activity
20242026
most citedPoints below a parabola in affine planes of prime order

1 citations · 1 across the 4 of their papers we have counts for

collaborators

6 papers

math.CO2026

On equidistributed directions in finite affine planes

Sam Adriaensen, Bence Csajbók, Zsuzsa Weiner

We investigate a recently introduced generalisation of determined directions in affine planes. A direction in an affine plane is a point of the line at infinity in the projec…

math.CO2026

Balanced intersection size distributions in finite geometries and vector spaces

Zoltán Lóránt Nagy, Zsuzsa Weiner

We study intersection size distributions arising in finite geometries and vector spaces. For a projective plane of order with line set , we show that \[ \min_…

math.CO2026

A note on the chromatic number of Kneser graphs on chambers of projective planes and incidence-free sets

Philipp Heering, Klaus Metsch, Vladislav Taranchuk +1

Let be a symmetric -design and let be an equinumerous incidence-free pair, with and …

math.CO2025

A note on short minimal codes from subgeometries

Sam Adriaensen, Peter Sziklai, Zsuzsa Weiner

In a 2022, Bartoli, Cossidente, Marino, and Pavese proved that in the projective space , one can find three -subgeometries such that the union of thei…

math.CO2024

Multisets with few special directions and small weight codewords in Desarguesian planes

Sam Adriaensen, Tamás Szőnyi, Zsuzsa Weiner

In this paper, we tie together two well studied topics related to finite Desarguesian affine and projective planes. The first topic concerns directions determined by a set, or even…

math.CO2024★ 1 cited

Points below a parabola in affine planes of prime order

Sam Adriaensen, Zsuzsa Weiner

The elements of a finite field of prime order canonically correspond to the integers in an interval. This induces an ordering on the elements of the field. Using this ordering, Kis…