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Exact results for the sigma(z) two-point function of the XXZ chain Delta=1/2
Journal article   Peer reviewed

Exact results for the sigma(z) two-point function of the XXZ chain Delta=1/2

N. Kitanine, Jean Michel Maillet, N. A. Slavnov and Véronique Terras
Journal of Statistical Mechanics: Theory and Experiment, (L09002)
2005

Abstract

Quantum integrable models spin chain Bethe ansatz Correlation functions
We propose a new multiple-integral representation for the correlation function [sigma(1)(z)sigma(m+1)(z)] of the XXZ spin-1/2 Heisenberg chain in the disordered regime. We show that for Delta = 1/2 the integrals can be separated and computed exactly. As an example we give the explicit results up to the lattice distance m = 8. It turns out that the answer is given as integer numbers divided by 2((m+1)2).
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