Dynamical Upper Bounds for One-Dimensional Quasicrystals
arXiv:math-ph/0203018
Abstract
Following the Killip-Kiselev-Last method, we prove quantum dynamical upper bounds for discrete one-dimensional Schrödinger operators with Sturmian potentials. These bounds hold for sufficiently large coupling, almost every rotation number, and every phase.
14 pages; this paper extends and replaces math-ph/0112013