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Symmetry Groups of $A_n$ Hypergeometric Series

Published 27 Oct 2013 in math.CA, math.CO, and math.GR | (1310.7273v2)

Abstract: Structures of symmetries of transformations for Holman-Biedenharn-Louck $A_n$ hypergeometric series: $A_n$ terminating balanced ${}4 F_3$ series and $A_n$ elliptic ${}{10} E_9$ series are discussed. Namely the description of the invariance groups and the classification all of possible transformations for each types of $A_n$ hypergeometric series are given. Among them, a "periodic" affine Coxeter group which seems to be new in the literature arises as an invariance group for a class of $A_n$ ${}_4 F_3$ series.

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