This article presents a systematic investigation of various integrals and computational
representations for some families of generalized Hurwitz–Lerch Zeta functions which are …

Abstract Recently, Srivastava et al.(2011)[2] unified and extended several interesting
generalizations of the familiar Hurwitz–Lerch Zeta function Φ (z, s, a) by introducing a Fox …

Motivated essentially by recent works by several authors (see, for example, Bin-Saad [Math
J Okayama Univ 49: 37–52, 2007] and Katsurada [Publ Inst Math (Beograd)(Nouvelle Ser) …

The main object of this paper is to introduce a new extension of the generalized Hurwitz-
Lerch Zeta functions of two variables. We then systematically investigate such its several …

The interest in special complex functions and their wide-ranging implementations in
geometric function theory (GFT) has developed tremendously. Recently, subordination …

Taking inspiration principally from some of the latest research, we develop a new series
representation for the λ-generalized Hurwitz-Lerch zeta functions. This representation led to …

In this research-cum-expository article, we aim at presenting a systematic account of some
recent developments involving the Riemann Zeta function ζ (s), the Hurwitz (or generalized) …

Motivated mainly by certain interesting recent extensions of the generalized hypergeometric
function [Integral Transforms Spec. Funct. 23 (2012), 659-683] by means of the incomplete …

The Mathieu series is a functional series, introduced by Émile Léonard Mathieu (1835–
1890) in [91], for the purposes of his research on the elasticity of solid bodies. Bounds for …

In view of the relationship with the Krätzel function, we derive a new series representation for
the λ-generalized Hurwitz-Lerch Zeta function introduced by HM Srivastava [Appl. Math. Inf …