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• W2303096191 abstract "In this article we consider a mathematical model which describes the contact between a piezoelectric body and a deformable foundation. The constitutive law is assumed linear electro-elastic and the process is quasistatic. The contact is adhesive and frictional and is modelled with a version of normal compliance condition and the associated Coulomb's law of dry friction. The evolution of the bonding eld is described by a rst order dierential equation. We derive a variational formulation for the model, in the form of a coupled system for the displacements, the electric potential and the bonding eld. Un- der a smallness assumption on the coecient of friction, we prove an existence result of the weak solution of the model. The proofs are based on arguments of time-dependent variational inequalities, dierential equations and Banach xed point theorem." @default.
• W2303096191 created "2016-06-24" @default.
• W2303096191 creator A5011767204 @default.
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• W2303096191 date "2014-01-01" @default.
• W2303096191 modified "2023-09-26" @default.
• W2303096191 title "A QUASISTATIC ELECTRO-ELASTIC CONTACT PROBLEM WITH NORMAL COMPLIANCE, FRICTION AND ADHESION" @default.
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• W2303096191 hasPublicationYear "2014" @default.
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