Abstract The aim of this work is to adapt the gradient schemes, discretisations of weak variational formulations using independent approximations of functions and gradients, to obstacle problems modelled by linear and non-linear elliptic variational inequalities. It is highlighted in this paper that four properties which are coercivity, consistency, limit conformity and compactness are adequate to ensure the conver-gence of this scheme. Under some suitable assumptions, the error estimate for linear equations is also investigated
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
We develop the complete free boundary analysis for solutions to classical obstacle problems related ...
Gradient schemes are nonconforming methods written in discrete variational formula-tion and based on...
Much has been written about various obstacle problems in the context of variational inequalities. In...
The aim of this paper is to study an elliptic bilateral obstacle system (EBOS, for short) involving ...
Abstract: The paper is concerned with an elliptic variational inequality associated with a free boun...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
International audienceGradient schemes are nonconforming methods written in discrete variational for...
For variational inequalities of an abstract obstacle type, a condition is given ensuring a compariso...
We consider elliptic variational inequalities generated by obstacle type problems with thin obstacle...
In this paper we consider a semilinear variational inequality with a gradient-dependent nonlinear te...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
A posteriori error estimators are derived for linear finite element approximations to elliptic obsta...
This paper is concerned with the existence of an optimal control problem for a quasi-linear elliptic...
A two-level algorithm is established for a discrete obstacle problem which is defined by a piecewise...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
We develop the complete free boundary analysis for solutions to classical obstacle problems related ...
Gradient schemes are nonconforming methods written in discrete variational formula-tion and based on...
Much has been written about various obstacle problems in the context of variational inequalities. In...
The aim of this paper is to study an elliptic bilateral obstacle system (EBOS, for short) involving ...
Abstract: The paper is concerned with an elliptic variational inequality associated with a free boun...
In this thesis we study variational inequalities with gradient constraints. We consider the question...
International audienceGradient schemes are nonconforming methods written in discrete variational for...
For variational inequalities of an abstract obstacle type, a condition is given ensuring a compariso...
We consider elliptic variational inequalities generated by obstacle type problems with thin obstacle...
In this paper we consider a semilinear variational inequality with a gradient-dependent nonlinear te...
The aim of the paper is to show that the solutions to variational problems with non-standard growth ...
A posteriori error estimators are derived for linear finite element approximations to elliptic obsta...
This paper is concerned with the existence of an optimal control problem for a quasi-linear elliptic...
A two-level algorithm is established for a discrete obstacle problem which is defined by a piecewise...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
We develop the complete free boundary analysis for solutions to classical obstacle problems related ...
Gradient schemes are nonconforming methods written in discrete variational formula-tion and based on...