Recently, there is a rapid increase of research in the area of Quantum calculus (known as q-calculus) due to its widespread applications in many areas of study, such as geometric functions theory. To this end, using the concept of q-conic domains of Janowski type as well as q- calculus, new subclasses of analytic functions are introduced. This family of functions extends the notion of α-convex and quasi-convex functions. Furthermore, a coefficient inequality, sufficiency criteria, and covering results for these novel classes are derived. Besides, some remarkable consequences of our investigation are highlighted
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
In this paper, we derive some new quantum estimates of generalized Hermite–Hadamard–Jensen–Mercer ty...
In this paper, using the notions of qκ2-quantum integral and qκ2-quantum derivative, we present some...
Many diverse subclasses of analytic functions, q-starlike functions, and symmetric q-starlike functi...
We used the concept of quantum calculus (Jackson’s calculus) in a recent note to develop an extended...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
In this article, by utilizing the theory of quantum (or q-) calculus, we define a new subclass of an...
A new class of generalized q-close-to-convex functions is defined and investigated using the quantum...
The current study acts on the notion of quantum calculus together with a symmetric differential oper...
Geometric function theory combines geometric tools and their applications for information and commun...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
The main aim of the present article is the introduction of a new differential operator in q-analogue...
The focus of this article is the introduction of a new subclass of analytic functions involving q-an...
In this article we explore several applications of q-calculus in geometric function theory. Using th...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
In this paper, we derive some new quantum estimates of generalized Hermite–Hadamard–Jensen–Mercer ty...
In this paper, using the notions of qκ2-quantum integral and qκ2-quantum derivative, we present some...
Many diverse subclasses of analytic functions, q-starlike functions, and symmetric q-starlike functi...
We used the concept of quantum calculus (Jackson’s calculus) in a recent note to develop an extended...
In our present investigation, we use the technique of convolution and quantum calculus to study the ...
In this article, by utilizing the theory of quantum (or q-) calculus, we define a new subclass of an...
A new class of generalized q-close-to-convex functions is defined and investigated using the quantum...
The current study acts on the notion of quantum calculus together with a symmetric differential oper...
Geometric function theory combines geometric tools and their applications for information and commun...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
The main aim of the present article is the introduction of a new differential operator in q-analogue...
The focus of this article is the introduction of a new subclass of analytic functions involving q-an...
In this article we explore several applications of q-calculus in geometric function theory. Using th...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
The aim of this paper is to derive a new quantum analogue of an integral identity by using (p, q)-ca...
In this paper, we derive some new quantum estimates of generalized Hermite–Hadamard–Jensen–Mercer ty...
In this paper, using the notions of qκ2-quantum integral and qκ2-quantum derivative, we present some...