Different a posteriori error estimators and indicators for contact problems.
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Publication:1596844
DOI10.1016/S0895-7177(98)00133-2zbMath1122.74527WikidataQ64017428 ScholiaQ64017428MaRDI QIDQ1596844
Publication date: 5 May 2002
Published in: Mathematical and Computer Modelling (Search for Journal in Brave)
Contact in solid mechanics (74M15) Finite element methods applied to problems in solid mechanics (74S05)
Related Items (19)
A posteriori estimates for a natural Neumann-Neumann domain decomposition algorithm on a unilateral contact problem ⋮ Various contact approaches for the finite cell method ⋮ Residuala posteriori error estimators for contact problems in elasticity ⋮ An a posteriori error indicator for Coulomb's frictional contact ⋮ Equilibration techniques for solving contact problems with Coulomb friction ⋮ Modeling of impact problems using an \(h\)-adaptive, explicit Lagrangian finite element method in three dimensions. ⋮ An a posteriori error estimator for two-body contact problems on non-matching meshes ⋮ Error estimates and adaptive finite element methods ⋮ A posteriori error analysis for the normal compliance problem ⋮ A computational methodology for shape optimization of structures in frictionless contact ⋮ A posteriori error estimator and error control for contact problems ⋮ Incorporation of contact for high-order finite elements in covariant form ⋮ NCP Function--Based Dual Weighted Residual Error Estimators for Signorini's Problem ⋮ Adaptive finite element techniques for frictional contact problems involving large elastic strains ⋮ Upper and lower bounds on quantities of interest for contact problems ⋮ On the coupling of local multilevel mesh refinement and ZZ methods for unilateral frictional contact problems in elastostatics ⋮ Variationally consistent discretization schemes and numerical algorithms for contact problems ⋮ Original geometrical stopping criteria associated to multilevel adaptive mesh refinement for problems with local singularities ⋮ Comparison of different error estimators for contact problems
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