Marco Timpanella

activity

20172026

most citedOn a family of linear MRD codes with parameters

[8 \times 8, 16, 7]_{q}

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

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…

math.CO2021★ 1 cited

On a family of linear MRD codes with parameters $[8 \times 8, 16, 7]_{q}$

Marco Timpanella, Giovanni Zini

In this paper we consider a family $F$ of $16$ -dimensional $F_{q}$ -linear rank metric codes in $F_{q}^{8 \times 8}$ , arising from the polynomial $x^{q^s}+δx^{…

cs.IT2017

AG codes and AG quantum codes from cyclic extensions of the Suzuki and Ree curves

Maria Montanucci, Marco Timpanella, Giovanni Zini

We investigate several types of linear codes constructed from two families $S ~_{q}$ and $R ~_{q}$ of maximal curves over finite fields recently construct…

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

On a family of linear MRD codes with parameters [8×8,16,7]q​

AG codes and AG quantum codes from cyclic extensions of the Suzuki and Ree curves

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

On a family of linear MRD codes with parameters $[8 \times 8, 16, 7]_{q}$