Giorgio Faina

activity

20082017

most citedOn sizes of complete arcs in PG(2,q)

3 citations · 26 across the 14 of their papers we have counts for

collaborators

Showing 2013Show all

3 papers · 1 filter

math.CO2013★ 1 cited

Tables of parameters of symmetric configurations $v_{k}$

Alexander A. Davydov, Giorgio Faina, Massimo Giulietti +2

Tables of the currently known parameters of symmetric configurations are given. Formulas for parameters of the known infinite families of symmetric configurations are presented as…

math.CO2013★ 3 cited

Tables, bounds and graphics of the smallest known sizes of complete arcs in the plane $PG (2, q)$ for all $q \leq 160001$ and sporadic $q$ in the interval $[160801 \dots 430007]$

Daniele Bartoli, Alexander A. Davydov, Giorgio Faina +3

In the projective planes $PG (2, q)$ , we collect the smallest known sizes of complete arcs for the regions \begin{align*} &\mbox{all } q\le160001,~~ q \mbox{ prime power};\\…

math.CO2013★ 1 cited

The nonexistence of an additive quaternary [15,5,9]-code

Daniele Bartoli, Juergen Bierbrauer, Giorgio Faina +2

We show that no additive [15,5,9]_4-code exists. As a consequence the largest dimension k such that an additive quaternary [15,k,9]_4-code exists is k=4.5.

Tables of parameters of symmetric configurations vk​

Tables, bounds and graphics of the smallest known sizes of complete arcs in the plane PG(2,q) for all q≤160001 and sporadic q in the interval [160801…430007]

The nonexistence of an additive quaternary [15,5,9]-code

Tables of parameters of symmetric configurations $v_{k}$

Tables, bounds and graphics of the smallest known sizes of complete arcs in the plane $PG (2, q)$ for all $q \leq 160001$ and sporadic $q$ in the interval $[160801 \dots 430007]$