MLA Chen, X.S.,et al."TWO-STEP NEWTON TYPE METHODS FOR SOLVING INVERSE EIGENVALUE PROBLEMS".Numerical Linear Algebra with Applications (2018):e.2185-2185.
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