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On the some subclasses of bi-univalent functions related to the Faber polynomial expansions and the Fibonacci numbers

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Altinkaya, Şahsene
Yalçin, Sibel

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University of Rome La Sapienza

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In this investigation, by using the Tremblay fractional derivative operator, we introduce the new class J<sup>μ,ρ</sup><inf>Σ,γ</inf>(p) of bi-univalent functions based on the rule of subordination. Moreover, we use the Faber polynomial expansions and Fibonacci numbers to derive bounds for the general coefficient |a<inf>n</inf>| of the bi-univalent function class.

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Tremblay fractional derivative operator, Subordination, Fibonacci numbers, Faber polynomials, Bi-univalent functions

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