🧭 New here?
Take a guided tour of the site.
← Back to Papers

Based on a family of bi-univalent functions introduced through the Faber polynomial expansions and Noor integral operator

Fethiye Müge Sakar, Arzu Akgül · 2022 📄 DOI →

Continue from this paper

Indexing is not verification. Extracted statements should be checked against the source.

Read the original paper ↗ More papers on bi-univalent Learn what Atlas can verify → Suggest a correction or ask a question →
Abstract

Full Text(HTML) Download PDF (/aimspress-data/math/2022/4/PDF/math-07-04-287.pdf) Research article Based on a family of bi-univalent functions introduced through the Faber polynomial expansions and Noor integral operator

Function classes studied:
bi-univalent close-to-convex

Related Papers

On some properties of bi-univalent functions in the unit disc
2026
Coefficient Estimates and Distortion Bounds for Rabotnov Functions with Applicat
2026
Properties of some univalent functions associated with balloon-shaped domain
2026
Texture enhancement of skin lesion images via Hankel determinants of $\lambda$-g
2026
Geometric Properties of Analytic Functions Defined by the Miller–Ross-Type Poiss
2026
↑↓ navigate↵ openesc closeall results
✦ 293 explorers have wandered the registry - thanks for stopping by. Tell us what you'd like to see →
Usage & privacy

We use first-party site metrics to improve navigation: page visits, internal clicks, search result counts (not search terms), and approximate active time. A random tab ID groups events for seven days; GPC/DNT turns this off. The separate visitor count uses a self-hosted pseudonymous fingerprint and also respects GPC/DNT.

💬 Feedback