We introduce and study the Dunkl symmetric systems. We prove the well-posedness results for the Cauchy problem for these systems. Eventually we describe the finite speed of it. Next the semi-linear Dunkl-wave equations are also studied
AbstractWe study the computability properties of symmetric hyperbolic systems of PDE's A∂u∂t+∑i=1mBi...
AbstractIn this paper we establish a general uniqueness theorem for nonlinear hyperbolic systems of ...
In this report we investigate the linear and nonlinear stability of stationary, constant solutions t...
Abstract. Let k = (kα)α∈R be a positive-real valued multiplicity function related to a root system R...
AbstractLet k = (kα)αεℝ, be a positive-real valued multiplicity function related to a root system ℝ,...
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by...
This paper is concerned with the well posedness of the Cauchy problem for first order symmetric hype...
2000 Mathematics Subject Classification: 35Q55,42B10.In this paper, we study the Schrödinger equatio...
We study the Cauchy problem for general nonlinear strictly hyperbolic systems of partial differentia...
We consider the Cauchy problem of the following system of semi-linear partial differential equations...
We study the Cauchy problem for general nonlinear strictly hyperbolic systems of partial differentia...
We replace a Fourier type law by a Cattaneo type law in the derivation of the fundamental equations ...
The present paper is concerned with symmetric systems of linear hyperbolic differential equations of...
International audienceWe investigate totally linearly degenerate hyperbolic systems with relaxation....
Abstract. Let a be an Euclidean vector space of dimension N, and let k = (kα)α∈R be a multiplicity f...
AbstractWe study the computability properties of symmetric hyperbolic systems of PDE's A∂u∂t+∑i=1mBi...
AbstractIn this paper we establish a general uniqueness theorem for nonlinear hyperbolic systems of ...
In this report we investigate the linear and nonlinear stability of stationary, constant solutions t...
Abstract. Let k = (kα)α∈R be a positive-real valued multiplicity function related to a root system R...
AbstractLet k = (kα)αεℝ, be a positive-real valued multiplicity function related to a root system ℝ,...
In this paper, we investigate the Almansi expansion for solutions of Dunkl-polyharmonic equations by...
This paper is concerned with the well posedness of the Cauchy problem for first order symmetric hype...
2000 Mathematics Subject Classification: 35Q55,42B10.In this paper, we study the Schrödinger equatio...
We study the Cauchy problem for general nonlinear strictly hyperbolic systems of partial differentia...
We consider the Cauchy problem of the following system of semi-linear partial differential equations...
We study the Cauchy problem for general nonlinear strictly hyperbolic systems of partial differentia...
We replace a Fourier type law by a Cattaneo type law in the derivation of the fundamental equations ...
The present paper is concerned with symmetric systems of linear hyperbolic differential equations of...
International audienceWe investigate totally linearly degenerate hyperbolic systems with relaxation....
Abstract. Let a be an Euclidean vector space of dimension N, and let k = (kα)α∈R be a multiplicity f...
AbstractWe study the computability properties of symmetric hyperbolic systems of PDE's A∂u∂t+∑i=1mBi...
AbstractIn this paper we establish a general uniqueness theorem for nonlinear hyperbolic systems of ...
In this report we investigate the linear and nonlinear stability of stationary, constant solutions t...
DOI
Add to ORKG