Abstract

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ON SOME FRACTIONAL INTEGRAL FORMULAE INVOLVING THE MULTIVARIABLE -FUNCTION AND A GENERAL CLASS OF POLYNOMIALS

Yashwant Singh, Harmendra Kumar Mandia


In the present paper, the authors have obtained two fractioal integral formulae involving the product of a general class of polynomials and the multivariable -function. On account of the most general nature of these functions, a number of results (known and new) follow as special cases of our formulae. In the end, we obtain a fractional integral formula involving the laguerre and the hermite polynomials as a simple special case of our main formula.