AbstractWe discuss a new variant of the mixed finite-element method for a second-order elliptic problem. By using an appropriate quadrature rule to compute the coefficient matrix, we obtain an improvement in the order of approximation of local averages. We show how the new method can be used to obtain an a posteriori error estimate for a lower-order method
The main objective of this thesis is to develop the mixed finite element method to approximate the s...
Abstract: We show that standard mixed finite element methods for second order elliptic equations can...
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...
We develop a new mixed formulation for the numerical solution of second-order elliptic problems. Thi...
AbstractWe study the primal mixed finite-element approximation of the second-order elliptic problem ...
International audienceWe derive in this paper a unified framework for a priori and a posteriori erro...
In the first chapter, basic error estimates are derived for the lowest-order Raviart-Thomas mixed me...
AbstractLet T∗T be a second order elliptic operator. Mixed methods results from the application of G...
In this paper we prove superconvergence error estimates for the vector variable for mixed finite ele...
AbstractBy using a special interpolation operator and an elaborate element analysis, in this paper, ...
Abstract. The paper deals with the a-posteriori error analysis of mixed finite element methods for s...
In this article, a posteriori error estimates are derived for a mixed finite element Galerkin approx...
The mixed hybrid finite element approximation of second order elliptic boundary value problems by hy...
In this article, the convergence of an adaptive mixed finite element method for general second-order...
We consider a saddle-point formulation for a sixth-order partial differential equation and its finit...
The main objective of this thesis is to develop the mixed finite element method to approximate the s...
Abstract: We show that standard mixed finite element methods for second order elliptic equations can...
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...
We develop a new mixed formulation for the numerical solution of second-order elliptic problems. Thi...
AbstractWe study the primal mixed finite-element approximation of the second-order elliptic problem ...
International audienceWe derive in this paper a unified framework for a priori and a posteriori erro...
In the first chapter, basic error estimates are derived for the lowest-order Raviart-Thomas mixed me...
AbstractLet T∗T be a second order elliptic operator. Mixed methods results from the application of G...
In this paper we prove superconvergence error estimates for the vector variable for mixed finite ele...
AbstractBy using a special interpolation operator and an elaborate element analysis, in this paper, ...
Abstract. The paper deals with the a-posteriori error analysis of mixed finite element methods for s...
In this article, a posteriori error estimates are derived for a mixed finite element Galerkin approx...
The mixed hybrid finite element approximation of second order elliptic boundary value problems by hy...
In this article, the convergence of an adaptive mixed finite element method for general second-order...
We consider a saddle-point formulation for a sixth-order partial differential equation and its finit...
The main objective of this thesis is to develop the mixed finite element method to approximate the s...
Abstract: We show that standard mixed finite element methods for second order elliptic equations can...
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...