2 citations · 5 across the 7 of their papers we have counts for
8 papers
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…
Intersecting families of graphs of functions over a finite field
Angela Aguglia, Bence Csajbók, Zsuzsa Weiner
Let be a set of polynomials of degree at most over , the finite field of elements. Assume that is an intersecting family, that is, the graphs of any t…
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…
Generalizing Korchmáros--Mazzocca arcs
Bence Csajbók, Zsuzsa Weiner
In this paper, we generalize the so called Korchmáros--Mazzocca arcs, that is, point sets of size intersecting each line in or points in a finite projective plane…
Small weight code words arising from the incidence of points and hyperplanes in PG()
Sam Adriaensen, Lins Denaux, Leo Storme +1
Let be the code arising from the incidence of points and hyperplanes in the Desarguesian projective space PG(). Recently, Polverino and Zullo proved that within…
Stability of k mod p multisets and small weight codewords of the code generated by the lines of PG(2, q)
Tamás Szőnyi, Zsuzsa Weiner
In this paper, we prove a stability result on k mod p multisets of points in PG(2,q), q = p^h. The particular case k=0 is used to describe small weight codewords of the code genera…
A characterization of Hermitian varieties as codewords
A. Aguglia, D. Bartoli, L. Storme +1
It is known that the Hermitian varieties are codewords in the code defined by the points and hyperplanes of the projective spaces . In finite geometry, also quasi-Hermit…
On the representability of the bi-uniform matroid
Simeon Ball, Carles Padró, Zsuzsa Weiner +1
Every bi-uniform matroid is representable over all sufficiently large fields. But it is not known exactly over which finite fields they are representable, and the existence of effi…