Solutions fortes et majorations asymptotiques pour le modèle de Darcy Forchheimer en convection naturelle
Solutions globales avec nappe de tourbillon pour les équations d'Euler dans le plan
Solutions globales des équations d’Einstein-Maxwell
En adaptant une méthode de Lindblad et Rodnianski, on prouve l’existence de solutions globales pour les équations d’Einstein-Maxwell en dimension d’espace . Les données initiales considérées sont lisses, asymptotiquement euclidiennes et suffisamment petites. On utilise la jauge harmonique et la jauge de Lorenz.
Solutions globales des systèmes de Dirac-Klein-Gordon
Solutions globales du problème de Cauchy pour l'équation de Boltzmann
Solutions globales du système de Maxwell dans un milieu ferromagnétique
Solutions in the large for certain nonlinear parabolic systems
Solutions of a nonhyperbolic pair of balance laws
We describe a constructive algorithm for obtaining smooth solutions of a nonlinear, nonhyperbolic pair of balance laws modeling incompressible two-phase flow in one space dimension and time. Solutions are found as stationary solutions of a related hyperbolic system, based on the introduction of an artificial time variable. As may be expected for such nonhyperbolic systems, in general the solutions obtained do not satisfy both components of the given initial data. This deficiency may be overcome,...
Solutions of a nonhyperbolic pair of balance laws
We describe a constructive algorithm for obtaining smooth solutions of a nonlinear, nonhyperbolic pair of balance laws modeling incompressible two-phase flow in one space dimension and time. Solutions are found as stationary solutions of a related hyperbolic system, based on the introduction of an artificial time variable. As may be expected for such nonhyperbolic systems, in general the solutions obtained do not satisfy both components of the given initial data. This deficiency may be overcome,...
Solutions of semilinear Schrödinger equations in
Solutions of the constraint equations in general relativity satisfying "hyperboloidal boundary conditions" [Book]
Solutions presque périodiques et a N-solitons de l'équation hydrodynamique non linéaire de Kaup
Solutions self-similaires de l'équation de Schrödinger non-linéaire
Solutions semi-globales asymptotiquement minkowskiennes pour les équations d'Einstein
Solutions stationnaires des équations de Vlasov-Poisson à symétries cylindriques
Solutions statistiques homogènes des équations de Navier-Stokes
Solutions to a model for compressible immiscible two phase flow in porous media.
Solutions to a nonlinear drift-diffusion model for semiconductors.
Solutions to three-dimensional Navier-Stokes equations for incompressible fluids.
Solutions with vortices of a semi-stiff boundary value problem for the Ginzburg–Landau equation
We study solutions of the 2D Ginzburg–Landau equation subject to “semi-stiff” boundary conditions: Dirichlet conditions for the modulus, , and homogeneous Neumann conditions for the phase. The principal result of this work shows that there are stable solutions of this problem with zeros (vortices), which are located near the boundary and have bounded energy in the limit of small . For the Dirichlet boundary condition (“stiff” problem), the existence of stable solutions with vortices, whose energy...