Numerical Approximation Methods for Elliptic Boundary Value Problems

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This book presents a unified theory of the Finite Element Method and the Boundary Element Method for a numerical solution of second order elliptic boundary value problems. It is one of the first books on Theory of Boundary Element Methods.


Empahises boundary-element methods for which there are few books Suitable for self study Exercises included

Klappentext

Although the aim of this book is to give a unified introduction into finite and boundary element methods, the main focus is on the numerical analysis of boundary integral and boundary element methods.

Starting from the variational formulation of elliptic boundary value problems boundary integral operators and associated boundary integral equations are introduced and analyzed. By using finite and boundary elements corresponding numerical approximation schemes are considered.

This textbook may serve as a basis for an introductory course in particular for boundary element methods including modern trends such as fast boundary element methods and efficient solution methods, as well as the coupling of finite and boundary element methods.


Inhalt
Boundary Value Problems.- Function Spaces.- Variational Methods.- Variational Formulations of Boundary Value Problems.- Fundamental Solutions.- Boundary Integral Operators.- Boundary Integral Equations.- Approximation Methods.- Finite Elements.- Boundary Elements.- Finite Element Methods.- Boundary Element Methods.- Iterative Solution Methods.- Fast Boundary Element Methods.- Domain Decomposition Methods.

Weitere Informationen

  • Allgemeine Informationen
    • GTIN 09780387313122
    • Sprache Englisch
    • Auflage 2008
    • Größe H241mm x B160mm x T27mm
    • Jahr 2007
    • EAN 9780387313122
    • Format Fester Einband
    • ISBN 0387313125
    • Veröffentlichung 26.11.2007
    • Titel Numerical Approximation Methods for Elliptic Boundary Value Problems
    • Autor Olaf Steinbach
    • Untertitel Finite and Boundary Elements
    • Gewicht 764g
    • Herausgeber Springer New York
    • Anzahl Seiten 400
    • Lesemotiv Verstehen
    • Genre Mathematik

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