December 14 -18, 2015
The aim of the ANR project NOSEVOL, for which this will be the concluding conference, is to study refined spectral, microlocal or semi-classical estimates for mainly non-selfadjoint operators and their applications to dynamical and evolution problems. This involves in particular resolvent type estimates, spectral and pseudospectral estimates, numerical simulations, Weyl law type estimates and resonances results. By evolution problems we mean scattering, diffusion, dissipation, damping, propagation or return to the equilibrium phenomena, arising in kinetic theory, relativity, superconductivity, oceanography mathematical physics. The central idea of the project was to help interplay between researchers working on estimates and researchers studying or modeling evolution problems.
The conference will give an idea of the state of the art and the progresses in the study of non-selfadjoint operators at the end of the NOSEVOL project. Considerable breakthroughs have already been done in the recent years, and this will be also an occasion to listen to major actors in connected communities (in kinetic theory, dynamical systems, global analysis, statistical physics and mechanics) |
Scientific Committee
Bernard Helffer (Université Paris-Sud) Organizing Committee Setsuro Fujiie (University of Ritsumeikan) Speakers
Turning invariant measures on the torus into invariant measures on the line by passing to the limit
Spectral gaps via additive combinatorics
Classical Hamiltonian Systems, Driven out of Equilibrium, a Review
Scattering theory for Lindblad operators
Resonance widths for general Helmholtz resonators with straight neck
Invariant distributions and injectivity of X-ray transform for
Distorted plane waves in chaotic scattering
Dispersion estimates for the wave and the Schrodinger equations outside strictly convex obstacle
Stark-Wannier ladders and cubic exponential sums
Malliavin Calculus of Bismut type for an operator of order four on a Lie group
Estimates on the molecular dynamics for the predissociation process
High energy asymptotics of the scattering matrix for Schroedinger and Dirac operators
Near soliton dynamics for the energy critical NLS
Location and Weyl formula for the eigenvalues of non self-adjoint operators
Non-linear partial differential equations in complex geometry
Nonequilibrium statistical mechanics of harmonic networks
Mean Field Limits for Ginzburg-Landau Vortices
Convergence of pseudospectra, constant resolvent norm and Schrödinger operators with complex potentials
Generic non-selfadjoint Zakharov-Shabat operators
The Feynman propagator and its positivity properties |