A Summation Formula of Half Argument in the Light of Hypergeometric Function and Involving Contiguous Relation
gauss second summation theorem, recurrence relation, prudnikov
Abstract
In this paper we have developed a summation formula involving contiguous relation. We have developed this formula using the contiguous relation and involving the formula derived by Salahuddin et. al.[7, p.78-84(8)].
Downloads
- Article PDF
- TEI XML Kaleidoscope (download in zip)* (Beta by AI)
- Lens* NISO JATS XML (Beta by AI)
- HTML Kaleidoscope* (Beta by AI)
- DBK XML Kaleidoscope (download in zip)* (Beta by AI)
- LaTeX pdf Kaleidoscope* (Beta by AI)
- EPUB Kaleidoscope* (Beta by AI)
- MD Kaleidoscope* (Beta by AI)
- FO Kaleidoscope* (Beta by AI)
- BIB Kaleidoscope* (Beta by AI)
- LaTeX Kaleidoscope* (Beta by AI)
How to Cite
References
M. Abramowitz, I. Stegun (1964) Handbook of Mathematical Functions with Formulas Graphs and Mathematical Tables.
L. Andrews (1992) Special Function of Mathematics for Engineers,second Edition.
Asish Arora, Singh, Salahuddin Rahul (2008) Development of a family of summation formulae of half argument using Gauss and Bailey theorems. 7, 335-342.
Richard Bells, Roderick Wong (2010) Special Functions, A Graduate Text.
A. Prudnikov, Yu. Brychkov, O. Marichev (1986) Special Functions. 3.
Rainville, p. Rice's Hn ( ζ, ν. ), Bull. Soc (1945) The contiguous function relations for __ with application to Batemean's _^, and Rice's _(,,). 51, 714-723.
Chaudhary Salahuddin, M. Feyissa (2014) 14, 77-85.
Published
2015-05-08
Issue
Section
License
Copyright (c) 2015 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.