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AI Summary & Key Takeaways
AI Insight⚡ TL;DR(Too Long; Didn't Read)
Öz In this paper, by using the $(\mathbf{P},\mathbf{Q})$-Lucas polynomials and the $\mathfrak{q}$-analogue of the Noor integral operator, we aim to build a bridge between the theory of geometric functions and that of special functions.
📌 3 Key Takeaways
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Objective & Hypothesis:Öz In this paper, by using the $(\mathbf{P},\mathbf{Q})$-Lucas polynomials and the $\mathfrak{q}$-analogue of the Noor integral operator, we aim to build a bridge between the theory of geometric functions and that of special functions.
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Key Findings & Data:Öz In this paper, by using the $(\mathbf{P},\mathbf{Q})$-Lucas polynomials and the $\mathfrak{q}$-analogue of the Noor integral operator, we aim to build a bridge between the theory of geometric functions and that of special functions.
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Conclusion & Impact:Öz In this paper, by using the $(\mathbf{P},\mathbf{Q})$-Lucas polynomials and the $\mathfrak{q}$-analogue of the Noor integral operator, we aim to build a bridge between the theory of geometric functions and that of special functions.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Anahtar Kelimeler $(\mathbf{P} · \mathbf{Q})$-Lucas polynomials · coefficient bounds
Özet
Öz In this paper, by using the $(\mathbf{P},\mathbf{Q})$-Lucas polynomials and the $\mathfrak{q}$-analogue of the Noor integral operator, we aim to build a bridge between the theory of geometric functions and that of special functions.
Keywords
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Cite This Article
ALTINKAYA, Ş. (2019). Inclusion properties of Lucas polynomials for bi-univalent functions introduced through the $\mathfrak{q}$-analogue of the Noor integral operator. Turkish Journal of Mathematics, Cilt: 43 - Sayı: 2, 620–629. https://ajindex.com/articles/185602