Partial fractions and bilateral summations

DOI10.1063/1.530536zbMath0804.33014OpenAlexW2042439361MaRDI QIDQ4300195

Chu, Wenchang

Publication date: 9 August 1994

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.530536

zbMATH Keywords

bilateral hypergeometric series

Mathematics Subject Classification ID

Generalized hypergeometric series, ({}_pF_q) (33C20) Hypergeometric functions (33C99)

Related Items

Extensions of Karlsson–Minton summation theorem and some consequences of the first Miller–Paris transformation, Divided differences and well-poised q-series, A novel proof of two partial fraction decompositions, Approach of \(q\)-derivative operators to terminating \(q\)-series formulae, Divided differences and terminating well-poised hypergeometric series, Alternative Approach to Miller-Paris Transformations and Their Extensions, \(q\)-extensions of Dougall's bilateral \(_2H_2\)-series, On Warnaar's elliptic matrix inversion and Karlsson--Minton-type elliptic hypergeometric series, Asymptotic method for Dougall's bilateral hypergeometric sums, Properties of the Appell-Lerch function (I), Harmonic number identities and Hermite-Padé approximations to the logarithm function, Hypergeometric \({}_4F_3(1)\) with integral parameter differences, The Saalschütz chain reactions and bilateral basic hypergeometric series.

Cites Work

• Summation Formulas for Basic Hypergeometric Series
• Positive Integrals of Bessel Functions
• Generalized Hypergeometric Function of Unit Argument
• Hypergeometric Functions with Integral Parameter Differences