Coefficient Inequalities of a Comprehensive Subclass of Analytic Functions With Respect to Symmetric Points

Abstract

We have introduced a comprehensive subclass of analytic functions with respect to (j,k) - symmetric points. We have obtained the interesting coefficient bounds for the newly defined classes of functions. Further, we have extended the study using quantum calculus. Our main results have several applications, here we have presented only a few of them.

Coefficient Inequalities for Certain Subclass of Starlike Function with respect to Symmetric points related to q-exponential Function

“…Other researchers like Vamshee Krishna et al [28], Patil and Khairnar [29], Prajapat et al [30], Yalcin and Altinkaya [31], Cho et al [32], Lecko et al [33]. Kowalczyk et al [34], Mohd Narzan et al [35], Several other researchers like Mendiratta et al [36], Haiyan Zhang et al [37], khan et al [38], and Senguttuvan et al [39] defined A thorough sub-class of analytic functions with respect to the symmetrical point that has been developed. The current study is expanded by using quantum calculus and tends to investigate the upper bounds of the 3rd Hankel Determinant, for the classes of a star-like function with respect to symmetrical points subordinate to exponential functions.…”

Unified Solution of Some Properties Related to λ-Pseudo Starlike Functions

“…Motivated by [29] (also see [30,31]), here we study a new class of functions omitting the additional stringent criterion of 1 f − to be one-one. Definition 1.1.…”