Motivated by the study of certain non linear free-boundary value problems for hyperbolic systems of partial differential equations arising in Magneto-Hydrodynamics, in this paper we show that an a priori estimate of the solution to certain boundary value problems, in the conormal Sobolev space H1_tan, can be transformed into an L2 a priori estimate of the same problem
A general approach is proposed to a priori estimates for solutions to nonlinear partial differential...
We prove low regularity a priori estimates for the derivative nonlinear Schrödinger equation in Bes...
Abstract. An hp-discontinuous Galerkin (DG) method is applied to a class of second or-der linear hyp...
AbstractAssuming that a hyperbolic initial boundary value problem satisfies an a priori energy estim...
The need to study boundary value problems for elliptic parabolic equations is dictated by numerous p...
We present recent results about the mixed initial-boundary value problem for a linear hyperbolic sys...
We study the boundary value problem for a linear first-order partial differential system with charac...
We deal with linear parabolic (in the sense of Petrovskii) systems of order 2b with discontinuous pr...
A method developed by Arnold to prove nonlinear stability of certain steady states for ideal incompr...
International audienceAssuming that a hyperbolic initial boundary value problem satsifies an a prior...
We consider a boundary value problem for a system of linear partial differential equations with non ...
Three nonlinear initial-boundary value problems are considered. A potential energy well theory appli...
AbstractThe aim of this paper is to give an uniform approach to different kinds of degenerate hyperb...
We study the mixed initial-boundary value problem for a linear hyperbolic system with non character...
AbstractWe consider linear hyperbolic boundary-value problems for second order systems, which can be...
A general approach is proposed to a priori estimates for solutions to nonlinear partial differential...
We prove low regularity a priori estimates for the derivative nonlinear Schrödinger equation in Bes...
Abstract. An hp-discontinuous Galerkin (DG) method is applied to a class of second or-der linear hyp...
AbstractAssuming that a hyperbolic initial boundary value problem satisfies an a priori energy estim...
The need to study boundary value problems for elliptic parabolic equations is dictated by numerous p...
We present recent results about the mixed initial-boundary value problem for a linear hyperbolic sys...
We study the boundary value problem for a linear first-order partial differential system with charac...
We deal with linear parabolic (in the sense of Petrovskii) systems of order 2b with discontinuous pr...
A method developed by Arnold to prove nonlinear stability of certain steady states for ideal incompr...
International audienceAssuming that a hyperbolic initial boundary value problem satsifies an a prior...
We consider a boundary value problem for a system of linear partial differential equations with non ...
Three nonlinear initial-boundary value problems are considered. A potential energy well theory appli...
AbstractThe aim of this paper is to give an uniform approach to different kinds of degenerate hyperb...
We study the mixed initial-boundary value problem for a linear hyperbolic system with non character...
AbstractWe consider linear hyperbolic boundary-value problems for second order systems, which can be...
A general approach is proposed to a priori estimates for solutions to nonlinear partial differential...
We prove low regularity a priori estimates for the derivative nonlinear Schrödinger equation in Bes...
Abstract. An hp-discontinuous Galerkin (DG) method is applied to a class of second or-der linear hyp...