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Partially Specified Matrices and Operators: Classification, Completion, Applications: 79 (Operator Theory: Advances and Applications) - Tapa dura

 
9783764352592: Partially Specified Matrices and Operators: Classification, Completion, Applications: 79 (Operator Theory: Advances and Applications)

Sinopsis

This book is devoted to a new direction in linear algebra and operator theory that deals with the invariants of partially specified matrices and operators, and with the spectral analysis of their completions. The theory developed centers around two major problems concerning matrices of which part of the entries are given and the others are unspecified. The first is a classification problem and aims at a simplification of the given part with the help of admissible similarities. The results here may be seen as a far reaching generalization of the Jordan canonical form. The second problem is called the eigenvalue completion problem and asks to describe all possible eigenvalues and their multiplicities of the matrices which one obtains by filling in the unspecified entries. Both problems are also considered in an infinite dimensional operator framework. A large part of the book deals with applications to matrix theory and analysis, namely to stabilization problems in mathematical system theory, to problems of Wiener-Hopf factorization and interpolation for matrix polynomials and rational matrix functions, to the Kronecker structure theory of linear pencils, and to non­ everywhere defined operators. The eigenvalue completion problem has a natural associated inverse, which appears as a restriction problem. The analysis of these two problems is often simpler when a solution of the corresponding classification problem is available.

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Reseña del editor

This book is devoted to a new direction in linear algebra and operator theory that deals with the invariants of partially specified matrices and operators, and with the spectral analysis of their completions. The theory developed centers around two major problems concerning matrices of which part of the entries are given and the others are unspecified. The first is a classification problem and aims at a simplification of the given part with the help of admissible similarities. The results here may be seen as a far reaching generalization of the Jordan canonical form. The second problem is called the eigenvalue completion problem and asks to describe all possible eigenvalues and their multiplicities of the matrices which one obtains by filling in the unspecified entries. Both problems are also considered in an infinite dimensional operator framework. A large part of the book deals with applications to matrix theory and analysis, namely to stabilization problems in mathematical system theory, to problems of Wiener-Hopf factorization and interpolation for matrix polynomials and rational matrix functions, to the Kronecker structure theory of linear pencils, and to non­ everywhere defined operators. The eigenvalue completion problem has a natural associated inverse, which appears as a restriction problem. The analysis of these two problems is often simpler when a solution of the corresponding classification problem is available.

Reseña del editor

This text explores a direction in linear algebra and operator theory dealing with the invariants of partially specified matrices and operators, and with the spectral analysis of their completions. The theory developed centres around two major problems concerning matrices of which part of the entries are given and the others are unspecified. The first is a problem of classification of partially specified matrices, and the results here may be seen as a far-reaching generalization of the Jordan canonical form. The second problem is the eigenvalue completion problem, which asks for a description of all possible eigenvalues and their multiplicities of the matrices which one obtains by filling in the unspecified entries. Both problems are also considered in an infinite dimensional framework. A large part of the book deals with applications to matrix theory and analysis, namely to stabilization problems in mathematical system theory, to problems of Wiener-Hopf factorization and interpolation for matrix polynomials and rational matrix functions, to the Kronecker structure theory of linear pencils, and to non-everywhere defined problems. This text should appeal to a wide group of mathematicians and engineers, and much of the material can be used in advanced courses in matrix and operator theory.

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  • EditorialBirkhauser Verlag AG
  • Año de publicación1995
  • ISBN 10 3764352590
  • ISBN 13 9783764352592
  • EncuadernaciónTapa dura
  • IdiomaInglés
  • Número de páginas368
  • Contacto del fabricanteno disponible

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9783034899062: Partially Specified Matrices and Operators: Classification, Completion, Applications: 79 (Operator Theory: Advances and Applications)

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ISBN 10:  3034899068 ISBN 13:  9783034899062
Editorial: Birkhäuser, 2011
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Israel Gohberg / Marinus Kaashoek / Frederik Van Schagen
Publicado por Springer Basel, 1995
ISBN 10: 3764352590 ISBN 13: 9783764352592
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Librería: Buchpark, Trebbin, Alemania

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Condición: Sehr gut. Zustand: Sehr gut | Seiten: 386 | Sprache: Englisch | Produktart: Bücher. Nº de ref. del artículo: 335930/202

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Imagen de archivo

Israel Gohberg; Marinus A. Kaashoek; Frederik Van Schagen
Publicado por Birkhauser, 1995
ISBN 10: 3764352590 ISBN 13: 9783764352592
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Librería: Bibliomadness, Worthington, MA, Estados Unidos de America

Calificación del vendedor: 5 de 5 estrellas Valoración 5 estrellas, Más información sobre las valoraciones de los vendedores

Hardcover. Condición: Very Good. Very good condition. Minimal wear. All intact. No writing or marking. Not Ex-Library. Nº de ref. del artículo: 7089

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