Valentino Smaldore

activity

20202026

m

-ovoids in classical polar spaces

1 citations · 1 across the 15 of their papers we have counts for

collaborators

Showing 2021Show all

3 papers · 1 filter

math.CO2021

The Automorphism Group of $N U (3, q^{2})$

Federico Romaniello, Valentino Smaldore

Let $H (n, q^{2})$ be a non-degenerate Hermitian variety of $P G (n, q^{2})$ , $n \geq 2$ . Let $N U (n + 1, q^{2})$ be the graph whose vertices are the points of $P G (n, q^{2}) ∖ H (n, q^{2})$ and…

math.CO2021

New hemisystems of the Hermitian surface

Vincenzo Pallozzi Lavorante, Valentino Smaldore

Finding Hemisystems is a challenging problem and just few examples arising from the Hermitian surface are known. A recent method to obtain Hemisystems is based on using maximal cur…

math.CO2021

On regular systems of finite classical polar spaces

Antonio Cossidente, Giuseppe Marino, Francesco Pavese +1

Let $P$ be a finite classical polar space of rank $d$ . An $m$ -regular system with respect to $(k - 1)$ -dimensional projective spaces of $P$ , $1 \leq k \leq d - 1$ , is a set…

The Automorphism Group of NU(3,q2)

New hemisystems of the Hermitian surface

On regular systems of finite classical polar spaces

The Automorphism Group of $N U (3, q^{2})$