Problème de Cauchy global pour des systèmes de Dirac-Klein-Gordon
Problème de Cauchy pour des systèmes hyperboliques semi-linéaires
Problème de Cauchy pour l'équation de Boltzmann en relativité générale
Problèmes mixtes pour le système de Maxwell
Prolongement méromorphe de la matrice de scattering pour des problèmes à deux corps à longue portée
Propagation of chaos for Burgers' equation
Puits de potentiel généralisés et asymptotique semi-classique
Puits multiples en mécanique semi-classique VI. (Cas des puits sous-variétés)
Puits multiples pour l'opérateur de Dirac
Qualitative properties of the free-boundary of the Reynolds equation in lubrication.
The hydrodynamic lubrication of a cylindrical bearing is governed by the Reynolds equation that must be satisfied by the pressure of lubricating oil. When cavitation occurrs we are carried to an elliptic free-boundary problem where the free-boundary separates the lubricated region from the cavited region.Some qualitative properties are obtained about the shape of the free-boundary as well as the localization of the cavited region.
Quantum nonlinear Schrödinger equation. I. Intertwining operators
Quasiperiodic Soliton Solutions to Nonlinear Klein-Gordon Equations on IR2.
Régularité de la solution des équations cinétiques en physique des plasmas
Regularity analysis for systems of reaction-diffusion equations
This paper is devoted to the study of the regularity of solutions to some systems of reaction–diffusion equations. In particular, we show the global boundedness and regularity of the solutions in one and two dimensions. In addition, we discuss the Hausdorff dimension of the set of singularities in higher dimensions. Our approach is inspired by De Giorgi’s method for elliptic regularity with rough coefficients. The proof uses the specific structure of the system to be considered and is not a mere...
Relativistic hamiltonian dynamics of singularities of the Liouville equation
Remark on Essential Selfadjointness of Dirac Operators with Coulomb Potentials.
Remark to the comparison of solution properties of Love's equation with those of wave equation
In the paper some solution properties of the Love's equation are compared with those of the classical wave equation for a certain class of boundary conditions. The method of small parameter is used.
Remarks on the Solvability of Transonic Flow Problems.
Remarque sur le problème de Cauchy pour une équation de Dirac non linéaire avec masse nulle
Representation of equilibrium solutions to the table problem of growing sandpiles
In the dynamical theory of granular matter the so-called table problem consists in studying the evolution of a heap of matter poured continuously onto a bounded domain . The mathematical description of the table problem, at an equilibrium configuration, can be reduced to a boundary value problem for a system of partial differential equations. The analysis of such a system, also connected with other mathematical models such as the Monge–Kantorovich problem, is the object of this paper. Our main...