Using the Salagean q-differential operator, we investigate a novel subclass of analytic functions in the open unit disc, and we use the Hadamard product to provide some inclusion relations. Furthermore, the coefficient conditions, convolution properties, and applications of the q-fractional calculus operators are investigated for this class of functions. In addition, we extend the Miller and Mocanu inequality to the q-theory of analytic functions
In this note we employ the Salagean differential operator to the familiar Hadamard product (or convo...
A new subclass of analytic functions is introduced. For this class, firstly the Fekete-Szegö type co...
In this paper, we introduce certain subclasses of analytic functions defined by using the q-differen...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
In our present investigation, by using Salagean q-differentialoperator we introduce and define new s...
A special function is a function that is typically entitled after an early scientist who studied its...
In this paper, we use concepts of q-calculus to introduce a certain type of q-difference operator, a...
Through applying the Kober fractional q-calculus apprehension, we preliminary implant and introduce ...
By making use of the concept of fractional q-calculus, we firstly define q-extension of the generali...
We derive some results for a new class of analytic functions defined by using Salagean operator. We ...
In the present paper, we discuss a class of bi-univalent analytic functions by applying a principle ...
In this note we employ the Salagean differential operator to the familiar Hadamard product (or convo...
A new subclass of analytic functions is introduced. For this class, firstly the Fekete-Szegö type co...
In this paper, we introduce certain subclasses of analytic functions defined by using the q-differen...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
In our present investigation, by using Salagean q-differentialoperator we introduce and define new s...
A special function is a function that is typically entitled after an early scientist who studied its...
In this paper, we use concepts of q-calculus to introduce a certain type of q-difference operator, a...
Through applying the Kober fractional q-calculus apprehension, we preliminary implant and introduce ...
By making use of the concept of fractional q-calculus, we firstly define q-extension of the generali...
We derive some results for a new class of analytic functions defined by using Salagean operator. We ...
In the present paper, we discuss a class of bi-univalent analytic functions by applying a principle ...
In this note we employ the Salagean differential operator to the familiar Hadamard product (or convo...
A new subclass of analytic functions is introduced. For this class, firstly the Fekete-Szegö type co...
In this paper, we introduce certain subclasses of analytic functions defined by using the q-differen...