Inégalités de Sobolev optimales et inégalités isopérimétriques sur les variétés
Inégalités de Sogge bilinéaires et équation de Schrödinger non linéaire
Inégalités de Strichartz et équations d’ondes quasilinéaires
Dans ce texte, notre but est de résoudre des équations d’ondes quasilinéaires pour des données initiales moins régulières que ce qu’impose les méthodes d’énergie. Ceci impose de démontrer des estimées de type Strichartz pour des opérateurs d’ondes à coefficients seulement lipschitziens.
Inégalités différentielles fonctionnelles du type elliptique
Inégalités isopérimétriques et applications. Domaines nodaux des fonctions propres
Inégalités et représentations de groupes nilpotents
Inequalities for single crystal tube growth by edge-defined film-fed growth technique.
Inequalities for spherically symmetric solutions of the wave equation.
Inéquations portant sur des systèmes linéaires de type parabolique et applications à la recherche de classes d'unicité
Inéquations quasi variationnelles dépendant d'un paramètre
Inéquations variationnelles d'évolution paraboliques du 2ème ordre
Inertial manifolds and stabilization of nonlinear beam equations with Balakrishnan-Taylor damping.
Inertial manifolds for nonautonomous dynamical systems and for nonautonomous evolution equations
Inertial manifolds for retarded second order in time evolution equations in admissible spaces
Using the Lyapunov-Perron method, we prove the existence of an inertial manifold for the process associated to a class of non-autonomous semilinear hyperbolic equations with finite delay, where the linear principal part is positive definite with a discrete spectrum having a sufficiently large distance between some two successive spectral points, and the Lipschitz coefficient of the nonlinear term may depend on time and belongs to some admissible function spaces.
Inertial manifolds of damped semilinear wave equations
Infinite multiplicity of positive solutions for singular nonlinear elliptic equations with convection term and related supercritical problems.
Infinite systems of first order PFDEs with mixed conditions
We consider mixed problems for infinite systems of first order partial functional differential equations. An infinite number of deviating functions is permitted, and the delay of an argument may also depend on the spatial variable. A theorem on the existence of a solution and its continuous dependence upon initial boundary data is proved. The method of successive approximations is used in the existence proof. Infinite differential systems with deviated arguments and differential integral systems...
Infinitely many periodic solutions for variable exponent systems.
Infinitely many periodic solutions of nonlinear wave equations on .
Infinitely many solutions for a semilinear elliptic equation in via a perturbation method
We introduce a method to treat a semilinear elliptic equation in (see equation (1) below). This method is of a perturbative nature. It permits us to skip the problem of lack of compactness of but requires an oscillatory behavior of the potential b.