In order to solve the linear partial differential equation Au = f, we combine two methods: Full-Multigrid method and Hessian-based mesh adaptation. First, we define independently an Hessian-based mesh adaptation loop and a FMG algorithm where, at each phase, the equation is solved by a preconditioned GMRES with multigrid as preconditioner. Then we insert the adaptive loop between the FMG phases. We use this new algorithm and we compare its results with those obtained with non-adaptive FMG
We present a multigrid algorithm for the solution of the linear systems of equations stemming from t...
We present a discussion of the application of multigrid techniques to a range of nonlinear problems ...
High-order discontinuous Galerkin methods have become a popular technique in computational fluid dyn...
This paper studies the combination of the Full-Multi-Grid (FMG) algorithm with an anisotropic metric...
We present a new multigrid scheme for solving the Poisson equation with Dirichlet boundary condition...
We present a new multigrid scheme for solving the Poisson equation with Dirichlet boundary condition...
: We are interested in solving second-order PDE's with Multigrid and unstructured meshes. The M...
We present a hybrid geometric-algebraic multigrid approach for solving Poisson's equation on domai...
*Abstract. * For the solution of convection-diffusion problems we present a multilevel self-adaptive...
A method is presented to include irregular domain boundaries in a geometric multigrid solver. Dirich...
In this paper we present the adaptive variational multiscale method for solving the Poisson equation...
Preconditioned iterative solver is one of the most powerful choice such as IC (Incomplete Cholesky) ...
AbstractThe multigrid method based on multi-stage Jacobi relaxation, earlier developed by the author...
International audienceWe develop a numerical strategy to solve multi-dimensional Poisson equations o...
We investigate p-multigrid as a solution method for several different discontinuous Galerkin (DG) fo...
We present a multigrid algorithm for the solution of the linear systems of equations stemming from t...
We present a discussion of the application of multigrid techniques to a range of nonlinear problems ...
High-order discontinuous Galerkin methods have become a popular technique in computational fluid dyn...
This paper studies the combination of the Full-Multi-Grid (FMG) algorithm with an anisotropic metric...
We present a new multigrid scheme for solving the Poisson equation with Dirichlet boundary condition...
We present a new multigrid scheme for solving the Poisson equation with Dirichlet boundary condition...
: We are interested in solving second-order PDE's with Multigrid and unstructured meshes. The M...
We present a hybrid geometric-algebraic multigrid approach for solving Poisson's equation on domai...
*Abstract. * For the solution of convection-diffusion problems we present a multilevel self-adaptive...
A method is presented to include irregular domain boundaries in a geometric multigrid solver. Dirich...
In this paper we present the adaptive variational multiscale method for solving the Poisson equation...
Preconditioned iterative solver is one of the most powerful choice such as IC (Incomplete Cholesky) ...
AbstractThe multigrid method based on multi-stage Jacobi relaxation, earlier developed by the author...
International audienceWe develop a numerical strategy to solve multi-dimensional Poisson equations o...
We investigate p-multigrid as a solution method for several different discontinuous Galerkin (DG) fo...
We present a multigrid algorithm for the solution of the linear systems of equations stemming from t...
We present a discussion of the application of multigrid techniques to a range of nonlinear problems ...
High-order discontinuous Galerkin methods have become a popular technique in computational fluid dyn...