F. Pavese

activity

20142025

most citedCombining subspace codes

41 citations · 45 across the 24 of their papers we have counts for

collaborators

Showing 2022Show all

4 papers · 1 filter

math.CO2022★ 1 cited

The Geometry of $(t mod q)$ -arcs

Sascha Kurz, Ivan Landjev, Francesco Pavese +1

In this paper, we give a geometric construction of the three strong non-lifted $(3 mod 5)$ -arcs in $PG (3, 5)$ of respective sizes 128, 143, and 168, and construct an…

math.CO2022

On the geometry of a $(q + 1)$ -arc of $PG (3, q)$ , q even

Michela Ceria, Francesco Pavese

In $PG (3, q)$ , $q = 2^{n}$ , $n \geq 3$ , let $A = {(1, t, t^{2^{h}}, t^{2^{h} + 1}) ∣ t \in F_{q}} \cup {(0, 0, 0, 1)}$ , with $gcd (n, h) = 1$ , be a $(q + 1)$ -ar…

math.CO2022

The $m$ -ovoids of $W (5, 2)$

Michela Ceria, Francesco Pavese

In this paper we are concerned with $m$ -ovoids of the symplectic polar space $W (2 n + 1, q)$ , $q$ even. In particular we show the existence of an elliptic quadric of ${\rm PG}(…

math.CO2022

On large partial ovoids of symplectic and Hermitian polar spaces

Michela Ceria, Jan De Beule, Francesco Pavese +1

In this paper we provide constructive lower bounds on the sizes of the largest partial ovoids of the symplectic polar spaces $W (3, q)$ , $q$ odd square, $q \not\equiv 0 \pmod…

The Geometry of (tmodq)-arcs

On the geometry of a (q+1)-arc of PG(3,q), q even

The m-ovoids of W(5,2)

On large partial ovoids of symplectic and Hermitian polar spaces

The Geometry of $(t mod q)$ -arcs

On the geometry of a $(q + 1)$ -arc of $PG (3, q)$ , q even

The $m$ -ovoids of $W (5, 2)$