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 2014Show all

3 papers · 1 filter

math.CO2014

2-semiarcs in $PG (2, q)$ , $q \leq 13$

Daniele Bartoli, Giorgio Faina, György Kiss +2

A $2$ -semiarc is a pointset $S_{k}$ with the property that the number of tangent lines to $S_{k}$ at each of its points is two. Using some theoretical results and…

math.CO2014★ 3 cited

Tables of sizes of random complete arcs in the plane $P G (2, q)$

Daniele Bartoli, Alexander A. Davydov, Giorgio Faina +2

Tables of sizes of random complete arcs in the plane $P G (2, q)$ are given. The sizes are close to the smallest known sizes of complete arcs in $P G (2, q)$ , in particular, to ones cons…

math.CO2014★ 2 cited

Tables, bounds and graphics of sizes of complete arcs in the plane $PG (2, q)$ for all $q \leq 321007$ and sporadic $q$ in $[323761 \dots 430007]$ obtained by an algorithm with fixed order of points (FOP)

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

In the previous works of the authors, a step-by-step algorithm FOP which uses any fixed order of points in the projective plane $PG (2, q)$ is proposed to construct small co…

2-semiarcs in PG(2,q), q≤13

Tables of sizes of random complete arcs in the plane PG(2,q)

Tables, bounds and graphics of sizes of complete arcs in the plane PG(2,q) for all q≤321007 and sporadic q in [323761…430007] obtained by an algorithm with fixed order of points (FOP)

2-semiarcs in $PG (2, q)$ , $q \leq 13$

Tables of sizes of random complete arcs in the plane $P G (2, q)$

Tables, bounds and graphics of sizes of complete arcs in the plane $PG (2, q)$ for all $q \leq 321007$ and sporadic $q$ in $[323761 \dots 430007]$ obtained by an algorithm with fixed order of points (FOP)