Global controllability and stabilization for the nonlinear Schrodinger   equation on an interval
  We prove global internal controllability in large time for the nonlinear Schrodinger equation on a bounded interval with periodic, Dirichlet or Neumann conditions. Our strategy combines stabilization and local controllability near 0. We use Bourgain spaces to prove this result on L2. We also get a regularity result about the control if the data are assumed smoother. 
Camille Laurent (LM-Orsay)