In this article, we introduce and investigate a new class of non-Bazilevič functions with respect to k-symmetric points defined by using fractional q-calculus operators and q-differentiation. Several interesting subordination results are derived for the functions belonging to this class in the open unit disc. Furthermore, we point out some new and known consequences of our main result
AbstractMaking use of certain operators of fractional calculus, we introduce a new class Tμ(n,λ,α) o...
This paper introduces a new fractional operator by using the concepts of fractional q-calculus and q...
In this paper, we use concepts of q-calculus to introduce a certain type of q-difference operator, a...
summary:Using the operator $\frak {D}_{q,\varrho }^{m}(\lambda ,l)$, we introduce the subclasses $\f...
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...
This paper deals with Al-Salam fractional q-integral operator and its application to certain q-analo...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
In the present paper, we discuss a class of bi-univalent analytic functions by applying a principle ...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
This nine-chapter monograph introduces a rigorous investigation of q-difference operators in standar...
In the present paper, we define a generalized composite fractional q-derivative D^{\alpha,\beta,\nu}...
q-analysis (q-calculus) has many applications in mathematics andphysics. $q$-Derivative $D_q$ of a f...
Using the Salagean q-differential operator, we investigate a novel subclass of analytic functions in...
By making use of the concept of fractional q-calculus, we firstly define q-extension of the generali...
AbstractMaking use of certain operators of fractional calculus, we introduce a new class Tμ(n,λ,α) o...
This paper introduces a new fractional operator by using the concepts of fractional q-calculus and q...
In this paper, we use concepts of q-calculus to introduce a certain type of q-difference operator, a...
summary:Using the operator $\frak {D}_{q,\varrho }^{m}(\lambda ,l)$, we introduce the subclasses $\f...
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...
This paper deals with Al-Salam fractional q-integral operator and its application to certain q-analo...
In this paper, the concept of fractional q-calculus and generalized Al-Oboudi differential operator ...
In the present paper, we discuss a class of bi-univalent analytic functions by applying a principle ...
We first define the $q$-analogue operators of fractional calculus which are then used in defining ce...
This nine-chapter monograph introduces a rigorous investigation of q-difference operators in standar...
In the present paper, we define a generalized composite fractional q-derivative D^{\alpha,\beta,\nu}...
q-analysis (q-calculus) has many applications in mathematics andphysics. $q$-Derivative $D_q$ of a f...
Using the Salagean q-differential operator, we investigate a novel subclass of analytic functions in...
By making use of the concept of fractional q-calculus, we firstly define q-extension of the generali...
AbstractMaking use of certain operators of fractional calculus, we introduce a new class Tμ(n,λ,α) o...
This paper introduces a new fractional operator by using the concepts of fractional q-calculus and q...
In this paper, we use concepts of q-calculus to introduce a certain type of q-difference operator, a...