Biharmonic Problem in the Theory of Elasticity
This reference work offers a method of deriving exact solutions to the biharmonic equation in the context of elasticity problems, and proposes a number of new solutions. Beginning with an in-depth presentation of a general mathematical model, this text proceeds to outline specific applications, extending the developed method to special harmonic problems of mechanics for conjugated domains. All applications are illustrated with numerical examples.
1001775506
Biharmonic Problem in the Theory of Elasticity
This reference work offers a method of deriving exact solutions to the biharmonic equation in the context of elasticity problems, and proposes a number of new solutions. Beginning with an in-depth presentation of a general mathematical model, this text proceeds to outline specific applications, extending the developed method to special harmonic problems of mechanics for conjugated domains. All applications are illustrated with numerical examples.
240.0 In Stock
Biharmonic Problem in the Theory of Elasticity

Biharmonic Problem in the Theory of Elasticity

by Sergey A. Lurie
Biharmonic Problem in the Theory of Elasticity

Biharmonic Problem in the Theory of Elasticity

by Sergey A. Lurie

Hardcover

$240.00 
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Overview

This reference work offers a method of deriving exact solutions to the biharmonic equation in the context of elasticity problems, and proposes a number of new solutions. Beginning with an in-depth presentation of a general mathematical model, this text proceeds to outline specific applications, extending the developed method to special harmonic problems of mechanics for conjugated domains. All applications are illustrated with numerical examples.

Product Details

ISBN-13: 9781138442177
Publisher: CRC Press
Publication date: 05/24/2019
Pages: 276
Product dimensions: 7.50(w) x 10.00(h) x (d)

About the Author

Sergey A. Lurie, Valery Vasiliev

Table of Contents

Homogeneous solutions for the biharmonic problem; method of solution for the biharmonic problem of mathematical physics; plane problem of the theory of elasticity in cartesian co-ordinates; plane problem of the theory of elasticity in polar co-ordinates; biharmonic problem of the classical plate theory; axisymmetric problem of the theory of elasticity for a cylinder.
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