This paper deals with a Euler type integral operator involving k-Mittag-Leffler function defined by Gupta and Parihar [8]. Furthermore, some special cases are also taken into consideration.
The main object of this article is to present an interesting double integral involving generalized Bessel-Maitland function defined by Ghaysuddin et al. [9], which is expressed in terms of generalized (Wright) hypergeometric function. We also considered some special cases as an application of the main result.
The main object of this paper is to introduce a new class of Laguerre-based poly-Genocchi polynomials and investigate some properties for these polynomials and related to the Stirling numbers of the second kind. We derive summation formulae and general symmetry identities by using different analytical means and applying generating functions.
The main object of the present paper is to find conditions on a, b, c and λ such that the operator H λ a,b,c f (z) maps certain sub classes of analytic functions in to some other classes of functions that have geometric properties related to certain conic regions.
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