This paper introduces a new fractional operator by using the concepts of fractional q-calculus and q-Mittag-Leffler functions. With this fractional operator, Janowski functions are generalized and studied regarding their certain geometric characteristics. It also establishes the solution of the complex Briot–Bouquet differential equation by using the newly defined operator
Abstract. In this paper, we investigate the basic analogue of a new hypergeometric function, which i...
(1) Background: There is an increasing amount of information in complex domains, which necessitates ...
This research paper deals with some radius problems, the basic geometricproperties, general coecient...
A special function is a function that is typically entitled after an early scientist who studied its...
Fractional calculus has a number of applications in the field of science, specially in mathematics. ...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
For analytic functions f (z) in the open unit disc U with f (0) = 0 and f ′(0) = 1, applying the fra...
For analytic functions f(z) in the open unit disc 𕌠with f(0)=0 and f′(0)=1, applying the...
Abstract. For analytic function f(z) = z + a2z2 + · · · in the open unit disc D, a new fractional...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
The multivariate Mittag–Leffler function is introduced and used to establish fractional calculus ope...
This nine-chapter monograph introduces a rigorous investigation of q-difference operators in standar...
Using the Salagean q-differential operator, we investigate a novel subclass of analytic functions in...
We aim to introduce a new subfamily of Janowski spiral-like functions of complex order, based on Sri...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
Abstract. In this paper, we investigate the basic analogue of a new hypergeometric function, which i...
(1) Background: There is an increasing amount of information in complex domains, which necessitates ...
This research paper deals with some radius problems, the basic geometricproperties, general coecient...
A special function is a function that is typically entitled after an early scientist who studied its...
Fractional calculus has a number of applications in the field of science, specially in mathematics. ...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
For analytic functions f (z) in the open unit disc U with f (0) = 0 and f ′(0) = 1, applying the fra...
For analytic functions f(z) in the open unit disc 𕌠with f(0)=0 and f′(0)=1, applying the...
Abstract. For analytic function f(z) = z + a2z2 + · · · in the open unit disc D, a new fractional...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
The multivariate Mittag–Leffler function is introduced and used to establish fractional calculus ope...
This nine-chapter monograph introduces a rigorous investigation of q-difference operators in standar...
Using the Salagean q-differential operator, we investigate a novel subclass of analytic functions in...
We aim to introduce a new subfamily of Janowski spiral-like functions of complex order, based on Sri...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
Abstract. In this paper, we investigate the basic analogue of a new hypergeometric function, which i...
(1) Background: There is an increasing amount of information in complex domains, which necessitates ...
This research paper deals with some radius problems, the basic geometricproperties, general coecient...