Scattering, scattering inverse et équations d'évolutions non linéaires
Scattering Theory for Dirac Operators.
Scattering Theory for Elliptic Operators of Arbitrary Order
Scattering theory for Hartree type equations
Scattering theory for one-dimensional step potentials
Scattering theory for the shape resonance model. I. Non-resonant energies
Scattering theory for the shape resonance model. II. Resonance scattering
Scattering theory in the weighted spaces for some Schrödinger equations
Scattering theory: Some old and new problems.
Scattering, transformations spectrales et équations d'évolution non linéaire II
Scattering, transformations spectrales et équations d'évolution non linéaires
Schrödinger equation spectrum and Korteweg-De Vries type invariants
Schrödinger operator with magnetic field in domain with corners
We present here a simplified version of results obtained with F. Alouges, M. Dauge, B. Helffer and G. Vial (cf [4, 7, 9]). We analyze the Schrödinger operator with magnetic field in an infinite sector. This study allows to determine accurate approximation of the low-lying eigenpairs of the Schrödinger operator in domains with corners. We complete this analysis with numerical experiments.
Schrödinger operators in the uniform norm
Schrödinger operators with almost periodic potentials in nonseparable Hilbert spaces
Schrödinger operators with Highly Singular, Oscillating Potentials.
Self-adjointness of Schrödinger-type operators with singular potentials on manifolds of bounded geometry.
Semi-classical analysis and vanishing properties of solutions to quasilinear equations.
Semi-classical analysis for Harper's equation. III : Cantor structure of the spectrum
Semiclassical analysis of low lying eigenvalues. I. Non degenerate minima : asymptotic expansions