NDLI: Properties of λ-Pseudo-Starlike Functions of Complex Order Defined by Subordination

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Properties of λ-Pseudo-Starlike Functions of Complex Order Defined by Subordination

Content Provider	MDPI
Author	Teodor, Bulboacă Karthikeyan, Kadhavoor Murugusundaramoorthy, Gangadharan
Copyright Year	2021
Description	In this paper, we defined a new class of $λ$ -pseudo-Bazilevič functions of complex order using subordination. Various classes of analytic functions that map unit discs onto a conic domain and some classes of special functions were studied in dual. Some subordination results, inequalities for the initial Taylor–Maclaurin coefficients and the unified solution of the Fekete–Szegő problem for subclasses of analytic functions related to various conic regions, are our main results. Our main results have many applications which are presented in the form of corollaries.
Starting Page	86
e-ISSN	20751680
DOI	10.3390/axioms10020086
Journal	Axioms
Issue Number	2
Volume Number	10
Language	English
Publisher	MDPI
Publisher Date	2021-05-07
Access Restriction	Open
Subject Keyword	Axioms Logic Analytic Functions Bazilevič Functions Jackson's Q-derivative Operator Starlike and Convex Functions Subordination Fekete–szegő Problem Coefficient Inequalities Q-calculus Error Function
Content Type	Text
Resource Type	Article

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