4 citations · 7 across the 3 of their papers we have counts for
4 papers
Short minimal codes and covering codes via strong blocking sets in projective spaces
Tamás Héger, Zoltán Lóránt Nagy
Minimal linear codes are in one-to-one correspondence with special types of blocking sets of projective spaces over a finite field, which are called strong or cutting blocking sets…
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…
On the metric dimension of affine planes, biaffine planes and generalized quadrangles
Daniele Bartoli, Tamás Héger, György Kiss +1
In this paper the metric dimension of (the incidence graphs of) particular partial linear spaces is considered. We prove that the metric dimension of an affine plane of order $q\ge…
Dominating sets in projective planes
Tamás Héger, Zoltán Lóránt Nagy
We describe small dominating sets of the incidence graphs of finite projective planes by establishing a stability result which shows that dominating sets are strongly related to bl…