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Generalized $$q$$ q -deformed correlation functions as spectral functions of hyperbolic geometry
2014
European Physical Journal C: Particles and Fields
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We analyse the role of vertex operator algebra and 2d amplitudes from the point of view of the representation theory of infinite dimensional Lie algebras, MacMahon and Ruelle functions. A p-dimensional MacMahon function is the generating function of p-dimensional partitions of integers. These functions can be represented as amplitudes of a two-dimensional c=1 CFT. In this paper we show that p-dimensional MacMahon functions can be rewritten in terms of Ruelle spectral functions, whose spectrum
doi:10.1140/epjc/s10052-014-2976-2
fatcat:edy72wjhtjendlm6ymdwvwlebe