id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-5526	Basem Aref Frasin; Sondekola Rudra Swamy; Amourah, Ala; Jamal Salah; Ranjitha Hebbar Maheshwarappa	A Family of Bi-Univalent Functions Defined by( p, q)-Derivative Operator Subordinate to a GeneralizedBivariate Fibonacci Polynomials	2024	14	.pdf	application/pdf	5120	360	78	Math, 17 (4) (2024), 3801-3814 3803 The renowned Koebe theorem (see[25]) states that, each function ψ ∈ S has an inverse given by ψ−1(ω) = Ψ(ω) = ω − d2ω 2 + (2d22 − d3)ω 3 − (5d32 − 5d2d3 + d4)ω 4 + ... (3) satisfying ζ = ψ−1(ψ(ζ)) and ω = ψ(ψ−1(ω)), |ω| < r0(ψ), r0(ψ) ≥ 1/4, ζ, ω ∈ D. The notion of bi-univalent functions was first presented by Levin in his work Generalized bivariate fibonacci polynomial and two new subclasses of bi-univalent functions.	cache/ejpam-5526.pdf	txt/ejpam-5526.txt