Anderson Localization for Time Periodic Random Schrödinger operators

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We prove that at large disorder, Anderson localization in $\Z^d$ is stable under localized time-periodic perturbations by proving that the associated quasi-energy operator has pure point spectrum. The formulation of this problem is motivated by questions of Anderson localization for non-linear Schrödinger equations.
15 pgs, to appear in Commun PDE

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