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- W2034178466 abstract "A Wegner estimate is proven for a Schrodinger operator with a bounded random vector potential and a Gaussian random scalar potential. The estimate is used to prove the strong dynamical localization and the exponential decay of the eigenfunc- tions. For the proof, Klopp's method using a vector field on a probability space and Germinet and Klein's bootstrap multiscale analysis are applied. Moreover Germinet and Klein's characterization of the Anderson metal-insulator transport transition is extended to the above operator." @default.
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- W2034178466 date "2004-01-01" @default.
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- W2034178466 title "Wegner estimates and localization for Gaussian random potentials" @default.
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