Generalized updating problems and computation of the eigenvalues of rational Toeplitz matrices

F. DI BENEDETTO

Publication date

January 1997

DOI

Publisher

Elsevier Science Incorporated / NY Journals:Madison Square Station, PO Box 882:New York, NY 10159:(212)633-3730, EMAIL: usinfo-f@elsevier.com, INTERNET: http://www.elsevier.com, Fax: (212)633-3680

ISSN

0024-3795

Abstract

Algebraic and computational properties of the rank-one updating of a generalized eigenvalue problem are investigated. The results are applied to the computation of the eigenvalues of full Toeplitz matrices related to the Laurent expansion of a rational function, extending a method of Handy and Barlow already known for the banded Toeplitz case

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Generalized updating problems and computation of the eigenvalues of rational Toeplitz matrices

Abstract

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Generalized updating problems and computation of the eigenvalues of rational Toeplitz matrices

Abstract

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