An adaptive domain decomposition coupled finite element-boundary element method for solving problems in elasto-plasticity

被引:19
|
作者
Elleithy, Wael [1 ]
Grzhibovskis, Richards [2 ]
机构
[1] Johannes Kepler Univ Linz, Inst Computat Math, A-4040 Linz, Austria
[2] Univ Saarland, D-6600 Saarbrucken, Germany
基金
奥地利科学基金会;
关键词
FEM; BEM; adaptive coupling; elasto-plasticity; GALERKIN BEM; FE METHODS; FORMULATIONS; ELASTICITY;
D O I
10.1002/nme.2608
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The purpose of this paper is to present an adaptive finite element-boundary element method (FEM-BEM) coupling method that is valid for both two- and three-dimensional elasto-plastic analyses. The method takes care of the evolution of the elastic and plastic regions. It eliminates the cumbersome of a trial and error process in the identification of the FEM and BEM sub-domains in the standard FEM-BEM coupling approaches. The method estimates the FEM and BEM sub-domains and automatically generates/adapts the FEM and BEM meshes/sub-domains, according to the state of computation. The results for two- and three-dimensional applications in elasto-plasticity show the practicality and the efficiency of the adaptive FEM-BEM coupling method. Copyright (C) 2009 John Wiley & Sons, Ltd.
引用
收藏
页码:1019 / 1040
页数:22
相关论文
共 50 条
  • [41] Solution of boundary problems of structural mechanics with the combined application use of Discrete-Continual Finite Element Method and Finite Element Method
    Akimov, P. A.
    Negrozov, O. A.
    VII INTERNATIONAL SYMPOSIUM ACTUAL PROBLEMS OF COMPUTATIONAL SIMULATION IN CIVIL ENGINEERING, 2018, 456
  • [42] Coupled boundary element method and finite difference method for the heat conduction in laser processing
    DeSilva, Sirilath J.
    Chan, Cho Lik
    APPLIED MATHEMATICAL MODELLING, 2008, 32 (11) : 2429 - 2458
  • [43] An adaptive stabilized finite element method for the Stokes-Darcy coupled problem
    Araya, Rodolfo
    Carcamo, Cristian
    Poza, Abner H.
    Vino, Eduardo
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2024, 443
  • [44] A Stable Generalized Finite Element Method Coupled with Deep Neural Network for Interface Problems with Discontinuities
    Jiang, Ying
    Nian, Minghui
    Zhang, Qinghui
    AXIOMS, 2022, 11 (08)
  • [45] The RSRR method for solving large-scale nonlinear eigenvalue problems in boundary element method
    Xiao, Jinyou
    Wang, Junpeng
    Liang, Tengfei
    Wen, Lihua
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2018, 93 : 150 - 160
  • [46] A new radial integration polygonal boundary element method for solving heat conduction problems
    Cui, Miao
    Peng, Hai-Feng
    Xu, Bing-Bing
    Gao, Xiao-Wei
    Zhang, Yuwen
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2018, 123 : 251 - 260
  • [47] A fast multipole boundary element method for solving two-dimensional thermoelasticity problems
    Liu, Y. J.
    Li, Y. X.
    Huang, S.
    COMPUTATIONAL MECHANICS, 2014, 54 (03) : 821 - 831
  • [48] THE COUPLED NATURAL BOUNDARY-FINITE ELEMENT METHOD FOR SOLVING THE ACOUSTIC SCATTERING PROBLEM IN A 3D OCEANIC WAVEGUIDE
    Pan, Wenfeng
    Li, Zhuoqiu
    JOURNAL OF COMPUTATIONAL ACOUSTICS, 2008, 16 (03) : 397 - 407
  • [49] Comparative performance of the finite element method and the boundary element fast multipole method for problems mimicking transcranial magnetic stimulation (TMS)
    Htet, Aung Thu
    Saturnino, Guilherme B.
    Burnham, Edward H.
    Noetscher, Gregory M.
    Nummenmaa, Aapo
    Makarov, Sergey N.
    JOURNAL OF NEURAL ENGINEERING, 2019, 16 (02)
  • [50] A rigorous finite-element domain decomposition method for electromagnetic near field simulations
    Zschiedrich, Lin
    Burger, Sven
    Schaedle, Achim
    Schmidt, Dank
    OPTICAL MICROLITHOGRAPHY XXI, PTS 1-3, 2008, 6924 : 92450 - 92450