International audienceWe present a numerical comparison between two standard finite volume schemes and a discontinuous Galerkin method applied to the BGK equation of rarefied gas dynamics. We pay a particular attention to the numerical boundary conditions in order to preserve the rate of convergence of the method. Most of our analysis relies on a 1D problem (Couette flow), but we also present some results for a 2D aerodynamical flow
In this talk we will give an overview of recent developments on adaptive higher order Discontinuous...
39 pagesWe propose in this work an original finite volume scheme for the system of gas dynamics in a...
A numerical comparison of a hybridizable discontinuous Galerkin method proposed by Nguyen et al. and...
International audienceWe present a numerical comparison between two standard finite volume schemes a...
The overall goal of the work is to simulate rarefied flows inside geometries with moving boundaries....
Truncation errors and computational cost are obstacles that still hinder large-scale applications of...
summary:The paper is concerned with the discontinuous Galerkin finite element method for the numeric...
Lors de la rentrée atmosphérique, l’écoulement raréfié de l’air autour de l’objet rentrant est régi ...
In this paper, a numerical scheme of the Discontinuous Galerkin (DG) method is proposed for the exte...
Revised version (new material: a section on the numerical boundary conditions, some minor modificati...
The high-order Runge-Kutta discontinuous Galerkin (DG) method is extended to the 2D kinetic model eq...
International audienceWe present a new collocated numerical scheme for the approximation of the Navi...
The mass flow rate of Poiseuille flow of rarefied gas through long ducts of two-dimensional cross-se...
This project is about the investigation of the development of the discontinuous Galerkin finite elem...
Ce travail est dédié à la simulation d’écoulements multidimensionnels de gaz raréfiés dans un doma...
In this talk we will give an overview of recent developments on adaptive higher order Discontinuous...
39 pagesWe propose in this work an original finite volume scheme for the system of gas dynamics in a...
A numerical comparison of a hybridizable discontinuous Galerkin method proposed by Nguyen et al. and...
International audienceWe present a numerical comparison between two standard finite volume schemes a...
The overall goal of the work is to simulate rarefied flows inside geometries with moving boundaries....
Truncation errors and computational cost are obstacles that still hinder large-scale applications of...
summary:The paper is concerned with the discontinuous Galerkin finite element method for the numeric...
Lors de la rentrée atmosphérique, l’écoulement raréfié de l’air autour de l’objet rentrant est régi ...
In this paper, a numerical scheme of the Discontinuous Galerkin (DG) method is proposed for the exte...
Revised version (new material: a section on the numerical boundary conditions, some minor modificati...
The high-order Runge-Kutta discontinuous Galerkin (DG) method is extended to the 2D kinetic model eq...
International audienceWe present a new collocated numerical scheme for the approximation of the Navi...
The mass flow rate of Poiseuille flow of rarefied gas through long ducts of two-dimensional cross-se...
This project is about the investigation of the development of the discontinuous Galerkin finite elem...
Ce travail est dédié à la simulation d’écoulements multidimensionnels de gaz raréfiés dans un doma...
In this talk we will give an overview of recent developments on adaptive higher order Discontinuous...
39 pagesWe propose in this work an original finite volume scheme for the system of gas dynamics in a...
A numerical comparison of a hybridizable discontinuous Galerkin method proposed by Nguyen et al. and...