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20122017
most citedA new generalization of generalized hypergeometric functions

40 citations · 45 across the 11 of their papers we have counts for

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5 papers · 1 filter

math.CA20152 cited

A derivation of two transformation formulas contiguous to that of Kummer's second theorem via a differential equation approach

S. Kodavanji, A. K. Rathie, R. B. Paris

The purpose of this note is to provide an alternative proof of two transformation formulas contiguous to that of Kummer's second transformation for the confluent hypergeometric fun…

math.CA20141 cited

A derivation of two quadratic transformations contiguous to that of Gauss via a differential equation approach

M Swathi, A K Rathie, R B Paris

The purpose of this note is to provide an alternative proof of two quadratic transformation formulas contiguous to that of Gauss using a differential equation approach.

math.CA2014

An extension of a series containing Laguerre polynomials

A K Rathie, R B Paris

Expressions for the summation of the series involving the Laguerre polynomials \[S_m(\pmν, \pm p)\equiv e^{-x}\sum_{n=0}^\infty \frac{x^n\,L_n^{(ν)}(x)}{(1\pm ν\pm p)_n}\frac{(f+m)…

math.CA20141 cited

A note on a hypergeometric transformation formula due to Slater with an application

Y. S. Kim, A. K. Rathie, R. B. Paris

In this note we state (with minor corrections) and give an alternative proof of a very general hypergeometric transformation formula due to Slater. As an application, we obtain a n…

math.CA2014

Generalization of a quadratic transformation due to Exton

Y S Kim, A K Rathie, R B Paris

Exton [Ganita 54(2003)13-15] obtained numerous new quadratic transformations involving hypergeometric functions of order two and of higher order by applying various known classical…