q-Hypergeometric proofs of polynomial analogues of the triple product identity, Lebesgue's identity and Euler's pentagonal number theorem

Details q-Hypergeometric proofs of polynomial analogues of the triple product identity, Lebesgue's identity and Euler's pentagonal number theorem q-Hypergeometric proofs of polynomial analogues of the triple product identity, Lebesgue's identity and Euler's pentagonal number theorem

2002-03-22

arxiv.org/abs/math/0203229v1

Ramanujan J 8 (2005), 467-474

Mathematics

Combinatorics

7 pages, AMS-LaTeX

Scientific paper

We present alternative, q-hypergeometric proofs of some polynomial analogues
of classical q-series identities recently discovered by Alladi and Berkovich,
and Berkovich and Garvan.

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