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- W2259287408 abstract "In this work, we study the spectral statistics for Anderson model on $ell^2(mathbb{N})$ with decaying randomness whose single site distribution has unbounded support. Here we consider the operator $H^omega$ given by $(H^omega u)_n=u_{n+1}+u_{n-1}+a_nomega_n u_n$, $a_nsim n^{-alpha}$ and ${omega_n}$ are real i.i.d random variables following symmetric distribution $mu$ with fat tail, i.e $mu((-R,R)^c) frac{1}{2}$, we are able to show that the eigenvalue process in $(-2,2)$ is the clock process." @default.
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- W2259287408 date "2016-02-09" @default.
- W2259287408 modified "2023-09-27" @default.
- W2259287408 title "Spectral Statistics for one dimensional Anderson model with unbounded but decaying potential" @default.
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