Add to ORKGIn this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplicity started by the authors in [1]. In the case of space dependent coefficients, we prove a representation formula for solutions that allows us to derive results of regularity and propagation of singularities.In this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplicity started by the authors in [1]. In the case of space dependent coefficients, we prove a representation formula for solutions that allows us to derive results of regularity and propagation of singularities.A
In this paper we consider a class of quasilinear, non-strictly hyperbolic 2 x 2 systems in two space...
We discuss smooth solutions for a class of quasilinear non-strictly hyperbolic 2 x 2 systems in two ...
We construct microlocal parametrices for generic symmetric systems of partial dif-ferential equation...
In this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplic...
Properties of solutions of generic hyperbolic systems with multiple characteristics with microlocall...
In this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplic...
Regularity properties of generic hyperbolic systems with diagonalizable principal part will be estab...
International audienceIn this note we investigate local properties for microlocally symmetrizable hy...
The propagation of analyticity for sufficiently smooth solutions to either strictly hyperbolic, or s...
AbstractIn this paper we show, for a class of hyperbolic systems, that the dimension of the range of...
AbstractIn this paper, we study the regularity of the eigenvalues and eigenvectors and the existence...
We give a general formulation of boundary value problems in the framework of hyperfunctions both for...
We consider elliptic and hyperbolic systems with diagonalizable principal part. Characteristics are ...
Michael Ruzhansky was supported in parts by EPSRC Grant EP/R003025/1 and by the Leverhulme Grant RPG...
Abstract. This paper is devoted to the study of some nonlinear hyperbolic equations or systems with ...
In this paper we consider a class of quasilinear, non-strictly hyperbolic 2 x 2 systems in two space...
We discuss smooth solutions for a class of quasilinear non-strictly hyperbolic 2 x 2 systems in two ...
We construct microlocal parametrices for generic symmetric systems of partial dif-ferential equation...
In this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplic...
Properties of solutions of generic hyperbolic systems with multiple characteristics with microlocall...
In this paper we continue the study of non-diagonalisable hyperbolic systems with variable multiplic...
Regularity properties of generic hyperbolic systems with diagonalizable principal part will be estab...
International audienceIn this note we investigate local properties for microlocally symmetrizable hy...
The propagation of analyticity for sufficiently smooth solutions to either strictly hyperbolic, or s...
AbstractIn this paper we show, for a class of hyperbolic systems, that the dimension of the range of...
AbstractIn this paper, we study the regularity of the eigenvalues and eigenvectors and the existence...
We give a general formulation of boundary value problems in the framework of hyperfunctions both for...
We consider elliptic and hyperbolic systems with diagonalizable principal part. Characteristics are ...
Michael Ruzhansky was supported in parts by EPSRC Grant EP/R003025/1 and by the Leverhulme Grant RPG...
Abstract. This paper is devoted to the study of some nonlinear hyperbolic equations or systems with ...
In this paper we consider a class of quasilinear, non-strictly hyperbolic 2 x 2 systems in two space...
We discuss smooth solutions for a class of quasilinear non-strictly hyperbolic 2 x 2 systems in two ...
We construct microlocal parametrices for generic symmetric systems of partial dif-ferential equation...