Coefficient Bounds for Certain Subclasses of q-Starlike Functions
Mathematics, 2019 By making use of q-calculus, we define and investigate several new subclasses of bi-univalent mappings related to the q-Noor integral operator. The coefficient bounds | u 2 | , | u 3 | and the Fekete−Szegő problem u ...
Lin-Lin Fan +5 more
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Texture analysis using Horadam polynomial coefficient estimate for the class of Sakaguchi kind function. [PDF]
Sci Rep, 2023 Priya H, Sruthakeerthi B.
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Coefficient estimate problems for a new subclass of bi-univalent functions linked with the generalized bivariate fibonacci-like polynomial [PDF]
In this article, using the definition of generalized bivariate Fibonacci-like polynomials that include Horadam and Chebyshev polynomials a novel subclass of bi-univalent functions are introduced.
Aktaş, İbrahim +1 more
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The Fekete-Szegö problem for a general class of bi-univalent functions satisfying subordinate conditions [PDF]
Sahand Communications in Mathematical Analysis, 2017 In this work, we obtain the Fekete-Szegö inequalities for the class $P_{Sigma }left( lambda ,phi right) $ of bi-univalent functions. The results presented in this paper improve the recent work of Prema and Keerthi [11].
Şahsene Altınkaya, Sibel Yalҫın
doaj
Some New Subclasses of Bi-Univalent Functions Related to Quantum Calculus
MathematicsThe primary objective of this paper is to introduce and investigate several novel subclasses of bi-univalent functions associated with the q-calculus framework.
Renjie Guo +5 more
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Fekete-Szegö inequalities for certain subclasses of meromorphic functions of complex order
Le Matematiche, 2013 In this paper, we obtain Fekete-Szegö inequalities for a certain class of meromorphic functions f(z). Sharp bounds for the Fekete-Szegö functional |a1-μa02|are obtained.
Rabha M. El-Ashwah +2 more
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Correction: A general solution of the Fekete-Szegö problem [PDF]
, 2014 Jacek Dziok
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Fekete-Szego inequality for certain class of close-to-convex functions on a real parameter / Nonis Airina Mohd Arshad [PDF]
In the present paper, we examine the upper bounds of the second Fekete-Szego inequality. The geometric function theory of complex analysis is a fascinating study area, focusing on analytic univalent functions and their geometric properties. However, this
Mohd Arshad, Nonis Airina
core
Toeplitz and Hankel determinants of logarithmic coefficients for <i>r</i>-valent <i>q</i>-starlike and <i>r</i>-valent <i>q</i>-convex functions. [PDF]
MethodsXSabir PO, Ali AA.
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