Gábor Somlai

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20242026

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math.CO2026

Cylinder type and $p$ -divisible sets in $F_{p}^{3}$

Gergely Kiss, Ádám Markó, Zoltán Lóránt Nagy +1

A set of points $S \subseteq F_{p}^{n}$ is called \emph{ $p$ -divisible} if every affine hyperplane in $F_{p}^{n}$ intersects $S$ in $0 (mod p)$ points. The Strong Cylinder…

math.CO2025

The generalized trifference problem

Anurag Bishnoi, Bartłomiej Kielak, Benedek Kovács +4

We study the problem of finding the largest number $T (n, m)$ of ternary vectors of length $n$ such that for any three distinct vectors there are at least $m$ coordinates where they…

Cylinder type and p-divisible sets in Fp3​

The generalized trifference problem

Cylinder type and $p$ -divisible sets in $F_{p}^{3}$