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Estimation of bounds for initial coefficients and Fekete- Szegö Inequality for a Subclass of Analytic Bi-univalent Functions

Publication Type : Journal Article

Publisher : Applied Mathematics and Scientific Computing Springer book series – Trends in Mathematics

Source : Applied Mathematics and Scientific Computing Springer book series – Trends in Mathematics, pp 57-65, 2019

Url : https://www.researchgate.net/publication/330818908_Estimation_of_Upper_Bounds_for_Initial_Coefficients_and_Fekete-Szego_Inequality_for_a_Subclass_of_Analytic_Bi-univalent_Functions

Campus : Chennai

School : School of Engineering

Department : Mathematics

Year : 2019

Abstract : In this article we have introduced a class R ~ (η, q, ς), η∈ ℂ− { 0 } of bi-univalent functions defined by symmetric q-derivative operator. We have estimated the upper bounds for the initial coefficients and Fekete-Szeg ö inequality by making use of Chebyshev polynomials.

Cite this Research Publication : G. Saravanan and K. Muthunagai “Estimation of bounds for initial coefficients and Fekete- Szegö Inequality for a Subclass of Analytic Bi-univalent Functions”, Applied Mathematics and Scientific Computing Springer book series – Trends in Mathematics, pp 57-65, 2019

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