Comparison of mixed \(hp\)-BEM (stabilized and non-stabilized) for frictional contact problems

DOI10.1016/j.cam.2015.01.039zbMath1329.74297OpenAlexW1991614667MaRDI QIDQ891289

Lothar Banz, Ernst Peter Stephan

Publication date: 16 November 2015

Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cam.2015.01.039

zbMATH Keywords

\(hp\)-adaptive BEMfrictional contact problemsstabilized and non-stabilized mixed BEM

Mathematics Subject Classification ID

Friction in solid mechanics (74M10) Boundary element methods applied to problems in solid mechanics (74S15) Boundary element methods for boundary value problems involving PDEs (65N38)

Related Items (2)

Self-adaptive projection and boundary element methods for contact problems with Tresca friction ⋮ A priori and a posteriori error estimates for \(hp\)-FEM for a Bingham type variational inequality of the second kind

Cites Work

• Unnamed Item
• \(hp\)-adaptive IPDG/TDG-FEM for parabolic obstacle problems
• Stabilized mixed \(hp\)-BEM for frictional contact problems in linear elasticity
• On the \(p\)-version approximation in the boundary element method for a variational inequality of the second kind modelling unilateral contact and given friction
• A \(p\)-version finite element method for nonlinear elliptic variational inequalities in 2D
• Circumventing the Babuška-Brezzi condition in mixed finite element approximations of elliptic variational inequalities
• Solution of variational inequalities in mechanics
• A Dirichlet-Neumann type algorithm for contact problems with friction.
• Quadratic finite element methods for unilateral contact problems
• A note on the design of \(hp\)-adaptive finite element methods for elliptic partial differential equations
• A stabilized Lagrange multiplier method for the finite element approximation of contact problems in elastostatics
• A posteriori error estimates of \(hp\)-adaptive IPDG-FEM for elliptic obstacle problems
• Adaptive \(hp\)-versions of BEM for Signorini problems
• Variationally consistent discretization schemes and numerical algorithms for contact problems
• A Direct Boundary Element Method for Signorini Problems
• hp‐Mortar boundary element method for two‐body contact problems with friction
• A boundary element procedure for contact problems in plane linear elastostatics
• Adaptive coupling of boundary elements and finite elements
• Computational Contact Mechanics

This page was built for publication: Comparison of mixed \(hp\)-BEM (stabilized and non-stabilized) for frictional contact problems