Variational Formulations for Coupled BE/FE Methods in Elastostatics

DOI10.1002/zamm.19940741105zbMath0819.73067OpenAlexW2014323581MaRDI QIDQ4698218

Castrenze Polizzotto, Marianna Zito

Publication date: 24 August 1995

Published in: ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/zamm.19940741105

zbMATH Keywords

transmission conditionssaddle-point principlesstationarity principles of mixed formsubstructuring problemsymmetric-definite BEM

Mathematics Subject Classification ID

Boundary element methods applied to problems in solid mechanics (74S15) Finite element methods applied to problems in solid mechanics (74S05) Optimization of other properties in solid mechanics (74P10) Dynamical problems in solid mechanics (74H99) Elastic materials (74B99)

Related Items

On the coupling of boundary integral and finite element methods with nonlinear transmission conditions ⋮ An A-Posteriori Error estimate for the coupling of BEM and mixed-FEM ⋮ DOMAIN DECOMPOSITION WITH BEM AND FEM ⋮ Symmetric Galerkin boundary element method in plasticity and gradient plasticity ⋮ Static analysis of Timoshenko beam resting on elastic half-plane based on the coupling of locking-free finite elements and boundary integral ⋮ Two variational formulations for elastic domain decomposition problems solved by SGBEM enforcing coupling conditions in a weak form ⋮ Coupling of mixed finite elements and boundary elements for linear and nonlinear elliptic problems ⋮ Coupling BEM with FEM by a direct computation of the boundary stiffness matrix ⋮ Local effects in engineering with macro-elements ⋮ Multi-region adaptive finite element-boundary element method for elasto-plastic analysis ⋮ Primal mixed formulations for the coupling of FEM and BEM. Part I: linear problems ⋮ Analysis of problems in elasto-plasticity via an adaptive FEM-BEM coupling method ⋮ Variational formulations of transmission problems via FEM, BEM and DtN mappings ⋮ A hybrid coupled finite-boundary element method in elasticity ⋮ Hybrid coupled finite-boundary element methods for elliptic systems of second order

Cites Work

• Unnamed Item