Existence of solutions for the Dirichlet problem with superlinear nonlinearities
In this paper we establish the existence of nontrivial solutions to with superlinear in .
Existence of solutions for unilateral problems with multivalued operators.
Existence of solutions for -generalized vector variational-like inequalities.
Existence of solutions to the system of generalized implicit vector quasivariational inequality problems.
Existence Result for the Displacement Field of Elastic Body
Existence results and applications for general variational-hemivariational inequalities on unbounded domains.
Existence results for generalized vector equilibrium problems with multivalued mappings via KKM theory.
Existence results for nonlocal and nonsmooth hemivariational inequalities.
Existence results for quasi variational inequalities.
Existence results for system of variational inequality problems with semimonotone operators.
Existence results for unilateral quasistatic contact problems with friction and adhesion
Existence Results for Unilateral Quasistatic Contact Problems With Friction and Adhesion
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...
Existence theorems for generalized distance on complete metric spaces.
Existence theorems for the implicit complementarity problem.
Existence via partial regularity for degenerate systems of variational inequalities with natural growth
We prove the existence of a partially regular solution for a system of degenerate variational inequalities with natural growth.
Extended well-posedness for quasivariational inequalities.
Extremal functions for the Trudinger-Moser inequality in 2 dimensions.