Green's Function and Boundary Elements of Multifield Materials

Author: Qin   Qing-Hua  

Publisher: Elsevier Science‎

Publication year: 2010

E-ISBN: 9780080478067

P-ISBN(Paperback): 9780080451343

P-ISBN(Hardback):  9780080451343

Subject: TN4 microelectronics, integrated circuit (IC)

Language: ENG

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Description

Green's Function and Boundary Elements of Multifield Materials contains a comprehensive treatment of multifield materials under coupled thermal, magnetic, electric, and mechanical loads. Its easy-to-understand text clarifies some of the most advanced techniques for deriving Green's function and the related boundary element formulation of magnetoelectroelastic materials: Radon transform, potential function approach, Fourier transform. Our hope in preparing this book is to attract interested readers and researchers to a new field that continues to provide fascinating and technologically important challenges. You will benefit from the authors' thorough coverage of general principles for each topic, followed by detailed mathematical derivation and worked examples as well as tables and figures where appropriate.

  • In-depth explanations of the concept of Green's function
  • Coupled thermo-magneto-electro-elastic analysis
  • Detailed mathematical derivation for Green's functions

Chapter

Front Cover

pp.:  1 – 4

Copyright Page

pp.:  5 – 6

Table of Contents

pp.:  6 – 8

Preface

pp.:  8 – 10

Acknowledgements

pp.:  10 – 12

Notations

pp.:  12 – 14

Chapter 1 Introduction

pp.:  14 – 38

Chapter 2: Green’s function of electroelastic problem

pp.:  38 – 105

Chapter 3: Green’s function for thermoelectroelastic problems

pp.:  105 – 131

Chapter 4: Green’s function for magnetoelectroelastic problems

pp.:  131 – 164

Chapter 5: Boundary element method for piezoelectricity

pp.:  164 – 207

Chapter 6: Boundary element method for discontinuity problems

pp.:  207 – 228

Chapter 7: Trefftz boundary element method

pp.:  228 – 254

Appendix A: Radon Transform

pp.:  254 – 257

Appendix B: The constants alphaj, sj, and betamj appeared in Section 4.3

pp.:  257 – 259

Appendix C: Numerical Integration

pp.:  259 – 262

Index

pp.:  262 – 268

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