Tribonacci numbers that are products of two Fibonacci numbers
| Auteur | ODJOUMANI, AYEDJO T A JAPHET | |
| Auteur | LUCA, FLORIAN | |
| Auteur | TOGBE, ALAIN | |
| Date d'ajout | 2026-06-02T16:06:57Z | |
| Date de disponibilite | 2026-06-02T16:06:57Z | |
| Date de publication | 2023 | |
| Resume | Let $T_m$ be the $m$-th Tribonacci number and $F_n$ be the $n$-th Fibonacci number. In this paper, we solve the Diophantine equation \[ T_m = F_nF_k \] in positive integer unknowns $m,\; n$, and $k$. | |
| Autre identifiant | BECDB-14039 | |
| URI | https://dspace.uac.bj/handle/123456789/11990 | |
| Langue | fr | |
| Fait partie de | Fibonacci Quarterly | |
| Sujet | Diophantine equations | |
| Sujet | Fibonacci sequence | |
| Sujet | Tribonacci sequence | |
| Sujet | linear forms in logarithms | |
| Sujet | reduction method | |
| Titre | Tribonacci numbers that are products of two Fibonacci numbers | |
| Type | Article |
