AbstractIn this paper, we introduce Rédei type blocking sets in projective Hjelmslev planes over finite chain rings. We construct, in Hjelmslev planes over chain rings of nilpotency index 2 that contain the residue field as a proper subring, the Baer subplanes associated with this subring as Rédei type blocking sets. Two further examples of Rédei type blocking sets are given for planes over Galois rings generalizing familiar constructions in projective planes over finite fields
AbstractLet D be a block design which has a blocking set. We call D self-blocking if the following t...
AbstractA (k,n)-arc in the projective Hjelmslev plane PHG(RR3) is defined as a set of k points in th...
We classify the transitive and co-transitive minimal blocking sets in a finite Desarguesian plane
AbstractIn this paper, we introduce Rédei type blocking sets in projective Hjelmslev planes over fin...
ACM Computing Classification System (1998): G.2.1.We prove that the minimum size of an affine blocki...
In this paper we construct sets of type (d1, d2) in the projective Hjelmslev plane. For computationa...
AbstractIn this paper, we prove that maximal (k,2)-arcs in projective Hjelmslev planes over chain ri...
AbstractIn this paper we introduce the new concept of proper blocking sets B infinite projective spa...
AbstractIn this paper we show that blocking sets of cardinality less than 3(q+ 1)/2 (q=pn) in Desarg...
In this paper, by using properties of Baer subplanes, we describe the construction of a minimal bloc...
AbstractA projective Hjelmslev plane is called regular iff it admits an Abelian collineation group t...
AbstractThe characterisation by Blokhuis, Ball, Brouwer, Storme, and Szönyi of certain kinds of bloc...
This article continues the study of multiple blocking sets in PG(2, q). In [A. Blokhuis, L. Storme, ...
Let S be a Desarguesian (n-1)-spread of a hyperplane ∑ of PG(rn, q). Let Ω and B̄ be, respectively, ...
AbstractWe study minimal blocking sets inPG(2, q) havingq+mpoints outside some fixed line. If0<m<(q)...
AbstractLet D be a block design which has a blocking set. We call D self-blocking if the following t...
AbstractA (k,n)-arc in the projective Hjelmslev plane PHG(RR3) is defined as a set of k points in th...
We classify the transitive and co-transitive minimal blocking sets in a finite Desarguesian plane
AbstractIn this paper, we introduce Rédei type blocking sets in projective Hjelmslev planes over fin...
ACM Computing Classification System (1998): G.2.1.We prove that the minimum size of an affine blocki...
In this paper we construct sets of type (d1, d2) in the projective Hjelmslev plane. For computationa...
AbstractIn this paper, we prove that maximal (k,2)-arcs in projective Hjelmslev planes over chain ri...
AbstractIn this paper we introduce the new concept of proper blocking sets B infinite projective spa...
AbstractIn this paper we show that blocking sets of cardinality less than 3(q+ 1)/2 (q=pn) in Desarg...
In this paper, by using properties of Baer subplanes, we describe the construction of a minimal bloc...
AbstractA projective Hjelmslev plane is called regular iff it admits an Abelian collineation group t...
AbstractThe characterisation by Blokhuis, Ball, Brouwer, Storme, and Szönyi of certain kinds of bloc...
This article continues the study of multiple blocking sets in PG(2, q). In [A. Blokhuis, L. Storme, ...
Let S be a Desarguesian (n-1)-spread of a hyperplane ∑ of PG(rn, q). Let Ω and B̄ be, respectively, ...
AbstractWe study minimal blocking sets inPG(2, q) havingq+mpoints outside some fixed line. If0<m<(q)...
AbstractLet D be a block design which has a blocking set. We call D self-blocking if the following t...
AbstractA (k,n)-arc in the projective Hjelmslev plane PHG(RR3) is defined as a set of k points in th...
We classify the transitive and co-transitive minimal blocking sets in a finite Desarguesian plane