Some Integral Representations of the pRq(α,β;z) Function

In this article, we determine the Fourier transform ( FT ) representation of p R q ( α , β ; z ) function which generates distributional representation. Further we use this representation to obtain the integral of products of two p R q ( α , β ; z ) functions by employing the Parseval’s identity of Fourier transform. We also set up some new integral representations of q + 1 R q ( · ) function which have some particular cases in the light of Konhauser polynomial and Laguerre polynomial.