Advanced Boundary Element Methods
Treatment of Boundary Value, Transmission and Contact Problems
Series: Springer Series in Computational Mathematics; 52;
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Product details:
- Edition number Softcover reprint of the original 1st ed. 2018
- Publisher Springer
- Date of Publication 26 January 2019
- Number of Volumes 1 pieces, Previously published in hardcover
- ISBN 9783030063467
- Binding Paperback
- No. of pages652 pages
- Size 235x155 mm
- Weight 1015 g
- Language English
- Illustrations 51 Illustrations, black & white; 18 Illustrations, color 0
Categories
Short description:
This book is devoted to the mathematical analysis of the numerical solution of boundary integral equations treating boundary value, transmission and contact problems arising in elasticity, acoustic and electromagnetic scattering. It serves as the mathematical foundation of the boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for boundary integral equations including the treatment with variational inequalities for contact problems. It also features adaptive BEM, hp-version BEM, coupling of finite and boundary element methods ? efficient computational tools that have become extremely popular in applications.
Familiarizing readers with tools like Mellin transformation and pseudodifferential operators as well as convex and nonsmooth analysis for variational inequalities, it concisely presents efficient, state-of-the-art boundary element approximations and points to up-to-date research.
The authors are well known for their fundamental work on boundary elements and related topics, and this book is a major contribution to the modern theory of the BEM (especially for error controlled adaptive methods and for unilateral contact and dynamic problems) and is a valuable resource for applied mathematicians, engineers, scientists and graduate students.
MoreLong description:
This book is devoted to the mathematical analysis of the numerical solution of boundary integral equations treating boundary value, transmission and contact problems arising in elasticity, acoustic and electromagnetic scattering. It serves as the mathematical foundation of the boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for boundary integral equations including the treatment with variational inequalities for contact problems. It also features adaptive BEM, hp-version BEM, coupling of finite and boundary element methods ? efficient computational tools that have become extremely popular in applications.
Familiarizing readers with tools like Mellin transformation and pseudodifferential operators as well as convex and nonsmooth analysis for variational inequalities, it concisely presents efficient, state-of-the-art boundary element approximations and points to up-to-date research.
The authors are well known for their fundamental work on boundary elements and related topics, and this book is a major contribution to the modern theory of the BEM (especially for error controlled adaptive methods and for unilateral contact and dynamic problems) and is a valuable resource for applied mathematicians, engineers, scientists and graduate students.
?The book can be recommended to researches in the field of mathematics and engineering and to graduate students to familiarize themselves with the state-of-the-art of boundary element methods.? (Dana Černá, zbMATH 1429.65001, 2020)
Table of Contents:
1 Introduction.- 2 Some Elements of Potential Theory.- 3 A Fourier Series Approach.- 4 Mixed BVPs, Transmission Problems and Pseudodifferential Operators.- 5 The Signorini Problem and More Nonsmooth BVPs and Their Boundary Integral Formulation.- 6 A Primer to Boundary Element Methods.- 7 Advanced BEM for BVPs in Polygonal/Polyhedral Domains: h- and p-Versions.- 8 Exponential Convergence of hp-BEM.- 9 Mapping Properties of Integral Operators on Polygons.- 10 A-BEM.- 11 BEM for Contact Problems.- 12 FEM-BEM Coupling.- 13 Time-Domain BEM.- A Linear Operator Theory.- B Pseudodifferential Operators.- C Convex and Nonsmooth Analysis, Variational Inequalities.- D Some Implementation for BEM.- References.- Index.
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