A boundary variational inequality approach to unilateral contact problems with friction for micropolar hemitropic solids

We investigate unilateral contact problems for micropolar hemitropic elastic solids. Our study includes Tresca friction (given friction model) along some parts of the boundary of the body. We equivalently reduce these problems to boundary variational inequalities with the help of the Steklov–Poincar...

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Veröffentlicht in:	Mathematical methods in the applied sciences 2010-12, Vol.33 (18), p.2145-2161
Hauptverfasser:	Gachechiladze, A., Gachechiladze, R., Gwinner, J., Natroshvili, D.
Format:	Artikel
Sprache:	eng
Schlagworte:	Boundaries boundary variational inequality Contact contact problem with given friction elasticity theory Equivalence Friction hemitropic solid Inequalities Mathematical analysis Mathematical models Tresca friction unilateral contact Uniqueness theorems
Online-Zugang:	Volltext
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