Asymptotic stability of Schrödinger semigroups: path integral methods.
Asymptotically Linear Elliptic Boundary Value Problems.
Asymptotics and continuity properties near infinity of solutions of Schrödinger equations in exterior domains
Asymptotics and estimates of the convergence rate in a three-dimensional boundary value problem with rapidly alternating boundary conditions.
Asymptotics for minimal blow-up solutions of critical nonlinear Schrödinger equation
Asymptotics for quasilinear elliptic non-positone problems
In the recent years, many results have been established on positive solutions for boundary value problems of the form in Ω, u(x)=0 on ∂Ω, where λ > 0, Ω is a bounded smooth domain and f(s) ≥ 0 for s ≥ 0. In this paper, a priori estimates of positive radial solutions are presented when N > p > 1, Ω is an N-ball or an annulus and f ∈ C¹(0,∞) ∪ C⁰([0,∞)) with f(0) < 0 (non-positone).
Asymptotics for quasilinear equations with nearly critical growth.
Asymptotics for the minimization of a Ginzburg-Landau energy in n dimensions
We prove that minimizers of the functional , ⊂ , n ≥ 3, which satisfy the Dirichlet boundary condition on for g: → with zero topological degree, converge in and for any α<1 - upon passing to a subsequence - to some minimizing n-harmonic map. This is a generalization of an earlier result obtained for n=2 by Bethuel, Brezis, and Hélein. An example of nonunique asymptotic behaviour (which cannot occur in two dimensions if deg g = 0) is presented.
Asymptotics of solutions to some boundary value problems of elasticity for bodies with cuspidal edges.
Asymptotics of the energy functional for a fourth-order mixed boundary value problem in a domain with a cut.
Asymptotics of the first boundary problem for elliptic equations in a domain with thin covering.
Asymptotics of the first nodal line
Asymptotics of the Nodal Lines of Solutions of 2-Dimensional Schrödinger Equations.
Asymptotics of the spectral function for the Steklov problem in a family of sets with fractal boundaries.
Asymptotique de la phase de diffusion pour l’opérateur de Schrödinger dans
Asymptotique semi-classique de la fonction spectrale pour des opérateurs de Schrödinger à longue portée
Asymptotique semi-classique pour la densité spectrale locale d'opérateurs de Schrödinger (d'après D. Robert et H. Tamura)
Asymptotiques spectrales pour l'opérateur de Schrödinger avec un potentiel électromagnétique
Aubry sets and the differentiability of the minimal average action in codimension one
Let (x,u,∇u) be a Lagrangian periodic of period 1 in x1,...,xn,u. We shall study the non self intersecting functions u: RnR minimizing ; non self intersecting means that, if u(x0 + k) + j = u(x0) for some x0∈Rn and (k , j) ∈Zn × Z, then u(x) = u(x + k) + jx. Moser has shown that each of these functions is at finite distance from a plane u = ρx and thus has an average slope ρ; moreover, Senn has proven that it is possible to define the average action of u, which is usually called since...
Au-delà des opérateurs de Calderón-Zygmund : avancées récentes sur la théorie