V. Pepe

activity

20232026

most citedOn the maximum field of linearity of linear sets

3 citations · 3 across the 2 of their papers we have counts for

collaborators

3 papers

math.CO2026

The classification of maximum scattered linear sets of $PG (1, q^{5})$

Giovanni Longobardi, Valentina Pepe

We classify the maximum scattered $F_{q}$ -linear sets of $PG (1, q^{5})$ , proving that every such set is of pseudoregulus type or of Lunardon-Polverino type. Building o…

math.CO2024

On subspaces defining linear sets of maximum rank

Valentina Pepe

Let $V$ denote an $r$ -dimensional $F_{q^{n}}$ -vector space. Let $U$ and $W$ be $F_{q}$ -subspaces of $V$ , $L_{U}$ and $L_{W}$ the projective points of $\mathrm{PG}\,(V,q^n…

math.CO2023★ 3 cited

On the maximum field of linearity of linear sets

Bence Csajbók, Giuseppe Marino, Valentina Pepe

Let $V$ denote an $r$ -dimensional $F_{q^{n}}$ -vector space. For an $m$ -dimensional $F_{q}$ -subspace $U$ of $V$ assume that $\dim_q \left(\langle {\bf v}\rangle_{\math…

The classification of maximum scattered linear sets of PG(1,q5)

On subspaces defining linear sets of maximum rank

On the maximum field of linearity of linear sets

The classification of maximum scattered linear sets of $PG (1, q^{5})$