Fekete–Szegö Inequality for Bi-Univalent Functions Subordinate to Horadam Polynomials
Copyright policy )Fekete–Szegö Inequality for Bi-Univalent Functions Subordinate to Horadam Polynomials
Making use of Horadam polynomials, we propose a special family of regular functions of the typegz=z+∑j=2∞djzjwhich are bi-univalent (or bi-schlicht) in the discz∈ℂ:z<1. We find estimates on the coefficientsd2andd3and the functional of Fekete–Szegö for functions in this subfamily. Relevant connections to existing results and new observations of the main result are also presented.
- Al al-Bayt University Jordan
- R.V. College of Engineering India
- Jazan University Saudi Arabia
Applied Mathematics, Meromorphic Functions, Geometric Function Theory and Complex Analysis, Univalent Functions, Complex Differential Equations and Meromorphic Functions, Combinatorics, Physical Sciences, QA1-939, FOS: Mathematics, Geometry and Topology, Complex Analysis and Operator Theory, Mathematics
Applied Mathematics, Meromorphic Functions, Geometric Function Theory and Complex Analysis, Univalent Functions, Complex Differential Equations and Meromorphic Functions, Combinatorics, Physical Sciences, QA1-939, FOS: Mathematics, Geometry and Topology, Complex Analysis and Operator Theory, Mathematics
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