Hemivariational inequality for viscoelastic contact problem with slip-dependent friction

By Stanislaw Migórski, Anna Ochal. 2005

51 citations recorded by the source corpus.

Abstract In this paper we consider a class of hyperbolic hemivariational inequalities modeling the frictional contact between a viscoelastic body and a rigid foundation. The friction law is described by a multivalued subdifferential relation which includes the slip displacement dependent friction and the Tresca models. We establish the existence of weak solutions to the problem by using a surjectivity result for pseudomonotone mappings.

Subfields: Automotive Engineering, Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/d3e7bfa4fd6a4d21a412629bb49052ac52c51baf

How researchers see this paper

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In Automotive Engineering

1. Anna Ochal
2. Stanislaw Migórski

In Computational Theory and Mathematics

1. Anna Ochal
2. Stanislaw Migórski
3. Mircea-Traian Sofonea

In Mechanics of Materials

1. Anna Ochal
2. Stanislaw Migórski
3. Mircea-Traian Sofonea

Citations in the corpus

• A Unified Approach to Dynamic Contact Problems in Viscoelasticity (2006, methodology): “For the proof we refer to Migo ´rski [24] (cf. also Migo ´rski and Ochal [ 26 ]).”