Below is the ascii version of the abstract for 06-259. The html version should be ready soon.

M Krishna
Continuity of integrated density of states -- independent randomness
(27K, AMS-TeX)

ABSTRACT.  In this paper we discuss the continuity properties of the integrated
density of states for random models based on that of the single site
distribution.
Our results are valid for models with independent randomness with arbitrary
free parts.
In particular in the case of the Anderson type models (with stationary, growing, decaying randomness) on the $\nu$ dimensional
lattice, with or without periodic and almost periodic backgrounds,
we show that if the single site distribution is uniformly
$\alpha$-H\"older continuous, $0 < \alpha \leq 1$, then
the density of states is also uniformly $\alpha$-H\"older continuous.