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(16 Oct 2012) Key: citeulike:11486515
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The partition function of the 6-vertex model with Domain Wall Boundary Conditions (DWBC) was given by Izergin, in a determinantal form. It is known that for a special value of the parameters it reduces to a Schur polynomial. In 2006, Caradoc, Foda and Kitanine computed the partition function of the higher spin generalization of the 6-vertex model. In this article, we prove that, for a special value of the parameters, referred to as the combinatorial point, the partition function is in fact a Macdonald polynomial.
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