This paper presents a finite volume scheme on rectangular and triangular meshes based on a third order accurate logarithmic reconstruction. Several numerical experiments, including the Euler equations for compressible gas dynamics, illustrate the high resolution and non-oscillatory properties of the new scheme
A reconstruction-based discontinuous Galerkin (RDG) method is presented for the solution of the comp...
International audienceA residual-based (RB) scheme relies on the vanishing of residual at the steady...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...
This thesis concerns the numerical approximation of the solutions to hyperbolic conservation laws. I...
Abstract. In this article we present a new class of high order accurate Arbitrary– Eulerian–Lagrangi...
High-resolution finite volume schemes based on a novel reconstruction technique, SDWLS (solution-dep...
The continued research and development of high-order methods in Computational Fluid Dynamics (CFD) i...
A third order conservative reconstruction, in the context of finite volume schemes for hyperbolic co...
The paper discusses finite volume WENO reconstruction applied to simulation of compressible 3D Euler...
After looking for a convenient definition of accuracy for finite-volume schemes on structured meshes...
We consider the Finite Volume method for conservation laws with high order polynomial reconstruction...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
This paper presents a high order finite volume scheme built on a new k-exact reconstruction algorith...
The development of high-order solution methods remain a very active field of research in Computation...
We present a numerical algorithm to solve the nonstationary three-dimensional compressible Euler equ...
A reconstruction-based discontinuous Galerkin (RDG) method is presented for the solution of the comp...
International audienceA residual-based (RB) scheme relies on the vanishing of residual at the steady...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...
This thesis concerns the numerical approximation of the solutions to hyperbolic conservation laws. I...
Abstract. In this article we present a new class of high order accurate Arbitrary– Eulerian–Lagrangi...
High-resolution finite volume schemes based on a novel reconstruction technique, SDWLS (solution-dep...
The continued research and development of high-order methods in Computational Fluid Dynamics (CFD) i...
A third order conservative reconstruction, in the context of finite volume schemes for hyperbolic co...
The paper discusses finite volume WENO reconstruction applied to simulation of compressible 3D Euler...
After looking for a convenient definition of accuracy for finite-volume schemes on structured meshes...
We consider the Finite Volume method for conservation laws with high order polynomial reconstruction...
In this paper we present a new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one...
This paper presents a high order finite volume scheme built on a new k-exact reconstruction algorith...
The development of high-order solution methods remain a very active field of research in Computation...
We present a numerical algorithm to solve the nonstationary three-dimensional compressible Euler equ...
A reconstruction-based discontinuous Galerkin (RDG) method is presented for the solution of the comp...
International audienceA residual-based (RB) scheme relies on the vanishing of residual at the steady...
This paper addresses the solution of the compressible Euler equations on hexahedral meshes for super...