Marco Timpanella

collaborators

Showing math.COShow all

2 papers · 1 filter

math.CO2026

A complete characterization of a family of permutation trinomials over $F_{p^{2}}$

Marco Timpanella

Let $p > 3$ be a prime and let $f_{λ_{1}, λ_{2}} (x) = x^{p^{2} - p + 1} + λ_{1} x^{p^{2}} + λ_{2} x^{2 p - 1} \in F_{p^{2}} [x] .$ We determine all pairs $(λ_{1}, λ_{2}) \in (F_{p^{2}})^{2}$ for which $f_{λ_1,…

math.CO2023

On AG codes from a generalization of the Deligne-Lustzig curve of Suzuki type

Marco Timpanella

In this paper, Algebraic-Geometric (AG) codes and quantum codes associated to a family of curves which comprises the famous Suzuki curve are investigated. The Weierstrass semigroup…

A complete characterization of a family of permutation trinomials over Fp2​

On AG codes from a generalization of the Deligne-Lustzig curve of Suzuki type

A complete characterization of a family of permutation trinomials over $F_{p^{2}}$