International audienceIn this paper, we present and evaluate a moving mesh finite volume method for hyperbolic conservation laws. The method consists of two parts; a mesh moving scheme based on the algorithm of Tang and Tang, and a third order accurate bi-hyperbolic reconstruction which is an extension of Marquina's PHM. The resulting algorithm calculates the solution of the conservation laws directly in physical space, without any transformation of the computational grid or the hyperbolic equations. Numerical experiments in one and two space dimensions indicate high numerical accuracy of the method
AbstractWe develop a one-dimensional moving-mesh method for hyperbolic systems of conservation laws....
Proceedings of MASCOT'05, EUA4X#8-Poster Session, Lecce, Italy, Oct 2005. - Adaptive techniques fo...
This paper deals with the design of finite volume approximation of hyperbolic conservation...
The topic of this thesis is the study of finite volume methods for hyperbolic conservation laws on n...
This thesis concerns the numerical approximation of the solutions to hyperbolic conservation laws. I...
We develop efficient moving mesh algorithms for one- and two-dimensional hyperbolic systems of conse...
. We develop a one-dimensional moving-mesh method for hyperbolic systems of conservation laws. This ...
Abstract. We develop efficient moving mesh algorithms for one- and two-dimensional hyperbolic system...
In this presentation, a moving mesh discontinuous Galerkin (DG) method is developed for the numerica...
In this presentation, a moving mesh discontinuous Galerkin (DG) method is developed for the numerica...
In this article, finite volume discretizations of hyperbolic conservation laws are considered, where...
We develop an adaptive method for solving one-dimensional systems of hyperbolic conservation laws th...
Abstract. In this work we demonstrate some recent progress on moving mesh methods with application t...
In this paper, a moving mesh discontinuous Galerkin (DG) method is devel-oped to solve the nonlinear...
We develop an adaptive method for solving one-dimensional systems of hyperbolic conservation laws th...
AbstractWe develop a one-dimensional moving-mesh method for hyperbolic systems of conservation laws....
Proceedings of MASCOT'05, EUA4X#8-Poster Session, Lecce, Italy, Oct 2005. - Adaptive techniques fo...
This paper deals with the design of finite volume approximation of hyperbolic conservation...
The topic of this thesis is the study of finite volume methods for hyperbolic conservation laws on n...
This thesis concerns the numerical approximation of the solutions to hyperbolic conservation laws. I...
We develop efficient moving mesh algorithms for one- and two-dimensional hyperbolic systems of conse...
. We develop a one-dimensional moving-mesh method for hyperbolic systems of conservation laws. This ...
Abstract. We develop efficient moving mesh algorithms for one- and two-dimensional hyperbolic system...
In this presentation, a moving mesh discontinuous Galerkin (DG) method is developed for the numerica...
In this presentation, a moving mesh discontinuous Galerkin (DG) method is developed for the numerica...
In this article, finite volume discretizations of hyperbolic conservation laws are considered, where...
We develop an adaptive method for solving one-dimensional systems of hyperbolic conservation laws th...
Abstract. In this work we demonstrate some recent progress on moving mesh methods with application t...
In this paper, a moving mesh discontinuous Galerkin (DG) method is devel-oped to solve the nonlinear...
We develop an adaptive method for solving one-dimensional systems of hyperbolic conservation laws th...
AbstractWe develop a one-dimensional moving-mesh method for hyperbolic systems of conservation laws....
Proceedings of MASCOT'05, EUA4X#8-Poster Session, Lecce, Italy, Oct 2005. - Adaptive techniques fo...
This paper deals with the design of finite volume approximation of hyperbolic conservation...