In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity coefficients in any space dimension N ≥ 1. We will suppose the coefficients to be log-Zygmund continuous in time and log-Lipschitz continuous in space. Paradifferential calculus with parameters will be the main tool to get energy estimates in Sobolev spaces and these estimates will present a time-dependent loss of derivatives
3siWe prove that, if the coefficients of an hyperbolic operator are Zygmundcontinuous with respect t...
none2siWe consider the Cauchy problem for strictly hyperbolic m-th order partial differential equat...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...
In this paper we prove an energy estimate with no loss of derivatives for a strictly hyperbolic oper...
In this paper we obtain an energy estimate for a complete strictly hyperbolic operator with second o...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
SubmittedIn this note we prove a well-posedness result, without loss of derivatives, for strictly hy...
In this paper we study the well-posedness of the Cauchy problem for first order hyperbolic systems w...
none2We deal with the Cauchy problem for a strictly hyperbolic second order operator with non-regula...
AbstractWe consider the Cauchy problem for linear and quasilinear symmetrizable hyperbolic systems w...
AbstractWe deal with the Cauchy problem for a strictly hyperbolic second-order operator with non-reg...
In the present paper, we consider second order strictly hyperbolic linear operators of the form $Lu\...
We prove that, if the coefficients of an hyperbolic operator are Zygmund-continuous with respect to ...
3siWe prove that, if the coefficients of an hyperbolic operator are Zygmundcontinuous with respect t...
none2siWe consider the Cauchy problem for strictly hyperbolic m-th order partial differential equat...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...
In this paper we prove an energy estimate with no loss of derivatives for a strictly hyperbolic oper...
In this paper we obtain an energy estimate for a complete strictly hyperbolic operator with second o...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
In this paper we will study the Cauchy problem for strictly hyperbolic operators with low regularity...
SubmittedIn this note we prove a well-posedness result, without loss of derivatives, for strictly hy...
In this paper we study the well-posedness of the Cauchy problem for first order hyperbolic systems w...
none2We deal with the Cauchy problem for a strictly hyperbolic second order operator with non-regula...
AbstractWe consider the Cauchy problem for linear and quasilinear symmetrizable hyperbolic systems w...
AbstractWe deal with the Cauchy problem for a strictly hyperbolic second-order operator with non-reg...
In the present paper, we consider second order strictly hyperbolic linear operators of the form $Lu\...
We prove that, if the coefficients of an hyperbolic operator are Zygmund-continuous with respect to ...
3siWe prove that, if the coefficients of an hyperbolic operator are Zygmundcontinuous with respect t...
none2siWe consider the Cauchy problem for strictly hyperbolic m-th order partial differential equat...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...