From Configuration Sums and Fractional-level String Functions to Bailey’s Lemma

Abstract

Abstract. In this paper it is shown that the one-dimensional configuration sums of the solvable lattice models of Andrews, Baxter and Forrester and the string functions associated with admissible representations of the affine Lie algebra A (1) 1 as introduced by Kac and Wakimoto can be exploited to yield a very general class of conjugate Bailey pairs. Using… (More)

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Cite this paper

@inproceedings{Schilling1999FromCS, title={From Configuration Sums and Fractional-level String Functions to Bailey’s Lemma}, author={Anne Schilling}, year={1999} }