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- W100799797 abstract "We study a class of Schrodinger operators on $Z^2$ with a random potential decaying as $|x|^{-dex}$, $0 0$. These estimates interpolate between the lower bound $lambda^{-2+eta}$ due to recent work of Schlag-Shubin-Wolff for $dex=0$, and pure a.c. spectrum for $dex>frac12$ demonstrated in recent work of Bourgain." @default.
- W100799797 created "2016-06-24" @default.
- W100799797 creator A5000267802 @default.
- W100799797 date "2005-03-28" @default.
- W100799797 modified "2023-09-27" @default.
- W100799797 title "Localization lengths for Schroedinger operators on Z^2 with decaying random potentials" @default.
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