Vacuum energy as spectral geometry.
Vacuum solutions of a stationary drift-diffusion model
Valeurs propres de problèmes aux limites elliptiques irréguliers
Valeurs propres de systèmes elliptiques définis sur des sous espaces
Valeurs propres d'une classe d'équations différentielles singulières sur une demi-droite
Valeurs propres d'une classe d'équations différentielles singulières sur une demi-droite
Valeurs propres et résonances au voisinage d'un seuil
Values in the interior of the L2-minimal solutions of the ∂∂-equation in the unit ball of Cn.
We derive formulas for the values in the interior of the L2-minimal solutions of the ∂∂-equation in the unit ball of Cn. These formulas generalize previously known formulas for the boundary values of the same solutions. We estimate the solution and obtain a (known) result concerning weighted Nevanlinna classes.
Valutazioni a priori e regolarità per soluzioni di equazioni quasi-ellittiche
Valutazioni delle pseudodistanze naturali di taglia con metodi geometrico-variazionali
Vanishing non-local regularization of a scalar conservation law.
Vanishing of solutions of diffusion equation with convection and absorption.
Vanishing viscosity limit for an expanding domain in space
Vanishing waves on closed intervals and propagating short-range phenomena.
Variable depth KdV equations and generalizations to more nonlinear regimes
We study here the water waves problem for uneven bottoms in a highly nonlinear regime where the small amplitude assumption of the Korteweg-de Vries (KdV) equation is enforced. It is known that, for such regimes, a generalization of the KdV equation (somehow linked to the Camassa-Holm equation) can be derived and justified [Constantin and Lannes, Arch. Ration. Mech. Anal. 192 (2009) 165–186] when the bottom is flat. We generalize here this result with a new class of equations taking into account...
Variance decay for functionals of the environment viewed by the particle
For the random walk among random conductances, we prove that the environment viewed by the particle converges to equilibrium polynomially fast in the variance sense, our main hypothesis being that the conductances are bounded away from zero. The basis of our method is the establishment of a Nash inequality, followed either by a comparison with the simple random walk or by a more direct analysis based on a martingale decomposition. As an example of application, we show that under certain conditions,...
Variantes des inégalités de Sobolev et inégalités de Trudinger pour les groupes de Lie et les variétés riemanniennes.
Variants on Alexandrov reflection principle and other applications of maximum principle
Variation de la phase de diffusion et distribution des résonances
Variation of a nonlinear temperature field connected with the coefficient of heat conductivity.