Inversion techniques and combinatorial identities. Basic hypergeometric identities
Copyright policy )Inversion techniques and combinatorial identities. Basic hypergeometric identities
See the reviews for the closely related papers of \textit{W. Chu} [Pure Math. Appl. 4, No. 4, 409-428 (1993; Zbl 0815.05008)] and [Forum Math. 7, No. 1, 117-129 (1995; Zbl 0815.05009)]. New proofs for the number of basic hypergeometric identities are given based on inverse pairs and on the embedding of identities into inverse pairs.
- University of Salento Italy
BASIC HYPERGEOMETRIC SERIES, combinatorial identities, \(q\)-Abel formula, Basic hypergeometric functions in one variable, \({}_r\phi_s\), \(q\)-calculus and related topics, basic hypergeometric identities, \(q\)-Watson formula, inverse pairs, Combinatorial identities, bijective combinatorics, \(q\)-Saalschütz formula
BASIC HYPERGEOMETRIC SERIES, combinatorial identities, \(q\)-Abel formula, Basic hypergeometric functions in one variable, \({}_r\phi_s\), \(q\)-calculus and related topics, basic hypergeometric identities, \(q\)-Watson formula, inverse pairs, Combinatorial identities, bijective combinatorics, \(q\)-Saalschütz formula
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