Daniel Lenz, Norbert Peyerimhoff, Ivan Veselic'
Published 2002-12-19Version 1
We study ergodic random Schr"odinger operators on a covering manifold, where the randomness enters both via the potential and the metric. We prove measurability of the random operators, almost sure constancy of their spectral properties, the existence of a selfaveraging integrated density of states and a \v{S}ubin type trace formula.
Central limit theorem for the integrated density of states of the Anderson model on lattice
Discontinuities of the integrated density of states for random operators on Delone sets
Integrated density of states for ergodic random Schrödinger operators on manifolds
