The main target of this monograph is to provide the detailed investigations to the newly
established special functions involving the Mittag-Leffler, Wiman, Prabhakar, Miller–Ross …

1. Introduction Harmonic function has fruitful applications not only in applied mathematics,
but also in physics, engineering. It appears in differential equations, such as harmonic …

The study of operators plays a vital role in mathematics. To define an operator using the
convolution theory, and then study its properties, is one of the hot areas of current ongoing …

The aim of this paper is to define\a new operator by using the generalized Struve functions
$\sum\limits_ {n= 0}^{\infty}\frac {\left (-c/4\right)^{n}}{\left (3/2\right) _ {n}\left (k\right) _ {n}} …

Let SH be the class of functions f= h+ g that are harmonic univalent and sense-preserving in
the open unit disk U={z:| z|< 1} for which f (0)= f'(0)-1= 0. In this paper, we introduce and …

For given two harmonic functions $\Phi $ and $\Psi $ with real coefficients in the open unit
disk $\mathbb {D} $, we study a class of harmonic functions $ f (z)= z-\sum_ {n= 2}^{\infty} …

The purpose of this present paper is to obtain inclusion relations between various
subclasses of harmonic univalent functions by using the convolution operator associated …

Inclusion Relation between Various Subclasses of Harmonic Univalent Functions Associated
with Wright’s Generalized Hypergeometric Functions - Themangani - 2020 - Abstract and …

The purpose of this paper is to apply Wright generalized hypergeometric (Wgh) functions in
defining a linear operator and obtain some inclusion relationships between the classes of …

For an analytic univalent function f (z)= z+∑ n= 2∞ anzn in the unit disk, it is well‐known
that| an|≤ n for n≥ 2. But the inequality| an|≤ n does not imply the univalence of f. This …