Herbert Batte

most citedOn the Largest Prime factor of the k-generalized Lucas numbers

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2023

Multiplicative independence in the sequence of $k$ -generalized Lucas numbers

Herbert Batte, Mahadi Ddamulira, Juma Kasozi +1

Let $(L_{n}^{(k)})_{n \geq 2 - k}$ be the sequence of $k$ -generalized Lucas numbers for some fixed integer $k \geq 2$ , whose first $k$ terms are $0, \dots, 0, 2, 1$ and each term a…

math.NT2023★ 1 cited

On the Largest Prime factor of the k-generalized Lucas numbers

Herbert Batte, Florian Luca

Let $(L_{n}^{(k)})_{n \geq 2 - k}$ be the sequence of $k$ --generalized Lucas numbers for some fixed integer $k \geq 2$ whose first $k$ terms are $0, \dots, 0, 2, 1$ and each term afterwards…

math.NT2021

Perrin numbers that are concatenations of two distinct repdigits

Herbert Batte, Taboka P. Chalebgwa, Mahadi Ddamulira

Let $(P_{n})_{n \geq 0}$ be the sequence of Perrin numbers defined by ternary relation $P_{0} = 3$ , $P_{1} = 0$ , $P_{2} = 2$ , and $P_{n + 3} = P_{n + 1} + P_{n}$ for all $n \geq 0$ . In this paper,…

Multiplicative independence in the sequence of k-generalized Lucas numbers

On the Largest Prime factor of the k-generalized Lucas numbers

Perrin numbers that are concatenations of two distinct repdigits

Multiplicative independence in the sequence of $k$ -generalized Lucas numbers