On a type of Signorini problem without friction in linear thermoelasticity

DOI10.21136/am.1983.104053zbMath0534.73095OpenAlexW2677681907MaRDI QIDQ3318289

Jiří Nedoma

Publication date: 1983

Full work available at URL: https://eudml.org/doc/15320

zbMATH Keywords

existencelinear thermoelasticitysteady-state caseconvergence of approximate FEM solutionmodel geodynamical problemof order O(h)plate tectonic hypothesisSignorini problem without frictionsufficiently regular solution

Mathematics Subject Classification ID

Related Items (6)

Solution of a semi-coercive contact problem in a nonlinear thermoelastic rheology ⋮ Finite element approximation of a coupled contact Stefan-like problem arising from the time discretization in deformation theory of thermo-plasticity ⋮ On the FEM solution of a coupled contact-two-phase Stefan problem in thermo-elasticity. Coercive case ⋮ Time-Space FE-PDAS Method for Dynamic Unilateral Contact Problem in Viscoelasticity ⋮ The problem of an obducting lithospheric plate in the Aleutian arc system. A finite element analysis in the frictionless case ⋮ On the Signorini problem with friction in linear thermoelasticity: The quasi-coupled 2D-case

Cites Work

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• Finite element analysis for unilateral problems with obstacles on the boundary
• Error Estimates for the Approximation of a Class of Variational Inequalities
• A finite element analysis for the Signorini problem in plane elastostatics
• One-sided approximation and variational inequalities

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