We present an application of multigrid algorithms to a Discontinuous Galerkin discretization of the 3D Reynolds-averaged Navier--Stokes equations in combination with a kw-turbulence model. Based on either lower order discretizations or agglomerated coarse meshes the resulting algorithms can be characterized as p- or h-multigrid, respectively. Linear and nonlinear multigrid algorithms are applied to a 3D numerical test case, namely the VFE-2 delta-wing with rounded leading edge. All presented algortihms are compared to a strongly implicit single grid solver in terms of run time behavior and nonlinear iterations
In dieser Arbeit werden robuste, effiziente und skalierbare Algorithmen entwickelt zur Lösung von di...
Being implicit in time, the space-time discontinuous Galerkin discretization of the compressible Nav...
Discontinuous finite element methods are finding widespread use in a wide range of scientific and te...
In this chapter we collect results obtained within the IDIHOM project on the development of Disconti...
A comparison of nonlinear and linear p- and h-multigrid algorithms will be presented with respect to...
This thesis deals with the development of robust, efficient and scalable solver algorithms for a hig...
This thesis deals with the development of robust, efficient and scalable solver algorithms for a hig...
Discontinuous Galerkin (DG) methods are very well suited for the construction of very high-order app...
Then we present the development of an h-multigrid method where coarse grid levels are constructed b...
Discontinuous Galerkin (DG) methods are very well suited for the construction of very high-order ap...
Using a detailed multilevel analysis of the complete hp-Multigrid as Smoother algorithm accurate pre...
This paper deals with the application of a recently developed parallel DG solver to compute complex ...
Using a detailed multilevel analysis of the complete hp-Multigrid as Smoother algorithm accurate pre...
The goal of this research is to optimize multigrid methods for higher order accurate space-time disc...
We present the results from the development of a higher-order discontinuous Galerkin finite element ...
In dieser Arbeit werden robuste, effiziente und skalierbare Algorithmen entwickelt zur Lösung von di...
Being implicit in time, the space-time discontinuous Galerkin discretization of the compressible Nav...
Discontinuous finite element methods are finding widespread use in a wide range of scientific and te...
In this chapter we collect results obtained within the IDIHOM project on the development of Disconti...
A comparison of nonlinear and linear p- and h-multigrid algorithms will be presented with respect to...
This thesis deals with the development of robust, efficient and scalable solver algorithms for a hig...
This thesis deals with the development of robust, efficient and scalable solver algorithms for a hig...
Discontinuous Galerkin (DG) methods are very well suited for the construction of very high-order app...
Then we present the development of an h-multigrid method where coarse grid levels are constructed b...
Discontinuous Galerkin (DG) methods are very well suited for the construction of very high-order ap...
Using a detailed multilevel analysis of the complete hp-Multigrid as Smoother algorithm accurate pre...
This paper deals with the application of a recently developed parallel DG solver to compute complex ...
Using a detailed multilevel analysis of the complete hp-Multigrid as Smoother algorithm accurate pre...
The goal of this research is to optimize multigrid methods for higher order accurate space-time disc...
We present the results from the development of a higher-order discontinuous Galerkin finite element ...
In dieser Arbeit werden robuste, effiziente und skalierbare Algorithmen entwickelt zur Lösung von di...
Being implicit in time, the space-time discontinuous Galerkin discretization of the compressible Nav...
Discontinuous finite element methods are finding widespread use in a wide range of scientific and te...