In this paper we discuss an extension of some results obtained by Serra and Tilli, in 2012 and 2016, concerning an original conjecture by De Giorgi on a purely minimization approach to the Cauchy problem for the defocusing nonlinear wave equation. Precisely, we show how to extend the techniques developed by Serra and Tilli for homogeneous hyperbolic nonlinear PDEs to the nonhomogeneous case, thus proving that the idea of De Giorgi yields in fact an effective approach to investigate general hyperbolic equations
AbstractWe consider second order degenerate hyperbolic Cauchy problems, the degeneracy coming either...
As nonlinear hyperbolic partial differential equations have non unique global solutions, I am concer...
In this thesis, a pseudodifferential calculus for a degenerate hyperbolic Cauchy problem is develop...
In the present dissertation we discuss an extension of some results obtained by E. Serra and P. Till...
In the present dissertation we discuss an extension of some results obtained by E. Serra and P. Till...
In this paper we discuss an extension of some results obtained by Serra and Tilli, in 2012 and 2016,...
In this talk we present an overview on the extensions of the De Giorgi approach to general second or...
We discuss a purely variational approach to the study of a wide class of second order nonhomogeneous...
In this talk we present an overview on the extensions of the De Giorgi approach to general second or...
We discuss a purely variational approach to the study of a wide class of second order nonhomogeneous...
The De Giorgi method was developed in 1957 for showing continuity of non-linear elliptic problems. ...
International audienceWe study the Cauchy problem for general, nonlinear, strictly hyperbolic system...
Developing an original idea of De Giorgi, we introduce a new and purely variational approach to the...
Abstract We prove a conjecture by De Giorgi, which states that global weak solutions of nonlinear wa...
AbstractThe aim of this paper is to give an uniform approach to different kinds of degenerate hyperb...
AbstractWe consider second order degenerate hyperbolic Cauchy problems, the degeneracy coming either...
As nonlinear hyperbolic partial differential equations have non unique global solutions, I am concer...
In this thesis, a pseudodifferential calculus for a degenerate hyperbolic Cauchy problem is develop...
In the present dissertation we discuss an extension of some results obtained by E. Serra and P. Till...
In the present dissertation we discuss an extension of some results obtained by E. Serra and P. Till...
In this paper we discuss an extension of some results obtained by Serra and Tilli, in 2012 and 2016,...
In this talk we present an overview on the extensions of the De Giorgi approach to general second or...
We discuss a purely variational approach to the study of a wide class of second order nonhomogeneous...
In this talk we present an overview on the extensions of the De Giorgi approach to general second or...
We discuss a purely variational approach to the study of a wide class of second order nonhomogeneous...
The De Giorgi method was developed in 1957 for showing continuity of non-linear elliptic problems. ...
International audienceWe study the Cauchy problem for general, nonlinear, strictly hyperbolic system...
Developing an original idea of De Giorgi, we introduce a new and purely variational approach to the...
Abstract We prove a conjecture by De Giorgi, which states that global weak solutions of nonlinear wa...
AbstractThe aim of this paper is to give an uniform approach to different kinds of degenerate hyperb...
AbstractWe consider second order degenerate hyperbolic Cauchy problems, the degeneracy coming either...
As nonlinear hyperbolic partial differential equations have non unique global solutions, I am concer...
In this thesis, a pseudodifferential calculus for a degenerate hyperbolic Cauchy problem is develop...