Existence and convergence results for evolution hemivariational inequalities

DOI10.12775/TMNA.2000.034zbMath0979.34051MaRDI QIDQ5929990

Stanislaw Migórski

Publication date: 23 August 2001

Published in: Topological Methods in Nonlinear Analysis (Search for Journal in Brave)

zbMATH Keywords

upper semicontinuityhemivariational inequalitiesparabolic G-convergencepseudomonotone operators

Mathematics Subject Classification ID

Nonlinear parabolic equations (35K55) PDEs with multivalued right-hand sides (35R70) Nonlinear differential equations in abstract spaces (34G20) Evolution inclusions (34G25) Dependence of solutions to PDEs on initial and/or boundary data and/or on parameters of PDEs (35B30) Differential inequalities involving functions of a single real variable (34A40)

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Boundary hemivariational inequality of parabolic type ⋮ A quasistatic viscoplastic contact problem with normal compliance, unilateral constraint, memory term and friction ⋮ Dynamic hemivariational inequality modeling viscoelastic contact problem with normal damped response and friction ⋮ Existence results for evolution noncoercive hemivariational inequalities ⋮ On normal compliance quasistatic viscoplastic contact problem with friction, damage and foundation memory property ⋮ Variational-hemivariational approach to quasistatic viscoplastic contact problem with normal compliance, unilateral constraint, memory term, friction and damage ⋮ A system of evolution hemivariational inequalities modeling thermoviscoelastic frictional contact ⋮ Hemivariational inequality approach to the dynamic viscoelastic sliding contact problem with wear ⋮ A unified approach to dynamic contact problems in viscoelasticity ⋮ Hemivariational inequalities in thermoviscoelasticity ⋮ Hemivariational inequality approach to the dynamic viscoelastic contact problem with nonmonotone normal compliance and slip-dependent friction ⋮ Hemivariational inequalities modeling dynamic contact problems with adhesion ⋮ Existence results for evolutionary inclusions and variational–hemivariational inequalities

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