An energy approach to the boundary element method. II: Elastic-plastic solids

DOI10.1016/0045-7825(88)90043-6zbMath0629.73070OpenAlexW2063195953MaRDI QIDQ1094201

Castrenze Polizzotto

Publication date: 1988

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0045-7825(88)90043-6

zbMATH Keywords

elastoplasticityenergy formulationboundary elementscell elementsglobal plastic yielding lawsmaximum plastic work theoremtwo-fold discretization

Mathematics Subject Classification ID

Related Items (10)

Symmetric BE method in two-dimensional elasticity: Evaluation of double integrals for curved elements ⋮ Symmetric Galerkin boundary element method in plasticity and gradient plasticity ⋮ Active macro-zone approach for incremental elastoplastic-contact analysis ⋮ Displacement approach with external variables only for multi-domain analysis via symmetric BEM ⋮ Closed form coefficients in the symmetric boundary element approach ⋮ BIEM-based variational principles for elastoplasticity with unilateral contact boundary conditions ⋮ Dynamic elastic-plastic analysis by a symmetric Galerkin boundary element method with time-independent kernels ⋮ A variational approach to boundary element elastodynamic analysis and extension to multidomain problems ⋮ Computational aspects in 2D SBEM analysis with domain inelastic actions ⋮ Elastoplastic analysis by active macro-zones with linear kinematic hardening and von Mises materials

Cites Work

• A Galerkin approach to boundary element elastoplastic analysis
• An energy approach to the boundary element method. I: Elastic solids
• A direct formulation and numerical implementation of the boundary element method for two-dimensional problems of elasto-plasticity
• Bounds to internal forces for elastic-plastic solids subjected to variable loads
• Boundary elements: new developments in elastoplastic analysis
• The boundary element method in plasticity
• Elastic-plastic boundary element analysis as a linear complementarity problem
• On a new boundary element solution scheme for elastoplasticity
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