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Item Details
Title: STATIONARY OSCILLATIONS OF ELASTIC PLATES
A BOUNDARY INTEGRAL EQUATION ANALYSIS
By: Gavin R. Thomson, Christian Constanda
Format: Hardback

List price: £79.50


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ISBN 10: 0817682406
ISBN 13: 9780817682408
Publisher: BIRKHAUSER BOSTON INC
Pub. date: 1 July, 2011
Edition: 2011 ed.
Pages: 230
Description: Here are techniques that reduce the complexity of classical elasticity to a system of two independent variables, using eigenfrequencies to model flexural-vibrational elastic body deformation problems, simplifying them to manageable, solvable integral equations.
Synopsis: Many problems in mathematical physics rely heavily on the use of elliptical partial differential equations, and boundary integral methods play a significant role in solving these equations. Stationary Oscillations of Elastic Plates studies the latter in the context of stationary vibrations of thin elastic plates. The techniques presented here reduce the complexity of classical elasticity to a system of two independent variables, modeling problems of flexural-vibrational elastic body deformation with the aid of eigenfrequencies and simplifying them to manageable, uniquely solvable integral equations. The book is intended for an audience with a knowledge of advanced calculus and some familiarity with functional analysis. It is a valuable resource for professionals in pure and applied mathematics, and for theoretical physicists and mechanical engineers whose work involves elastic plates. Graduate students in these fields can also benefit from the monograph as a supplementary text for courses relating to theories of elasticity or flexural vibrations.
Illustrations: 4 Illustrations, black and white; XIII, 230 p. 4 illus.
Publication: US
Imprint: Birkhauser Boston Inc
Returns: Returnable
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INTEGRAL METHODS IN SCIENCE AND ENGINEERING, VOLUME 1 (HB)
INTEGRAL METHODS IN SCIENCE AND ENGINEERING, VOLUME 2 (HB)
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MATHEMATICAL METHODS FOR ELASTIC PLATES (HB)
MATHEMATICAL METHODS FOR ELASTIC PLATES (PB)
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SOLUTION TECHNIQUES FOR ELEMENTARY PARTI (HB)
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VARIATIONAL AND POTENTIAL METHODS FOR A CLASS OF LINEAR HYPERBOLIC EVOLUTIONARY PROCESSES (HB)
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