New Developments in Geometric Function Theory / / by Georgia Irina Oros (editor).

The book contains papers published in a Special Issue of Axioms, entitled "New Developments in Geometric Function Theory". An Editorial describes the 14 papers devoted to the study of complex-valued functions which present new outcomes related to special classes of univalent and bi-univale...

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Bibliographic Details
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Place / Publishing House:[Place of publication not identified] : : MDPI - Multidisciplinary Digital Publishing Institute,, 2023.
Year of Publication:2023
Language:English
Physical Description:1 online resource (196 pages)
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Table of Contents:
  • About the Editor vii
  • New Developments in Geometric Function Theory 1
  • Generalized Vector-Valued Hardy Functions 5
  • An Application of Salagean Operator Concerning Starlike Functions 29
  • Subclasses of Yamakawa-Type Bi-Starlike Functions Associated with Gegenbauer Polynomials 39
  • Hadamard Product Properties for Certain Subclasses of p-Valent Meromorphic Functions 53
  • Applications of Confluent Hypergeometric Function in Strong Superordination Theory 65
  • Certain Subclasses of Bi-Starlike Function of Complex Order Defined by Erdely-Kober-Type Integral Operator 79
  • An Avant-Garde Construction for Subclasses of Analytic Bi-Univalent Functions 93
  • Sharp Bounds for the Second Hankel Determinant of Logarithmic Coefficients for Strongly Starlike and Strongly Convex Functions 101
  • New Results about Radius of Convexity and Uniform Convexity of Bessel Functions 115
  • Cauchy Integral and Boundary Value for Vector-Valued Tempered Distributions 125
  • On Special Fuzzy Differential Subordinations Obtained forRiemann-Liouville Fractional Integral of Ruscheweyh and Sala 139
  • Applications of Beta Negative Binomial Distribution and Laguerre Polynomials on Ozaki Bi-Close-to-Convex Functions 153
  • Geometric Study of 2D-Wave Equations in View of K-Symbol Airy Functions 161
  • Certain New Class of Analytic Functions Defined by Using a Fractional Derivative and Mittag-Leffler Functions 173.