Analysis of the Influence of STAP on BOC Signal

Ma, Yunfeng; Li, Xiaodong; Ma, Zhongzhi

doi:10.1007/978-981-15-3715-8_64

Cited by 2 publications

(2 citation statements)

References 6 publications

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“…By selecting h(z) = z, the K family is reduced to the family of bounded turning functions, and we denote such a family of functions by the symbol BT . In 1992, the authors [12] considered a univalent function φ in U d with the properties that φ (0) > 0 and Reφ > 0.…”

Section: Introduction and Definitionsmentioning

confidence: 99%

Results on Second-Order Hankel Determinants for Convex Functions with Symmetric Points

et al. 2023

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One of the most important problems in the study of geometric function theory is knowing how to obtain the sharp bounds of the coefficients that appear in the Taylor–Maclaurin series of univalent functions. In the present investigation, our aim is to calculate some sharp estimates of problems involving coefficients for the family of convex functions with respect to symmetric points and associated with a hyperbolic tangent function. These problems include the first four initial coefficients, the Fekete–Szegö and Zalcman inequalities, and the second-order Hankel determinant. Additionally, the inverse and logarithmic coefficients of the functions belonging to the defined class are also studied in relation to the current problems.

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Section: Introduction and Definitionsmentioning

confidence: 99%

Results on Second-Order Hankel Determinants for Convex Functions with Symmetric Points

et al. 2023

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“…By employing the principle of subordination, Ma and Minda [13] considered a unified version of the class S * (φ) in 1992 defined by…”

Section: Introduction and Definitionsmentioning

confidence: 99%

Sharp Bounds of Hankel Determinant on Logarithmic Coefficients for Functions Starlike with Exponential Function

et al. 2022

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Using the Lebedev–Milin inequalities, bounds on the logarithmic coefficients of an analytic function can be transferred to estimates on coefficients of the function itself and related functions. From this fact, the study of logarithmic-related problems of a certain subclass of univalent functions has attracted much attention in recent years. In our present investigation, a subclass of starlike functions Se* connected with the exponential mapping was considered. The main purpose of this article is to obtain the sharp estimates of the second Hankel determinant with the logarithmic coefficient as entry for this class.

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Analysis of the Influence of STAP on BOC Signal

Cited by 2 publications

References 6 publications

Results on Second-Order Hankel Determinants for Convex Functions with Symmetric Points

Results on Second-Order Hankel Determinants for Convex Functions with Symmetric Points

Sharp Bounds of Hankel Determinant on Logarithmic Coefficients for Functions Starlike with Exponential Function

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