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Published by Birkhauser Verlag in Boston, MA .
Written in English

Subjects:

  • Toeplitz matrices

Book details:

Edition Notes

Includes bibliographical references.

StatementAlbrecht Böttcher, Israel Gohberg, Peter Junghanns, editors.
SeriesOperator theory, advances and applications ;, vol. 135., Advances in partial differential equations, Operator theory, advances and applications ;, v. 135., Operator theory, advances and applications.
ContributionsSilbermann, Bernd, 1941-, Böttcher, Albrecht., Gohberg, I. 1928-, Junghanns, Peter, 1953-
Classifications
LC ClassificationsQA188 .T64 2002
The Physical Object
Paginationp. cm.
ID Numbers
Open LibraryOL3570744M
ISBN 100817668772, 3764368772
LC Control Number2002074786

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Buy Toeplitz Matrices and Singular Integral Equations (Operator Theory: Advances and Applications) on FREE SHIPPING on qualified orders. Get this from a library! Toeplitz Matrices and Singular Integral Equations: the Bernd Silbermann Anniversary Volume. [Albrecht Bottcher; Israel Gohberg; Peter Junghanns] -- This volume, dedicated to Bernd Silbermann on his sixtieth birthday, collects research articles on Toeplitz matrices and singular integral equations written by leading area experts. Toeplitz matrices and singular integral equations: the Bernd Silbermann anniversary volume. This volume, dedicated to Bernd Silbermann on his 60th birthday, collects research articles on Toeplitz matrices and singular integral equations written by leading experts. # Toeplitz matrices\/span> \u00A0\u00A0\u00A0 schema. The subjects of the contributions include Banach algebraic methods, Toeplitz determinants and random matrix theory, Fredholm theory and numerical analysis for singular integral equations, and efficient algorithms for linear systems with structured matrices, and reflect Bernd Silbermann's broad spectrum of research interests.

This volume is dedicated to Bernd Silbermann on the oc­ casion of his sixtieth birthday. It consists of selected papers devoted to the inexhaustible and ever-young fields of Toeplitz matrices and singular integral equations, and thus to areas Bernd Silbermann has been enriching by fundamental con­ tributions for the last three decades. Most authors of this volume participated in the. Singular integral equations play important roles in physics and theoretical mechanics, particularly in the areas of elasticity, aerodynamics, and unsteady aerofoil theory. They are highly effective in solving boundary problems occurring in the theory of functions of a complex variable, potential theory, the theory of elasticity, and the theory Cited by: Toeplitz Matrices and Operators Nikolski N. The theory of Toeplitz matrices and operators is a vital part of modern analysis, with applications to moment problems, orthogonal polynomials, approximation theory, integral equations, bounded- and vanishing-mean oscillations, and asymptotic methods for large structured determinants, among others. Toeplitz matrix and product Nystrom methods for solving the singular integral Available via license: CC BY-NC Content may be subject to copyright.

() Singular Integral Equations on Piecewise Smooth Curves in Spaces of Smooth Functions. In: Böttcher A., Gohberg I., Junghanns P. (eds) Toeplitz Matrices and Singular Integral Equations. Operator Theory: Advances and Applications, vol Cited by: matrix. This paper will review a few speci c ways of solving Toeplitz systems of equations using Block Gaussian Elimination. I will also address the importance of conditioning and its e ect on Toeplitz matrices. 2 Toeplitz Matrices A Toeplitz Matrix or Diagonal Constant Matrix is a nxnmatrix where each of the descending diagonals are constant File Size: KB. This book consists of translations into English of several pioneering papers in the areas of discrete and continuous convolution operators and on the theory of singular integral operators published originally in Russian. The papers were wr- ten more than thirty years ago, but time showed theirBrand: Birkhäuser Basel. The theory of Toeplitz matrices and operators is a vital part of modern analysis, with applications to moment problems, orthogonal polynomials, approximation theory, integral equations, bounded- and vanishing-mean oscillations, and asymptotic methods for large structured determinants, among by: 1.