activity
20122025
most citedThe number of directions determined by less than points

7 citations · 18 across the 9 of their papers we have counts for

collaborators

10 papers

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.CO2023★ 2 cited

Covering all but the low weight vertices of the unit cube

Peter Sziklai, Zsuzsa Weiner

In this paper we discuss a result similar to the polynomial version of the Alon-Füredi theorem. We prove that if you want to cover the vertices of the -dimensional unit cube, ex…

math.CO2021★ 1 cited

Renitent lines

Bence Csajbók, Peter Sziklai, Zsuzsa Weiner

There are many examples for point sets in finite geometry, which behave "almost regularly" in some (well-defined) sense, for instance they have "almost regular" line-intersection n…

math.CO2014

Higgledy-piggledy subspaces and uniform subspace designs

Szabolcs L. Fancsali, Péter Sziklai

In this article, we investigate collections of `well-spread-out' projective (and linear) subspaces. Projective -subspaces in are in `higgledy-piggled…

math.CO2014★ 7 cited

The number of directions determined by less than points

Szabolcs L. Fancsali, Péter Sziklai, Marcella Takáts

In this article we prove a theorem about the number of directions determined by less then affine points, similar to the result of Blokhuis et al. (in J. Comb. Theory Ser. A 86(…

math.CO2014★ 4 cited

An extension of the direction problem

Péter Sziklai, Marcella Takáts

Let be a point set in the -dimensional affine space over the finite field of elements and . In this paper we extend the definition of di…