Constructive methods of Wiener-Hopf factorization. Operator theory; Bd. 21.

Israel Gohberg; Marinus A. Kaashoek

ISBN 10: 3764318260 ISBN 13: 9783764318260

Editorial: Basel, Birkhäuser, 1986

Idioma: Ingl�s

Condici�n: Usado Encuadernaci�n de tapa dura

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Descripci�n

Ex-library with stamp and library-signature. GOOD condition, some traces of use. C-02651 3764318260 Sprache: Englisch Gewicht in Gramm: 1050.

N� de ref. del art�culo 2488525

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Detalles bibliogr�ficos

T�tulo

Constructive methods of Wiener-Hopf factorization. Operator theory; Bd. 21.

Editor

Basel, Birkh�user

Fecha de publicaci�n

1986

Idioma

Ingl�s

ISBN 10

3764318260

ISBN 13

9783764318260

Encuadernaci�n

Hardcover

Cat�logos de vendedores

SA MATHEMATIK

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Sinopsis

The main part of this paper concerns Toeplitz operators of which the symbol W is an m x m matrix function defined on a disconnected curve r. The curve r is assumed to be the union of s + 1 nonintersecting simple smooth closed contours rOo r *...* rs which form the positively l oriented boundary of a finitely connected bounded domain in t. Our main requirement on the symbol W is that on each contour rj the function W is the restriction of a rational matrix function Wj which does not have poles and zeros on rj and at infinity. Using the realization theorem from system theory (see. e. g . * [1]. Chapter 2) the rational matrix function Wj (which differs from contour to contour) may be written in the form 1 (0. 1) W . (A) = I + C. (A - A. f B. A E r* J J J J J where Aj is a square matrix of size nj x n* say. B and C are j j j matrices of sizes n. x m and m x n . * respectively. and the matrices A. J x J J and Aj = Aj - BjC have no eigenvalues on r . (In (0. 1) the functions j j Wj are normalized to I at infinity.

Rese�a del editor

The main part of this paper concerns Toeplitz operators of which the symbol W is an m x m matrix function defined on a disconnected curve r. The curve r is assumed to be the union of s + 1 nonintersecting simple smooth closed contours rOo r �. . . � rs which form the positively l oriented boundary of a finitely connected bounded domain in t. Our main requirement on the symbol W is that on each contour rj the function W is the restriction of a rational matrix function Wj which does not have poles and zeros on rj and at infinity. Using the realization theorem from system theory (see. e. g . � [1]. Chapter 2) the rational matrix function Wj (which differs from contour to contour) may be written in the form 1 (0. 1) W . (A) = I + C. (A - A. f B. A E r� J J J J J where Aj is a square matrix of size nj x n� say. B and C are j j j matrices of sizes n. x m and m x n . � respectively. and the matrices A. J x J J and Aj = Aj - BjC have no eigenvalues on r . (In (0. 1) the functions j j Wj are normalized to I at infinity.

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