Averaged spectral measures of a class of random Schrödinger operators coincide with Plancherel measures of convolution operators on wreath products, yielding new spectral criteria and Lifshitz tail estimates.
Localization at large dis order and at extreme energies: An elementary derivations
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Random Schr\"odinger operators and convolution on wreath products
Averaged spectral measures of a class of random Schrödinger operators coincide with Plancherel measures of convolution operators on wreath products, yielding new spectral criteria and Lifshitz tail estimates.