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In this paper we establish the existence of nontrivial solutions to
with superlinear in .
We consider a two dimensional elastic body submitted to unilateral contact conditions, local friction
and adhesion on a part of his boundary. After discretizing the variational formulation with respect
to time we use a smoothing technique to approximate the friction term by an auxiliary problem. A shifting
technique enables us to obtain the existence of incremental solutions with bounds independent of the
regularization parameter. We finally obtain the existence of a quasistatic solution...
We prove the existence of a partially regular solution for a system of degenerate variational inequalities with natural growth.
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