摘要

In this paper, we study the energy of the polymer {S-1, ... , S-n} equipped with random electrical charges {omega(1), ... , omega(n)}: H-n = Sigma(1 <= i <= j <= n) omega(i)omega I-j({Si=Sj}) where {S-n} is a symmetric random walk in Z in the domain of attraction of the symmetric alpha-stable process. Based on the large deviation result of the local time of alpha-stable random walk and the Gartner Ellis theorem, we get the moderate deviations for H-n.

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