On the asymptotic behavior of high order moments for a family of Schroedinger equations

Abstract

We study upper bounds and the asymptotic behavior of high order moments for solutions to a family of linear and nonlinear Schroedinger equations.

References in corpus (1)

• Approximate normal forms via Floquet-Bloch theory: Nehorosev stability for linear waves in quasiperiodic media

Cited by in corpus (1)

• Scattering theory in homogeneous Sobolev spaces for Schrödinger and wave equations with rough potentials