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  Ising Model Observables and Non-Backtracking Walks (1209.3996v3)
    Published 18 Sep 2012 in math.CO and math.PR
  
  Abstract: This paper presents an alternative proof of the connection between the partition function of the Ising model on a finite graph $G$ and the set of non-backtracking walks on $G$. The techniques used also give formulas for spin-spin correlation functions in terms of non-backtracking walks. The main tools used are Viennot's theory of heaps of pieces and turning numbers on surfaces.
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