Classical conormal, semilinear waves
Classical limit of the matrix elements on quantized Lobachevskii plane.
Classical solutions for the equations modelling the motion of a ball in a bidimensional incompressible perfect fluid
In this paper we investigate the motion of a rigid ball in an incompressible perfect fluid occupying . We prove the global in time existence and the uniqueness of the classical solution for this fluid-structure problem. The proof relies mainly on weighted estimates for the vorticity associated with the strong solution of a fluid-structure problem obtained by incorporating some dissipation.
Classical solutions for the equations modelling the motion of a ball in a bidimensional incompressible perfect fluid
In this paper we investigate the motion of a rigid ball in an incompressible perfect fluid occupying . We prove the global in time existence and the uniqueness of the classical solution for this fluid-structure problem. The proof relies mainly on weighted estimates for the vorticity associated with the strong solution of a fluid-structure problem obtained by incorporating some dissipation.
Classical Solutions of Nonlinear Schrödinger Equations.
Classical Solutions of the Chain Equation. I.
Classical wave operators and asymptotic quantum field operators on curved space-times
Closed form bound-state perturbation theory.
Clustering layers and boundary layers in spatially inhomogeneous phase transition problems
Coefficients de Stokes du modèle cubique : point de vue de la résurgence quantique
Coexistence for a resource-based growth model with two resources.
Coherent nonlinear waves and the Wiener algebra
We study oscillatory solutions of semilinear first order symmetric hyperbolic system , with real analytic .The main advance in this paper is that it treats multidimensional problems with profiles that are almost periodic in with only the natural hypothesis of coherence.In the special case where has constant coefficients and the phases are linear, the solutions have asymptotic descriptionwhere the profile is almost periodic in .The main novelty in the analysis is the space of profiles which...
Commentary on local and boundary regularity of weak solutions to Navier-Stokes equations.
Commutative rings of differential operators connected with two-dimensional Abelian varieties.
Commutative rings of differential operators corresponding to multidimensional algebraic varieties.
Commutator expansions and smoothing properties of generalized Benjamin-Ono equations
Compacité par compensation et espaces de Hardy
Compact attractor for weakly damped driven Korteweg-de Vries equations on the real line
We investigate the long-time behaviour of solutions to the Korteweg-de Vries equation with a zero order dissipation and an additional forcing term, when the space variable varies over , and prove that it is described by a maximal compact attractor in .
Comparaison entre la décroissance de fonctions propres pour les opérateurs de Dirac et de Klein-Gordon. Application à l'étude de l'effet tunnel
Comparaison entre modèles d'ondes de surface en dimension 2
Partant du principe de conservation de la masse et du principe fondamental de la dynamique, on retrouve l'équation d'Euler nous permettant de décrire les modèles asymptotiques de propagation d'ondes dans des eaux peu profondes en dimension 1. Pour décrire la propagation des ondes en dimension 2, Kadomtsev et Petviashvili [ 15 (1970) 539] utilisent une perturbation linéaire de l'équation de KdV. Mais cela ne précise pas si les équations ainsi obtenues dérivent de l'équation d'Euler, c'est ce que...