Transformation and summation formulas for Kampé de Fériet series \(F^{0:3}_{1:1} (1,1)\)

DOI10.1006/jmaa.1996.0306zbMath0861.33013OpenAlexW1499718996MaRDI QIDQ1922984

S. N. Pitre, Joris Van der Jeugt

Publication date: 30 September 1996

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jmaa.1996.0306

zbMATH Keywords

\(9-j\) coefficientshypergeometric summation formulas

Mathematics Subject Classification ID

Other hypergeometric functions and integrals in several variables (33C70) General mathematical topics and methods in quantum theory (81Q99)

Related Items (13)

Double series expansions for \(\pi\) ⋮ Transformation and summation formulas for double hypergeometric series ⋮ Discrete Whittaker processes ⋮ Unnamed Item ⋮ Expansions over Legendre polynomials and infinite double series identities ⋮ Reduction and summation formulae for semi-terminating \(q\)-Kampé de Fériet series ⋮ The triple sum formulas for 9j coefficients of SU(2) and uq(2) ⋮ On the extended Appell-Lauricella hypergeometric functions and their applications ⋮ Transformation formulas for double hypergeometric series related to 9-j coefficients and their basic analogs ⋮ Transformation formula for a double Clausenian hypergeometric series, its \(q\)-analogue, and its invariance group ⋮ On the triple sum formula for Wigner 9j-symbols ⋮ Hypergeometric series related to the \(9-j\) coefficient of \({\mathfrak{su}}(1,1)\) ⋮ TRANSFORMATION AND REDUCTION FORMULAE FOR DOUBLE q-SERIES OF TYPE Φ^2:1;λ_2:0;μ

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