A revision of "On asymptotic stability in energy space of ground states of NLS in 1D"
Abstract
Description
We transpose work by T.Mizumachi to prove smoothing estimates for dispersive solutions of the linearization at a ground state of a Nonlinear Schrödinger equation (NLS) in 1D. As an application we extend to dimension 1D a result on asymptotic stability of ground states of NLS proved by Cuccagna & Mizumachi for dimensions $\ge 3$
This is a revision of the author's paper "On asymptotic stability in energy space of ground states of NLS in 1D" which appeared in J.Diff.Equations 245 (2008) pp 653-691. We correct an error in Lemma 5.4 in that paper and we simplify the smoothing argument
This is a revision of the author's paper "On asymptotic stability in energy space of ground states of NLS in 1D" which appeared in J.Diff.Equations 245 (2008) pp 653-691. We correct an error in Lemma 5.4 in that paper and we simplify the smoothing argument