In this paper, the complex-type Narayana-Fibonacci numbers are defined. Additionally, we arrive at correlations between the complex-type Narayana-Fibonacci numbers and this generating matrix after deriving the generating matrix for these numbers. Eventually, we get their the Binet formula, the combinatorial, permanental, determinantal, exponential representations, and the sums by matrix methods are just a few examples of numerous features.
In this paper, the complex-type Narayana-Fibonacci numbers are defined. Additionally, we arrive at correlations between the complex-type Narayana-Fibonacci numbers and this generating matrix after deriving the generating matrix for these numbers. Eventually, we get their the Binet formula, the combinatorial, permanental, determinantal, exponential representations, and the sums by matrix methods are just a few examples of numerous features.
Birincil Dil | İngilizce |
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Konular | Matematik |
Bölüm | Matematik / Mathematics |
Yazarlar | |
Yayımlanma Tarihi | 1 Mart 2023 |
Gönderilme Tarihi | 19 Kasım 2022 |
Kabul Tarihi | 19 Aralık 2022 |
Yayımlandığı Sayı | Yıl 2023 |