By using a certain general conic domain as well as the quantum (or q-) calculus, here we define and investigate a new subclass of normalized analytic and starlike functions in the open unit disk U . In particular, we find the Hankel determinant and the Toeplitz matrices for this newly-defined class of analytic q-starlike functions. We also highlight some known consequences of our main results
ABSTRACT. The rate of growth of Hankel determinant for close-to-convex functions is determined. The ...
In this paper we study the class \(\mathcal{U}\) of functions that are analytic in the open unit dis...
summary:In this paper, we have determined the sharp lower and upper bounds on the fourth-order Hermi...
This study introduces a subclass Sqs* of starlike functions associated with the q-analogue of the si...
In this paper, the theory of symmetric q-calculus and conic regions are used to define a new subclas...
In this paper, the theory of symmetric q-calculus and conic regions are used to define a new subclas...
In this paper, we discuss the various properties of a newly-constructed subclass of the class of nor...
Abstract. The objective of this paper is to obtain an upper bound to the second Hankel determinant j...
This article extends the study of q-versions of analytic functions by introducing and studying the a...
Very recently, functions that map the open unit disc U onto a limaçon domain, which is symmetric wit...
Let S denote the class of analytic functions normalized and univalent in the open unit disk. U={Z:|Z...
In recent years, the Hankel determinant bounds for different subclasses of analytic, starlike and sy...
Let S to be the class of functions which are analytic, normalized and univalent in the unit disk U =...
In this paper, we find Hankel determinants and coefficient bounds for a subclass of starlike functio...
Motivated by q-analogue theory and symmetric conic domain, we study here the q-version of the Rusche...
ABSTRACT. The rate of growth of Hankel determinant for close-to-convex functions is determined. The ...
In this paper we study the class \(\mathcal{U}\) of functions that are analytic in the open unit dis...
summary:In this paper, we have determined the sharp lower and upper bounds on the fourth-order Hermi...
This study introduces a subclass Sqs* of starlike functions associated with the q-analogue of the si...
In this paper, the theory of symmetric q-calculus and conic regions are used to define a new subclas...
In this paper, the theory of symmetric q-calculus and conic regions are used to define a new subclas...
In this paper, we discuss the various properties of a newly-constructed subclass of the class of nor...
Abstract. The objective of this paper is to obtain an upper bound to the second Hankel determinant j...
This article extends the study of q-versions of analytic functions by introducing and studying the a...
Very recently, functions that map the open unit disc U onto a limaçon domain, which is symmetric wit...
Let S denote the class of analytic functions normalized and univalent in the open unit disk. U={Z:|Z...
In recent years, the Hankel determinant bounds for different subclasses of analytic, starlike and sy...
Let S to be the class of functions which are analytic, normalized and univalent in the unit disk U =...
In this paper, we find Hankel determinants and coefficient bounds for a subclass of starlike functio...
Motivated by q-analogue theory and symmetric conic domain, we study here the q-version of the Rusche...
ABSTRACT. The rate of growth of Hankel determinant for close-to-convex functions is determined. The ...
In this paper we study the class \(\mathcal{U}\) of functions that are analytic in the open unit dis...
summary:In this paper, we have determined the sharp lower and upper bounds on the fourth-order Hermi...