AN APPLICATION OF SCHUR’S ALGORITHM TO VARIABILITY REGIONS OF CERTAIN ANALYTIC FUNCTIONS II

DOI10.1017/S0004972721000964zbMath1492.30029arXiv2006.15572OpenAlexW4200220600MaRDI QIDQ5076489

Vasudevarao Allu, Hiroshi Yanagihara, Md Firoz Ali

Publication date: 17 May 2022

Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2006.15572

zbMATH Keywords

subordinationconvex functionunivalent functionSchur algorithmvariability regionstar-like function

Mathematics Subject Classification ID

Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.) (30C45) Maximum principle, Schwarz's lemma, Lindelöf principle, analogues and generalizations; subordination (30C80)

Cites Work

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• Region of variability of two subclasses of univalent functions
• Variability regions for families of convex functions
• The commutant lifting approach to interpolation problems
• Conic regions and \(k\)-uniform convexity
• An application of the Schur algorithm to variability regions of certain analytic functions. I
• Some remarks on convex maps of the unit disk
• Regions of variability for functions of bounded derivatives
• Radius of convexity of partial sums of functions in the close-to-convex family
• COEFFICIENT INEQUALITIES AND YAMASHITA’S CONJECTURE FOR SOME CLASSES OF ANALYTIC FUNCTIONS
• Regions of variability for convex functions
• Subordination by Convex Functions
• Some extremal problems for certain families of analytic functions I
• Variability regions for Janowski convex functions
• Growth Estimates of Convex Functions

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