Foliations and the generalized complex Monge-Ampère equations
Fonction spectrale d'opérateurs non elliptiques
Fonction spectrale et valeurs propres d'une classe d'opérateurs non elliptiques
Fonction spectrale et valeurs propres d'une classe d'opérateurs non elliptiques
Fonction zêta d'Epstein pour un opérateur elliptique qui dégénère dans la direction normale
Fonctionnelle quadratique et équations intégrales pour les problèmes d'onde harmonique en domaine extérieur
Fonctionnelles de Ginzburg-Landau et espaces de configurations de particules positives et négatives
Fonctions de Lyapunov pour les équations de Navier-Stokes
Fonctions de mailles et théorie elliptique des opérateurs aux différences finies (suite)
Fonctions de mailles et théorie elliptique des opérateurs aux différences finies
Forced anisotropic mean curvature flow of graphs in relative geometry
The paper is concerned with the graph formulation of forced anisotropic mean curvature flow in the context of the heteroepitaxial growth of quantum dots. The problem is generalized by including anisotropy by means of Finsler metrics. A semi-discrete numerical scheme based on the method of lines is presented. Computational results with various anisotropy settings are shown and discussed.
Forced oscillation of certain hyperbolic equations with continuous distributed deviating arguments
Certain hyperbolic equations with continuous distributed deviating arguments are studied, and sufficient conditions are obtained for every solution of some boundary value problems to be oscillatory in a cylindrical domain. Our approach is to reduce the multi-dimensional oscillation problems to one-dimensional oscillation problems for functional differential inequalities by using some integral means of solutions.
Forced oscillations of a class of nonlinear delay hyperbolic equations
Forced oscillations of beams on elastic bearings.
Forced oscillations of half-linear elliptic equations via Picone-type inequality.
Forced periodic oscillations in the climate system via an energy balance model
Forced periodic vibrations of an elastic system with elastico-plastic damping
We prove the existence and find necessary and sufficient conditions for the uniqueness of the time-periodic solution to the equations for an arbitrary (sufficiently smooth) periodic right-hand side , where denotes the Laplace operator with respect to , and is the Ishlinskii hysteresis operator. For this equation describes e.g. the vibrations of an elastic membrane in an elastico-plastic medium.
Forced vibrations in one-dimensional nonlinear thermoelasticity as a local coercive-like problem
Forced vibrations of wave equations with non-monotone nonlinearities
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