I. D. Corso

activity

20192023

most citedOn the ranks of the additive and the multiplicative groups of a brace

2 citations · 2 across the 1 of their papers we have counts for

collaborators

3 papers

math.RA2023

Hopf-Galois structures on extensions of degree $p^{2} q$ and skew braces of order $p^{2} q$ : the elementary abelian Sylow $p$ -subgroup case

E. Campedel, A. Caranti, I. Del Corso

Let $p, q$ be distinct primes, with $p > 2$ . In a previous paper we classified the Hopf-Galois structures on Galois extensions of degree $p^{2} q$ , when the Sylow $p$ -subgroups of…

math.GR2021★ 2 cited

On the ranks of the additive and the multiplicative groups of a brace

Andrea Caranti, Ilaria Del Corso

In \cite[Theorem 2.5]{Bac16} Bachiller proved that if $(G, \cdot, \circ)$ is a brace of order the power of a prime $p$ and the rank of $(G, \cdot)$ is smaller than $p - 1$ , then the o…

math.RA2019

Hopf-Galois structures on extensions of degree $p^{2} q$ and skew braces of order $p^{2} q$ : the cyclic Sylow $p$ -subgroup case

E. Campedel, A. Caranti, I. Del Corso

$\DeclareMathOperator{\Aut}{Aut}$Let $p, q$ be distinct primes, with $p > 2$ . We classify the Hopf-Galois structures on Galois extensions of degree $p^{2} q$ , such that the Sylow $…

Hopf-Galois structures on extensions of degree p2q and skew braces of order p2q: the elementary abelian Sylow p-subgroup case

On the ranks of the additive and the multiplicative groups of a brace

Hopf-Galois structures on extensions of degree p2q and skew braces of order p2q: the cyclic Sylow p-subgroup case

Hopf-Galois structures on extensions of degree $p^{2} q$ and skew braces of order $p^{2} q$ : the elementary abelian Sylow $p$ -subgroup case

Hopf-Galois structures on extensions of degree $p^{2} q$ and skew braces of order $p^{2} q$ : the cyclic Sylow $p$ -subgroup case