AbstractWe consider the Cauchy problem for first order hyperbolic systems that have characteristic points of higher multiplicity. This means that the determinant of the principal symbol has multiple characteristic points. In the case where, on a multiple characteristic point, the principal symbol has corank 2, we give necessary conditions for the well posedness of the Cauchy problem. These conditions involve a suitably defined noncommutative determinant of the full symbol of the system
In this paper we study the well-posedness of the Cauchy problem for first order hyperbolic systems w...
We study a class of third-order effectively hyperbolic operators P with triple characteristics . V. ...
AbstractIn this note, we generalize the recent result on L1 well-posedness theory for strictly hyper...
AbstractIn the present paper we give necessary conditions for the well-posedness of the Cauchy probl...
We consider a linear system of partial differential equations, whose principal symbol is hyperbolic ...
This monograph focuses on the well-posedness of the Cauchy problem for linear hyperbolic systems wit...
In this paper we study first order hyperbolic systems of any order with multiple characteristics (we...
One aim of the papers of Stefano Benvenuti has been to reduce the gap between known sufficient cond...
This paper is concerned with the well posedness of the Cauchy problem for first order symmetric hype...
In this work, we study constant-coefficient first order systems of partial differential equations an...
In this paper we prove a well-posedness result for the Cauchy problem. We study a class of first ord...
We consider the Cauchy problem in L 2 for first order system. A necessary condition is that the syst...
Let h be a system with characteristics of constant multiplicity. We prove that if there exists an op...
We describe a way to locally solve the Cauchy problem for nonlinear hyperbolic equations with charac...
We study strong hyperbolicity of first order partial differential equationsfor systems with differen...
In this paper we study the well-posedness of the Cauchy problem for first order hyperbolic systems w...
We study a class of third-order effectively hyperbolic operators P with triple characteristics . V. ...
AbstractIn this note, we generalize the recent result on L1 well-posedness theory for strictly hyper...
AbstractIn the present paper we give necessary conditions for the well-posedness of the Cauchy probl...
We consider a linear system of partial differential equations, whose principal symbol is hyperbolic ...
This monograph focuses on the well-posedness of the Cauchy problem for linear hyperbolic systems wit...
In this paper we study first order hyperbolic systems of any order with multiple characteristics (we...
One aim of the papers of Stefano Benvenuti has been to reduce the gap between known sufficient cond...
This paper is concerned with the well posedness of the Cauchy problem for first order symmetric hype...
In this work, we study constant-coefficient first order systems of partial differential equations an...
In this paper we prove a well-posedness result for the Cauchy problem. We study a class of first ord...
We consider the Cauchy problem in L 2 for first order system. A necessary condition is that the syst...
Let h be a system with characteristics of constant multiplicity. We prove that if there exists an op...
We describe a way to locally solve the Cauchy problem for nonlinear hyperbolic equations with charac...
We study strong hyperbolicity of first order partial differential equationsfor systems with differen...
In this paper we study the well-posedness of the Cauchy problem for first order hyperbolic systems w...
We study a class of third-order effectively hyperbolic operators P with triple characteristics . V. ...
AbstractIn this note, we generalize the recent result on L1 well-posedness theory for strictly hyper...