International audienceWe propose an approximation of the solution of the biharmonic problem in $H_0^2(\Omega)$ which relies on the discretization of the Laplace operator using nonconforming continuous piecewise linear finite elements.Nous proposons une approximation de la solution du problème bi-harmonique dans $H_0^2(\Omega)$ basée sur la discrétisation du Laplacien par éléments finis P1 continus mais non conformes
The paper considers the L(infinity) convergence for nonconforming finite elements, such as Morley el...
We study discontinuous Galerkin approximations of the p-biharmonic equation for p∈(1,∞) from a varia...
International audienceIn this work, we study the existence, uniqueness and maximal L p-regularity of...
International audienceWe propose an approximation of the solution of the biharmonic problem in $H_0^...
International audienceWe study in this paper a P1 finite element approximation of the solution in $H...
International audienceFinite volume schemes for the approximation of a biharmonic problem with Diric...
We propose a finite volume scheme for the approximation of a biharmonic problem with Dirichlet bound...
We will provide an abstract setting for mixed finite element method for biharmonic equation. The abst...
We will provide an abstract setting for mixed finite element method for biharmonic equation. The abst...
This dissertation studies the biharmonic equation with Dirichlet boundary conditions in a polygonal ...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
The paper considers the L(infinity) convergence for TRUNC finite elements solving the boundary value...
A symmetric C0 finite element method for the biharmonic problem is constructed and analyzed. In our ...
In this paper we give an enclosure for the solution of the biharmonic problem and also for its gradi...
The coefficients for a nine-point high-order accuracy discretization scheme for a biharmonic equatio...
The paper considers the L(infinity) convergence for nonconforming finite elements, such as Morley el...
We study discontinuous Galerkin approximations of the p-biharmonic equation for p∈(1,∞) from a varia...
International audienceIn this work, we study the existence, uniqueness and maximal L p-regularity of...
International audienceWe propose an approximation of the solution of the biharmonic problem in $H_0^...
International audienceWe study in this paper a P1 finite element approximation of the solution in $H...
International audienceFinite volume schemes for the approximation of a biharmonic problem with Diric...
We propose a finite volume scheme for the approximation of a biharmonic problem with Dirichlet bound...
We will provide an abstract setting for mixed finite element method for biharmonic equation. The abst...
We will provide an abstract setting for mixed finite element method for biharmonic equation. The abst...
This dissertation studies the biharmonic equation with Dirichlet boundary conditions in a polygonal ...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
The paper considers the L(infinity) convergence for TRUNC finite elements solving the boundary value...
A symmetric C0 finite element method for the biharmonic problem is constructed and analyzed. In our ...
In this paper we give an enclosure for the solution of the biharmonic problem and also for its gradi...
The coefficients for a nine-point high-order accuracy discretization scheme for a biharmonic equatio...
The paper considers the L(infinity) convergence for nonconforming finite elements, such as Morley el...
We study discontinuous Galerkin approximations of the p-biharmonic equation for p∈(1,∞) from a varia...
International audienceIn this work, we study the existence, uniqueness and maximal L p-regularity of...