Boundary Element Analysis

研究成果: Chapter

摘要

Finite element method (FEM) and boundary element method (BEM) are two important and popular techniques for practical engineering problems. The main advantages of BEM over FEM are the reduction of the problem dimension by one and the exact satisfaction of certain boundary conditions for particular problems if their associated fundamental solutions are embedded in boundary element formulation. To know how BEM works, an overview will be presented in the first Section of this Chapter. To employ the special fundamental solutions for certain particular problems, some fundamental solutions derived from the Green’s functions presented in the previous Chapters are shown in Sects. 15.2 and 15.3 for two-dimensional problems and coupled stretching-bending problems with an infinite space, holes, cracks, inclusions, and interfaces, etc. Following these Sections are the BEMs for two-dimensional anisotropic elastic analysis, piezoelectric/MEE analysis, viscoelastic analysis, thermoelastic analysis, dynamic analysis, coupled stretching-bending analysis, contact analysis, and three-dimensional analysis.

原文English
主出版物標題Solid Mechanics and its Applications
發行者Springer Science and Business Media B.V.
頁面339-448
頁數110
DOIs
出版狀態Published - 2021

出版系列

名字Solid Mechanics and its Applications
267
ISSN(列印)0925-0042
ISSN(電子)2214-7764

All Science Journal Classification (ASJC) codes

  • 材料科學(全部)
  • 材料力學
  • 機械工業

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