The paper considers the L(infinity) convergence for nonconforming finite elements, such as Morley element, Adini element and De Veubeke element, solving the boundary value problem of the biharmonic equation. The nearly optimal order L(infinity) estimates are given.Mathematics, AppliedMathematicsSCI(E)中国科学引文数据库(CSCD)11ARTICLE3276-2881
We prove an optimal order error bound in the discrete H2 (Ω) norm for finite difference approximatio...
A new non-conforming finite element method is proposed for the approximation of the biharmonic equat...
We consider the symmetric formulation of the interior penalty discontinuous Galerkin finite element ...
The paper considers the L(infinity) convergence for conforming finite elements, such as Argyris elem...
The paper considers the L(infinity) convergence for TRUNC finite elements solving the boundary value...
This paper is devoted to the L-2 norm error estimate of the Adini element for the biharmonic equatio...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
International audienceWe propose an approximation of the solution of the biharmonic problem in $H_0^...
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...
Abstract. A quadrature finite element Galerkin scheme for a Dirichlet boundary value problem for the...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
International audienceWe study in this paper a P1 finite element approximation of the solution in $H...
In this paper, the error and stability analysis of the method of fundamental solution (MFS) is explo...
We prove an optimal order error bound in the discrete H2 (Ω) norm for finite difference approximatio...
A new non-conforming finite element method is proposed for the approximation of the biharmonic equat...
We consider the symmetric formulation of the interior penalty discontinuous Galerkin finite element ...
The paper considers the L(infinity) convergence for conforming finite elements, such as Argyris elem...
The paper considers the L(infinity) convergence for TRUNC finite elements solving the boundary value...
This paper is devoted to the L-2 norm error estimate of the Adini element for the biharmonic equatio...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
The popular (piecewise) quadratic schemes for the biharmonic equation based on triangles are the non...
International audienceWe propose an approximation of the solution of the biharmonic problem in $H_0^...
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...
Abstract. A quadrature finite element Galerkin scheme for a Dirichlet boundary value problem for the...
Consiglio Nazionale delle Ricerche (CNR). Biblioteca Centrale / CNR - Consiglio Nazionale delle Rich...
International audienceWe study in this paper a P1 finite element approximation of the solution in $H...
In this paper, the error and stability analysis of the method of fundamental solution (MFS) is explo...
We prove an optimal order error bound in the discrete H2 (Ω) norm for finite difference approximatio...
A new non-conforming finite element method is proposed for the approximation of the biharmonic equat...
We consider the symmetric formulation of the interior penalty discontinuous Galerkin finite element ...