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math.CO2023

A little more about bipartite biregular cages, block designs, and generalized polygons

Gabriela Araujo-Pardo, György Kiss, Tamás Szönyi

In this paper, we obtain new lower and upper bounds for the problem of bipartite biregular cages. Moreover, for girth , we give the exact parameters of the -bipartite b…

math.CO2021

The extended coset leader weight enumerator of a twisted cubic code

Aart Blokhuis, Ruud Pellikaan, Tamás Szőnyi

The extended coset leader weight enumerator of the generalized Reed-Solomon code is computed. The computation is considered as a question in finite geometry.…

math.CO2020

On the balanced upper chromatic number of finite projective planes

Zoltán L. Blázsik, Aart Blokhuis, Štefko Miklavič +2

In this paper, we study vertex colorings of hypergraphs in which all color class sizes differ by at most one (balanced colorings) and each hyperedge contains at least two vertices…

math.CO2019

On the upper chromatic number and multiplte blocking sets of PG()

Zoltán L. Blázsik, Tamás Héger, Tamás Szőnyi

We investigate the upper chromatic number of the hypergraph formed by the points and the -dimensional subspaces of ; that is, the most number of colors that ca…

math.CO2019

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…

math.CO2018

Inherited conics in Hall planes

Aart Blokhuis, István Kovács, Gábor P. Nagy +1

The existence of ovals and hyperovals is an old question in the theory of non-Desarguesian planes. The aim of this paper is to describe when a conic of remains an a…