2022
DOI: 10.3390/math11010012
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On Coefficient Estimates for a Certain Class of Analytic Functions

Abstract: In this paper, we consider a subclass SQ of normalized analytic functions f satisfying ℜf′(z)>1/2. For the functions in the class SQ, we determine upper bounds for a number of coefficient estimates, among which are initial coefficients, the second Hankel determinant, and the Zalcman functional. Upper estimates for higher-order Schwarzian derivatives are also obtained.

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“…The sharp upper bounds of the second Hankel determinant |H 2,2 ( f )| for f ∈ SQ was obtained in [36], we further consider the sharp upper bounds of |H 2,3 ( f )| for functions in this class.…”
Section: Resultsmentioning
confidence: 96%
“…The sharp upper bounds of the second Hankel determinant |H 2,2 ( f )| for f ∈ SQ was obtained in [36], we further consider the sharp upper bounds of |H 2,3 ( f )| for functions in this class.…”
Section: Resultsmentioning
confidence: 96%