Continuity with respect to disorder of the integrated density of states

We prove that the integrated density of states (IDS) associated to a random Schrodinger operator is locally uniformly Holder continuous as a function of the disorder parameter λ. In particular, we obtain convergence of the IDS, as λ→ 0, to the IDS for the unperturbed operator at all energies for which the IDS for the unperturbed operator is continuous in energy.