Hamid Ben Yakkou

most citedOn indices and monogenity of quartic number fields defined by quadrinomials

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

collaborators

3 papers

math.NT2024

On the monogenity of pure number fields: application to the existence of canonical number systems

Hamid Ben Yakkou, Brahim Boudine, Pagdame Tiebekabe

Let $m$ be a rational integer with $m \neq = 0, \pm 1$ , and consider the pure number field $K = Q (n m)$ with $n \geq 3$ . Most papers discussing the monogenity of pure…

math.NT2024★ 1 cited

On indices and monogenity of quartic number fields defined by quadrinomials

Hamid Ben Yakkou

Consider a quartic number field $K$ generated by a root of an irreducible quadrinomial of the form $F (x) = x^{4} + a x^{3} + b x + c \in Z [x]$ . Let $i (K)$ denote the index of $K$ . Engstrom \c…

math.GM2023

Narayana numbers as product of three repdigits in base $g$

Pagdame Tiebekabe, K. R. Kakanou, H. Ben Yakkou

In this paper, we show that there are only finitely many Narayana's numbers which can be written as product of three repdigits in base $g$ with $g \geq 2$ . Moreover, for $2 \leq g…

On the monogenity of pure number fields: application to the existence of canonical number systems

On indices and monogenity of quartic number fields defined by quadrinomials

Narayana numbers as product of three repdigits in base g

Narayana numbers as product of three repdigits in base $g$