Please use this identifier to cite or link to this item: http://148.72.244.84/xmlui/handle/xmlui/6287
Title: Unconstrained Optimization of Univalent Harmonic Functions
Authors: Wadhah Abdulelah Hussein
Huda Amer Abdul Ameer
Keywords: Coefficient inequality, Integral operator, Optimization, Harmonic, Univalent, Generalized operator and Bernardi operator
Issue Date: 2022
Publisher: University of Diyala
Citation: https://dx.doi.org/10.24237/djps.1803.583B
Abstract: The new generalized operator F𝜈,𝛿 m , is a conjunction between Unconstrained optimization and Univalent Harmonic Functions.We derived some properties by this conjunction like, coefficient inequality, convex set, apply Bernardi operator and determine the extreme points such that ∑∞ 𝔫=1 (𝜔𝔫 + 𝜗𝔫 ) = 1, (𝜔𝔫 ≥ 0 , 𝜗𝔫 ≥ 0). In particular, the extreme points of 𝑁𝛿𝑢 ∗ (𝛽, 𝛾, 𝜇; 𝑛, 𝜆) are {ℎ𝔫} and {𝑔𝔫}.
URI: http://148.72.244.84:8080/xmlui/handle/xmlui/6287
ISSN: 2222-8373
Appears in Collections:مجلة ديالى للعلوم الاكاديمية / Academic Science Journal (Acad. Sci. J.)

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