We used the concept of quantum calculus (Jackson’s calculus) in a recent note to develop an extended class of multivalent functions on the open unit disk. Convexity and star-likeness properties are obtained by establishing conditions for this class. The most common inequalities of the proposed functions are geometrically investigated. Our approach was influenced by the theory of differential subordination. As a result, we called attention to a few well-known corollaries of our main conclusions
By making use of the concept of basic (or q-) calculus, many subclasses of analytic and symmetric q-...
Motivated by q-analogue theory, we define here q-analogue of p-valent Salagean differential operator...
A new class of generalized q-close-to-convex functions is defined and investigated using the quantum...
Recently, there is a rapid increase of research in the area of Quantum calculus (known as q-calculus...
The current study acts on the notion of quantum calculus together with a symmetric differential oper...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
In this article, by utilizing the theory of quantum (or q-) calculus, we define a new subclass of an...
In this article we explore several applications of q-calculus in geometric function theory. Using th...
Geometric function theory combines geometric tools and their applications for information and commun...
Abstract. In the present paper, we investigate starlikeness condi-tions for q−differential operator ...
Abstract. In the present paper, we investigate starlikeness condi-tions for q−differential operator ...
Many diverse subclasses of analytic functions, q-starlike functions, and symmetric q-starlike functi...
The main aim of the present article is the introduction of a new differential operator in q-analogue...
In this paper, a new concept of bounded radius rotation is introduced to define a new class of genera...
Abstract In this paper, first we obtain a new identity for quantum integrals, the result is then use...
By making use of the concept of basic (or q-) calculus, many subclasses of analytic and symmetric q-...
Motivated by q-analogue theory, we define here q-analogue of p-valent Salagean differential operator...
A new class of generalized q-close-to-convex functions is defined and investigated using the quantum...
Recently, there is a rapid increase of research in the area of Quantum calculus (known as q-calculus...
The current study acts on the notion of quantum calculus together with a symmetric differential oper...
The present investigation covenants with the concept of quantum calculus besides the convolution ope...
In this article, by utilizing the theory of quantum (or q-) calculus, we define a new subclass of an...
In this article we explore several applications of q-calculus in geometric function theory. Using th...
Geometric function theory combines geometric tools and their applications for information and commun...
Abstract. In the present paper, we investigate starlikeness condi-tions for q−differential operator ...
Abstract. In the present paper, we investigate starlikeness condi-tions for q−differential operator ...
Many diverse subclasses of analytic functions, q-starlike functions, and symmetric q-starlike functi...
The main aim of the present article is the introduction of a new differential operator in q-analogue...
In this paper, a new concept of bounded radius rotation is introduced to define a new class of genera...
Abstract In this paper, first we obtain a new identity for quantum integrals, the result is then use...
By making use of the concept of basic (or q-) calculus, many subclasses of analytic and symmetric q-...
Motivated by q-analogue theory, we define here q-analogue of p-valent Salagean differential operator...
A new class of generalized q-close-to-convex functions is defined and investigated using the quantum...