Abstract: We show that standard mixed finite element methods for second order elliptic equations can be modified by imposing additional continuity conditions for the flux, which reduces the dimension of the space. This reduced space still gives a stable method with an optimal order of convergence. We recall our postprocessing method and the a posteriori error estimator based on this. AMS subject classifications: 65N3
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...
We consider mixed finite element methods for second order elliptic equations on non-matching multibl...
In this paper we show that mixed finite element methods for a fairly general second order elliptic p...
We develop a new mixed formulation for the numerical solution of second-order elliptic problems. Thi...
In the first chapter, basic error estimates are derived for the lowest-order Raviart-Thomas mixed me...
This report has the main aim of comparing the Mixed Finite Element Method to the standard Finite Ele...
ABSTRACT. The convergence and optimality of adaptive mixed finite element methods for second order e...
Abstract. The convergence of an adaptive mixed finite element method for general second order linear...
We present a modified mixed formulation for second order elliptic equations and linear elasticity pr...
AbstractMixed finite element methods for strongly nonlinear second order elliptic problems are propo...
. We consider mixed finite element methods for second order elliptic equations on non-matching multi...
AbstractWe apply an expanded mixed finite element method, which introduces the gradient as a third e...
Abstract. We present a family of mixed finite element spaces for second order elliptic equations in ...
Abstract. The paper deals with the a-posteriori error analysis of mixed finite element methods for s...
. The rate of convergence of the Balancing Domain Decomposition method applied to the mixed finite e...
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...
We consider mixed finite element methods for second order elliptic equations on non-matching multibl...
In this paper we show that mixed finite element methods for a fairly general second order elliptic p...
We develop a new mixed formulation for the numerical solution of second-order elliptic problems. Thi...
In the first chapter, basic error estimates are derived for the lowest-order Raviart-Thomas mixed me...
This report has the main aim of comparing the Mixed Finite Element Method to the standard Finite Ele...
ABSTRACT. The convergence and optimality of adaptive mixed finite element methods for second order e...
Abstract. The convergence of an adaptive mixed finite element method for general second order linear...
We present a modified mixed formulation for second order elliptic equations and linear elasticity pr...
AbstractMixed finite element methods for strongly nonlinear second order elliptic problems are propo...
. We consider mixed finite element methods for second order elliptic equations on non-matching multi...
AbstractWe apply an expanded mixed finite element method, which introduces the gradient as a third e...
Abstract. We present a family of mixed finite element spaces for second order elliptic equations in ...
Abstract. The paper deals with the a-posteriori error analysis of mixed finite element methods for s...
. The rate of convergence of the Balancing Domain Decomposition method applied to the mixed finite e...
This paper deals with the a posteriori error analysis of mixed finite element methods for second ord...
We consider mixed finite element methods for second order elliptic equations on non-matching multibl...
In this paper we show that mixed finite element methods for a fairly general second order elliptic p...