arXiv · 2404.08141
Algebraic formulas and Geometric derivation of Source Identities
Abstract
Source identities are fundamental identities between multivariable special functions. We give a geometric derivation of rational and trigonometric source identities. We also give a systematic derivation and extension of various determinant representations for source functions which appeared in previous literature as well as introducing the elliptic version of the determinants, and obtain identities between determinants. We also show several symmetrization formulas for the rational version.
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Kohei Motegi, Ryo Ohkawa. 2024-04-11. Algebraic formulas and Geometric derivation of Source Identities. https://arxiv.org/abs/2404.08141
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