Bi-Univalent Function Classes Defined by Using a Second Einstein Function | Zendy

Alaa H. El-Qadeem | Zendy; S. A. Saleh | Zendy; Mohamed A. Mamon | Zendy

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Bi-Univalent Function Classes Defined by Using a Second Einstein Function

Author(s) -

Alaa H. El-Qadeem,

S. A. Saleh,

Mohamed A. Mamon

Publication year - 2022

Publication title -

journal of function spaces

Language(s) - English

Resource type - Journals

eISSN - 2314-8896

pISSN - 2314-8888

DOI - 10.1155/2022/6933153

Subject(s) - subordination (linguistics) , univalent function , einstein , function (biology) , pure mathematics , analytic function , mathematics , plane (geometry) , unit (ring theory) , complex valued function , calculus (dental) , mathematical analysis , mathematical physics , geometry , philosophy , medicine , linguistics , mathematics education , dentistry , evolutionary biology , biology

Motivated by q-calculus, subordination principle, and the second Einstein function, we define two families of bi-univalent analytic functions on the open unit disc of the complex plane. We deduce estimates for the first two Maclaurin’s coefficients and the Fekete-Sezgö functional inequalities for the functions that belong to these families of functions.

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