International audienceIn this article we are interested in the semi-group stability for finite difference discretizations of hyperbolic systems of equations in corner domains. We give generalizations of the results of [CG11] and [Cou15] from the half space geometry to the quarter space geometry. The most interesting fact is that the proofs of [CG11] and [Cou15] can be adaptated with minor changes to apply in the quarter space geometry. This is due to the fact that both methods in [CG11] and [Cou15] are based on energy methods and the construction of auxiliary problems with strictly dissipative boundary conditions which are known to be suitable for the strong well-posed for initial boundary value problems in the quarter space
A time-dependent coordinate transformation of a constant coefficient hyperbolic system of equations ...
Temporal, or “strict, ” stability of approximation to PDEs is much more difficult to achieve than th...
Abstract. We propose and study semidiscrete and fully discrete finite element schemes based on appro...
In this article we are interested in the semi-group stability for finite difference schemes approxim...
International audienceIn this article we are interested in the semi-group stability for finite diffe...
This article study the strong stability of finite difference scheme approximations for hyperbolic sy...
DEAThe aim of these notes is to present some results on the stability of finite difference approxima...
International audienceIn this article we are interested in the stability of finite difference scheme...
We discuss finite difference techniques for hyperbolic equations in non-trivial domains, as those th...
International audienceWe develop a simple energy method to prove the stability of finite difference ...
Semigroup stability of finite difference schemes for multidimensional hyperbolic initial boundary va...
AbstractThe Galerkin method for first order hyperbolic systems is considered. This method is seen to...
International audienceWe study the stability of finite difference schemes for hyperbolic initial bou...
International audienceWe study the stability of finite difference schemes for hyperbolic initial bou...
International audienceIn this article, we give a unified theory for constructing boundary layer expa...
A time-dependent coordinate transformation of a constant coefficient hyperbolic system of equations ...
Temporal, or “strict, ” stability of approximation to PDEs is much more difficult to achieve than th...
Abstract. We propose and study semidiscrete and fully discrete finite element schemes based on appro...
In this article we are interested in the semi-group stability for finite difference schemes approxim...
International audienceIn this article we are interested in the semi-group stability for finite diffe...
This article study the strong stability of finite difference scheme approximations for hyperbolic sy...
DEAThe aim of these notes is to present some results on the stability of finite difference approxima...
International audienceIn this article we are interested in the stability of finite difference scheme...
We discuss finite difference techniques for hyperbolic equations in non-trivial domains, as those th...
International audienceWe develop a simple energy method to prove the stability of finite difference ...
Semigroup stability of finite difference schemes for multidimensional hyperbolic initial boundary va...
AbstractThe Galerkin method for first order hyperbolic systems is considered. This method is seen to...
International audienceWe study the stability of finite difference schemes for hyperbolic initial bou...
International audienceWe study the stability of finite difference schemes for hyperbolic initial bou...
International audienceIn this article, we give a unified theory for constructing boundary layer expa...
A time-dependent coordinate transformation of a constant coefficient hyperbolic system of equations ...
Temporal, or “strict, ” stability of approximation to PDEs is much more difficult to achieve than th...
Abstract. We propose and study semidiscrete and fully discrete finite element schemes based on appro...