Add to ORKGThis paper studies existence, uniqueness, continuous dependence on the given data and the asymptotic behavior of the solution of an evolutive variational inequality with non-constant gradient constraint and homogeneous Dirichlet boundary condition. With assumptions on the given data, we prove existence of solution for a variational in-equality with two obstacles, a Lagrange multiplier problem and an equation with gradient constraint. Equivalence of these problems with the variational inequality with gradient constraint is proved. An example of non-equivalence among these problems is given in order to show the necessity of the assumptions
summary:Recently, we established some generalizations of the theory of Lagrange multipliers arising ...
In this paper we consider a semilinear variational inequality with a gradient-dependent nonlinear te...
. The variational inequality problem is reduced to an optimization problem with a differentiable obj...
This paper studies existence, uniqueness, continuous dependence on the given data and the asymptotic...
AbstractWe study the existence of solutions of stationary variational and quasivariational inequalit...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
Artículo de publicación ISISin acceso a texto completoVariational problems under uniform quasi-conve...
We consider variational inequality solutions with prescribed gradient constraints for first order l...
In this paper we present some numerical results for illustrating a theoret- ical results obtained in...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
In this paper we examine the problem of finding a Lipschitz function on an open domain with prescrib...
The purpose of this paper is to investigate a class of differential variational inequalities involvi...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
By using semidiscretization and penalty methods, we prove the existence of a generalized solution of...
AbstractWe present a certain analog for variational inequalities of the classical result on bifurcat...
summary:Recently, we established some generalizations of the theory of Lagrange multipliers arising ...
In this paper we consider a semilinear variational inequality with a gradient-dependent nonlinear te...
. The variational inequality problem is reduced to an optimization problem with a differentiable obj...
This paper studies existence, uniqueness, continuous dependence on the given data and the asymptotic...
AbstractWe study the existence of solutions of stationary variational and quasivariational inequalit...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
Artículo de publicación ISISin acceso a texto completoVariational problems under uniform quasi-conve...
We consider variational inequality solutions with prescribed gradient constraints for first order l...
In this paper we present some numerical results for illustrating a theoret- ical results obtained in...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
In this paper we examine the problem of finding a Lipschitz function on an open domain with prescrib...
The purpose of this paper is to investigate a class of differential variational inequalities involvi...
We first study the minimizers, in the class of convex functions, of an elliptic functional with nonh...
By using semidiscretization and penalty methods, we prove the existence of a generalized solution of...
AbstractWe present a certain analog for variational inequalities of the classical result on bifurcat...
summary:Recently, we established some generalizations of the theory of Lagrange multipliers arising ...
In this paper we consider a semilinear variational inequality with a gradient-dependent nonlinear te...
. The variational inequality problem is reduced to an optimization problem with a differentiable obj...