Abstract — Edge-oriented stabilization methods in the framework of discontinuous Galerkin ap-proaches have been recently proposed by Brenner [3] and particularly by Hansbo and Larson [5] for nonconforming finite element discretizations to satisfy a discrete Korn’s inequality. We develop and analyse corresponding multigrid components in combination with local Pressure-Schur-Complement methods and give numerical examples for incompressible newtonian and non-newtonian fluids
This dissertation is devoted to the finite element (FE) approximation of equations describing the mo...
Multiphase viscous flow is usually modelled by a coupled system of differential equations comprisin...
In this work we design hybrid continuous-discontinuous finite element spaces that permit discontinui...
Summary. This paper deals with various aspects of edge-oriented stabilization techniques for nonconf...
grad–div stabilization is a classical remedy in conforming mixed finite element methods for incompre...
We consider stabilized mixed hp-discontinuous Galerkin methods for the discretization of the Stokes ...
We deal with the numerical solution of the Navier-Stokes equations describing a motion of viscous co...
We deal with the numerical solution of the Navier-Stokes equations describing a motion of viscous co...
Abstract: A multigrid algorithm for the solution of stabilized finite element discretiza...
AbstractTwo- and three-field methods are studied for solving the Stokes system in the axisymmetric c...
The first research topic in this thesis is the development of discontinuous Galerkin (DG) finite ele...
The first research topic in this thesis is the development of discontinuous Galerkin (DG) finite ele...
Discontinuous finite element methods are finding widespread use in a wide range of scientific and te...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
We design stabilized methods based on the variational multiscale decomposition of Darcy's problem. A...
This dissertation is devoted to the finite element (FE) approximation of equations describing the mo...
Multiphase viscous flow is usually modelled by a coupled system of differential equations comprisin...
In this work we design hybrid continuous-discontinuous finite element spaces that permit discontinui...
Summary. This paper deals with various aspects of edge-oriented stabilization techniques for nonconf...
grad–div stabilization is a classical remedy in conforming mixed finite element methods for incompre...
We consider stabilized mixed hp-discontinuous Galerkin methods for the discretization of the Stokes ...
We deal with the numerical solution of the Navier-Stokes equations describing a motion of viscous co...
We deal with the numerical solution of the Navier-Stokes equations describing a motion of viscous co...
Abstract: A multigrid algorithm for the solution of stabilized finite element discretiza...
AbstractTwo- and three-field methods are studied for solving the Stokes system in the axisymmetric c...
The first research topic in this thesis is the development of discontinuous Galerkin (DG) finite ele...
The first research topic in this thesis is the development of discontinuous Galerkin (DG) finite ele...
Discontinuous finite element methods are finding widespread use in a wide range of scientific and te...
In this paper we extend the recently introduced edge stabilization method to the case of non-conform...
We design stabilized methods based on the variational multiscale decomposition of Darcy's problem. A...
This dissertation is devoted to the finite element (FE) approximation of equations describing the mo...
Multiphase viscous flow is usually modelled by a coupled system of differential equations comprisin...
In this work we design hybrid continuous-discontinuous finite element spaces that permit discontinui...