An analytic functions f (z) defined on Δ={z:| z|< 1} and normalized by f (0)= 0, f (0)= 1 is
starlike with respect to conjugate points if Re nf (zf (z) z)+ f (z) o> 0, z∈ Δ. We obtain some …

In the present investigation, we use the Chebyshev polynomial expansions to derive
estimates on the initial coeffi cients for a new subclass of analytic and biunivalent functions …

In the current paper, by making use of the Horadam polynomials, we introduce and
investigate a new family of holomorphic and biunivalent functions with respect to symmetric …

A class $ S_s^\ast (\alpha,\beta) $ of functions $ f $, regular and univalent in $ D=\{z:| z|\lt 1\}
$ given by $ f (z)= z+\sum\limits^\infty _ {n= 2} a_n z^ n $ and satisfying the condition …

SUBCLASSES OF ANALYTIC FUNCTIONS WITH RESPECT TO SYMMETRIC AND
CONJUGATE POINTS Page 1 TAMKANG JOURNAL OF MATHEMATICS Volume 42, Number …

In [7], Sakaguchi introduce the class of functions starlike with respect to symmetric points.
We extend this class. For p≤ β< 1, let SS*(β) be the class of normalised analytic functions f …

In this article, we introduce a new class M_s^kα,β,λ which generalizes the various classes of
analytic functions with respect to k-symmetric points. Naturally, the class M_s^kα,β,λ …

This article presents the study of certain analytic functions defined by bounded radius
rotations associated with conic domain. Many geometric properties like coefficient estimate …

By using Lucas polynomials, we define a new subclass of analytic bi-univalent functions,
class Σ, in the open unit disc with respect to symmetric conjugate points connected with the …

This paper focuses on finding the upper bounds of the second Hankel and Toeplitz
determinants, whose entries are logarithmic coefficients of inverse functions for a new …