Irreducible recurrences and representation theorems for \(_ 3F_ 2(1)\)
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Publication:584592
DOI10.1016/0898-1221(83)90124-4zbMath0523.33002OpenAlexW1998094397MaRDI QIDQ584592
Publication date: 1983
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0898-1221(83)90124-4
Related Items (12)
Analysis of atomic integrals involving explicit correlation factors for the three-electron case. I: Connection to the hypergeometric function \(_{3}F_{2}\) ⋮ On the Mellin transform of products of Bessel and generalized hypergeometric functions ⋮ A generalized inverse binomial summation theorem and some hypergeometric transformation formulas ⋮ Generalized Watson's summation formula for \(_3F_2(1)\) ⋮ M. Jackson's bilateral \(_{3} H _{3}\)-series and extension with integer parameters ⋮ On Cauchy-Liouville-Mirimanoff polynomials. II ⋮ A generalization of Euler’s hypergeometric transformation ⋮ Three-term relations for \(_3F_2(1)\) ⋮ Gauss's \(_ 2F_ 1(1)\) cannot be generalized to \(_ 2F_ 1(x)\) ⋮ An Analytic Method for Convergence Acceleration of Certain Hypergeometric Series ⋮ Hypergeometry of the Parbelos ⋮ Analytical formulae for extended $_{3}F_{2}$-series of Watson–Whipple–Dixon with two extra integer parameters
Cites Work
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- Sequence transformations and their applications
- Some remarks on uniform asymptotic expansions for Bessel functions
- The special functions and their approximations. Vol. I, II
- Uniform Asymptotic Expansions of a Class of Meijer G-Functions for a Large Parameter
- The computation of3F2(1)
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