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Boundary Integral Equations in Elasticity Theory (2002)

Boundary Integral Equations in Elasticity Theory

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"Boundary Integral Equations in Elasticity Theory" by A.M. Linkov is a physics book focused on Dynamics. Best for students, educators, and scientifically curious readers.

by the author to the English edition The book aims to present a powerful new tool of computational mechanics, complex variable boundary integral equations (CV-BIE). The book is conceived as a continuation of the classical monograph by N. I. Muskhelishvili into the computer era. Two years have passed since the Russian edition of the present book. We have seen growing interest in numerical simulation of media with internal structure, and have evidence of the potential of the new methods. The evidence was especially clear in problems relating to multiple grains, blocks, cracks, inclusions and voids. This prompted me, when preparing the English edition, to place more emphasis on such topics. The other change was inspired by Professor Graham Gladwell. It was he who urged me to abridge the chain of formulae and to increase the number of examples. Now the reader will find more examples showing the potential and advantages of the analysis. The first chapter of the book contains a simple exposition of the theory of real variable potentials, including the hypersingular potential and the hypersingular equations. This makes up for the absence of such exposition in current textbooks, and reveals important links between the real variable BIE and the complex variable counterparts. The chapter may also help readers who are learning or lecturing on the boundary element method.

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Best For: Researchers and practitioners in computational mechanics and elasticity theory.
Focus: Introduction and application of complex variable boundary integral equations (CV-BIE) in elasticity.
Covers: Theoretical foundations and computational methods related to boundary integral equations in elasticity, building on classical work by N. I. Muskhelishvili.
Why It Matters: Provides a modern computational approach to elasticity problems, facilitating numerical simulation of materials with internal structures.

"Boundary Integral Equations in Elasticity Theory" by A.M. Linkov is a physics book focused on Dynamics. Best for students, educators, and scientifically curious readers.

Topic: Dynamics

Author: A.M. Linkov

Who this is for:

  • Physics students
  • Science-minded readers
  • Readers building technical understanding

Why this book matters: It provides structured coverage of physics concepts in a way that supports deeper understanding and continued study.

by the author to the English edition The book aims to present a powerful new tool of computational mechanics, complex variable boundary integral equations (CV-BIE). The book is conceived as a continuation of the classical monograph by N. I. Muskhelishvili into the computer era. Two years have passed since the Russian edition of the present book. We have seen growing interest in numerical simulation of media with internal structure, and have evidence of the potential of the new methods. The evidence was especially clear in problems relating to multiple grains, blocks, cracks, inclusions and voids. This prompted me, when preparing the English edition, to place more emphasis on such topics. The other change was inspired by Professor Graham Gladwell. It was he who urged me to abridge the chain of formulae and to increase the number of examples. Now the reader will find more examples showing the potential and advantages of the analysis. The first chapter of the book contains a simple exposition of the theory of real variable potentials, including the hypersingular potential and the hypersingular equations. This makes up for the absence of such exposition in current textbooks, and reveals important links between the real variable BIE and the complex variable counterparts. The chapter may also help readers who are learning or lecturing on the boundary element method.

AuthorA.M. Linkov
PublisherSpringer Science & Business Media
Published2002-04-30
ISBN-139781402005749
BindingHardcover
Pages302
LanguageEnglish
SubjectsScience
TopicDynamics
SeriesSolid Mechanics and Its Applications

Format: Hardcover

Length: 302 pages

Language: English

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