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Elliptic functions from hypergeometric integrals

Published 3 Aug 2020 in math.CA and math.CV | (2008.01240v1)

Abstract: As a contribution to the Ramanujan theory of elliptic functions to alternative bases, Li-Chien Shen has shown how analogues of the Jacobian elliptic functions may be derived from incomplete hypergeometric integrals in signatures three and four. We determine precisely the signatures in which the Jacobian analogues or their squares are indeed elliptic.

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