Peter D. Hislop, Frederic Klopp, Jeffrey H. Schenker
Published 2004-09-03Version 1
We prove that the integrated density of states (IDS) associated to a random Schroedinger operator is locally uniformly Hoelder continuous as a function of the disorder parameter lambda. In particular, we obtain convergence of the IDS, as lambda tends to 0, to the IDS for the unperturbed operator at all energies for which the IDS for the unperturbed operator is continuous in energy.
Comments: 12 pages, LaTeX
Journal: Ill. J. Math. 49 (2005), 893
On the continuity of the integrated density of states in the disorder
Sharp Bounds for the Integrated Density of States of 1-d Anderson-Bernoulli Model
On the Joint Distribution of Energy Levels of Random Schroedinger Operators
