Sinossi
This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients.
Le informazioni nella sezione "Riassunto" possono far riferimento a edizioni diverse di questo titolo.
Informazioni sugli autori
I. Gohberg is Professor Emeritus of Tel-Aviv University and Free University of Amsterdam and Doctor Honoris Causa of several European universities. He has contributed to the fields of functional analysis and operator theory, integral equations and systems theory, matrix analysis and linear algebra, and computational techniques for structured integral equations and structured matrices. He has coauthored 25 books in different areas of pure and applied mathematics.
P. Lancaster is Professor Emeritus and Faculty Professor in the Department of Mathematics and Statistics at the University of Calgary. His research interests are mainly in matrix analysis and linear algebra as applied to vibrating systems, systems and control theory, and numerical analysis. He has published prolifically in the form of monographs, texts, and journal publications.
L. Rodman is Professor of Mathematics at the College of William and Mary. He has done extensive work in matrix analysis, operator theory, and related fields. He has authored one book, co-authored six others, and served as a co-editor of several volumes.
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Matrix Polynomials (Classics in Applied Mathematics)
Editore:
Society for Industrial and Applied Mathematics, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
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Matrix Polynomials
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ISBN 13: 9780898716818
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Matrix Polynomials
Editore:
Society for Industrial and Applied Mathematics, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
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Matrix Polynomials
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Society for Industrial and Applied Mathematics,U.S., US, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
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Paperback. Condizione: New. This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients. Basic matrix theory can be viewed as the study of the special case of polynomials of first degree; the theory developed in Matrix Polynomials is a natural extension of this case to polynomials of higher degree. It has applications in many areas, such as differential equations, systems theory, the Wiener-Hopf technique, mechanics and vibrations, and numerical analysis. Although there have been significant advances in some quarters, this work remains the only systematic development of the theory of matrix polynomials. The book is appropriate for students, instructors, and researchers in linear algebra, operator theory, differential equations, systems theory, and numerical analysis. Its contents are accessible to readers who have had undergraduate-level courses in linear algebra and complex analysis. Codice articolo LU-9780898716818
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Matrix Polynomials
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Cambridge University Press, 2009
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ISBN 13: 9780898716818
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Paperback. Condizione: Brand New. 409 pages. 8.70x6.00x0.90 inches. In Stock. Codice articolo __0898716810
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ISBN 10: 0898716810
ISBN 13: 9780898716818
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Matrix Polynomials
Editore:
Society for Industrial and Applied Mathematics, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
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Matrix Polynomials
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ISBN 10: 0898716810
ISBN 13: 9780898716818
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Foto dell'editore
Matrix Polynomials (Classics in Applied Mathematics)
Editore:
Society for Industrial and Applied Mathematics, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
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Da: Kennys Bookstore, Olney, MD, U.S.A.
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Condizione: New. 2009. Siam Classics ed. paperback. . . . . . Books ship from the US and Ireland. Codice articolo V9780898716818
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Matrix Polynomials
Editore:
Society for Industrial and Applied Mathematics,U.S., US, 2009
ISBN 10: 0898716810
ISBN 13: 9780898716818
Nuovo
Paperback
Da: Rarewaves.com UK, London, Regno Unito
Valutazione del venditore 5 su 5 stelle
Paperback. Condizione: New. This book is the definitive treatment of the theory of polynomials in a complex variable with matrix coefficients. Basic matrix theory can be viewed as the study of the special case of polynomials of first degree; the theory developed in Matrix Polynomials is a natural extension of this case to polynomials of higher degree. It has applications in many areas, such as differential equations, systems theory, the Wiener-Hopf technique, mechanics and vibrations, and numerical analysis. Although there have been significant advances in some quarters, this work remains the only systematic development of the theory of matrix polynomials. The book is appropriate for students, instructors, and researchers in linear algebra, operator theory, differential equations, systems theory, and numerical analysis. Its contents are accessible to readers who have had undergraduate-level courses in linear algebra and complex analysis. Codice articolo LU-9780898716818
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