We present a short discussion on some finite element formulations for linear elliptic problems. For the sake of symplicity we consider the Poisson equation, taking the notation from Darcy's law. Among the zillions of such methods, we shall concentrate our attention on FEM leading to a final system of linear algebraic equations "M P=F" where each unknown represents the constant value of the approximated pressure in a single element. It is indeed well known that for some applications there is a certain demand for these types of schemes
This work introduces and analyzes novel stable Petrov-Galerkin EnrichedMethods (PGEM) for the Darcy ...
We develop a cut finite element method for the Darcy problem on surfaces. The cut finite element met...
AbstractThe aim of this work is to study a nonstandard piecewise linear finite element method for el...
We present a short discussion on some finite element formulations for linear elliptic problems. For ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
Abstract. Local projection based stabilized finite element methods for the solution of Darcy flow of...
We present the Finite Element Method (FEM) to compute the solutions of Laplace/ Poisson equations in...
We introduce a mixed finite element method for an elliptic equation modelling Darcy flow in porous m...
Given the anisotropic Poisson equation − ∇ · K∇p = f, one can convert it into a system of two first...
Finite element methods for a family of systems of singular perturbation problems of a saddle point s...
We present a new finite element method for Darcy-Stokes-Brinkman equations using primal and dual mes...
In this work we develop the a priori and a posteriori error analyses of a mixed finite element metho...
We design stabilized methods based on the variational multiscale decomposition of Darcy's problem. A...
This work introduces and analyzes novel stable Petrov-Galerkin EnrichedMethods (PGEM) for the Darcy ...
We develop a cut finite element method for the Darcy problem on surfaces. The cut finite element met...
AbstractThe aim of this work is to study a nonstandard piecewise linear finite element method for el...
We present a short discussion on some finite element formulations for linear elliptic problems. For ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
In this paper we present a short discussion on some finite element formulations for linear elliptic ...
Abstract. Local projection based stabilized finite element methods for the solution of Darcy flow of...
We present the Finite Element Method (FEM) to compute the solutions of Laplace/ Poisson equations in...
We introduce a mixed finite element method for an elliptic equation modelling Darcy flow in porous m...
Given the anisotropic Poisson equation − ∇ · K∇p = f, one can convert it into a system of two first...
Finite element methods for a family of systems of singular perturbation problems of a saddle point s...
We present a new finite element method for Darcy-Stokes-Brinkman equations using primal and dual mes...
In this work we develop the a priori and a posteriori error analyses of a mixed finite element metho...
We design stabilized methods based on the variational multiscale decomposition of Darcy's problem. A...
This work introduces and analyzes novel stable Petrov-Galerkin EnrichedMethods (PGEM) for the Darcy ...
We develop a cut finite element method for the Darcy problem on surfaces. The cut finite element met...
AbstractThe aim of this work is to study a nonstandard piecewise linear finite element method for el...