In the present article, we proposed the fractional-order Kober and generalized Weyl q-
integrals involving a basic (or q-) analogue of multivariable Aleph-function. Similar …

Using Mellin-Barnes contour integrals, we aim at suggesting aq-analogue (q-extension) of
the several variable Aleph-function. Then we present Riemann Liouville fractional q-integral …

In this article, we have derived some expansion formulae of the incomplete H-functions by
the use of the Leibniz rule for the Riemann-Liouville type derivatives. Further, expansion …

In this document an expansion formula for q-analogue of multivariable I-function have been
given by the applications of the q-Leibniz law for the q-derivatives of multiplication of two …

The main aim of the present work is to give some interesting the $ q $-analogues of various
$ q $-recurrence relations, $ q $-recursion formulas, $ q $-partial derivative relations, $ q …

In this paper, we investigate the fractional derivatives and expansion formulae of incomplete
H and H-functions for one variable. Further, we also obtain results for repeated fractional …

The main aim of this work is to derive the $ q $-recurrence relations, $ q $-partial derivative
relations and summation formula of bibasic Humbert hypergeometric function $\Phi_1 $ on …

In our work, we derived the fractional order q-integrals and q-derivatives concerning a basic
analogue to the Aleph-function of two variables (AFTV). We discussed a related application …

The main object of this paper is to deduce the bibasic Humbert functions Ξ1 and Ξ2 Some
interesting results and elementary summations technique that was successfully employed, q …

In the present research work, we have derived two theorems which involves integral
operators of Erdelyi-Kober type and a q-analogue of modified multivariable I-function. The …