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Item Details
Title: INTRODUCTION TO THE SPECTRAL THEORY OF POLYNOMIAL OPERATOR PENCILS
By: H. H. McFaden, A. S. Markus
Format: Hardback

List price: £80.95


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ISBN 10: 0821845233
ISBN 13: 9780821845233
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 15 December, 1988
Series: Translations of Mathematical Monographs 71
Pages: 250
Description: A monograph that contains an exposition of the foundations of the spectral theory of polynomial operator pencils acting in a Hilbert space. It focuses on the fundamental results of Keldysh on multiple completeness of the eigenvectors and associate vectors of a pencil, and on the asymptotic behavior of its eigenvalues.
Synopsis: This monograph contains an exposition of the foundations of the spectral theory of polynomial operator pencils acting in a Hilbert space. Spectral problems for polynomial pencils have attracted a steady interest in the last 35 years, mainly because they arise naturally in such diverse areas of mathematical physics as differential equations and boundary value problems, controllable systems, the theory of oscillations and waves, elasticity theory, and hydromechanics.In this book, the author devotes most of his attention to the fundamental results of Keldysh on multiple completeness of the eigenvectors and associate vectors of a pencil, and on the asymptotic behavior of its eigenvalues and generalizations of these results. The author also presents various theorems on spectral factorization of pencils which grew out of known results of M. G. Krein and Heinz Langer. A large portion of the book involves the theory of selfadjoint pencils, an area having numerous applications.Intended for mathematicians, researchers in mechanics, and theoretical physicists interested in spectral theory and its applications, the book assumes a familiarity with the fundamentals of spectral theory of operators acting in a Hilbert space.
Publication: US
Imprint: American Mathematical Society
Returns: Returnable
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