Some relations between permutation sets and certain incidence structures (in particular: Minkowski planes) are illustrated and surveyed. In connection with the existence problem for flocks in arbitrary (B)-geometries yielding translation planes, a construction for sharply transitive subsets of the semilinear groups PGammaL(n,q) is given
We develop a theory for quotients of geometries and obtain sufficient conditions for the quotient of...
Abstract. Every incidence structure J (understood as a triple of sets (G,M, I), I ⊆ G×M) admits for ...
A d-net is a connected semilinear incidence structure π such that (D1) every plane is a net, (D2) th...
Some relations between permutation sets and certain incidence structures (in particular: Minkowski p...
AbstractA new method for transforming incidence structures and sharply multiply transitive permutati...
A new method for transforming incidence structures and sharply multiply transitive permutation sets ...
(B)-Geometries are incidence structures arising from permutation sets. The automorphism groups of (B...
A regular (respectively weakly regular) set for an incidence structure Q is a set S of points such t...
The transformation process introduced in [P. Quattrocchi, L.A.Rosati "Transformation of designs and ...
AbstractBy taking into account the transformation technique of Quattrocchi and Rosati, we study how ...
By taking into account the transformation technique of Quattrocchi and Rosati, we study how to gener...
We exhibit a new, surprisingly tight, connection between incidence structures, linear codes, and Gal...
AbstractA general notion of embedding of incidence structures in projective spaces is discussed and ...
summary:Every incidence structure ${\mathcal J}$ (understood as a triple of sets $(G, M, I)$, ${I}\...
In [L.A. Rosati and P.Quattrocchi "Transformation of designs and other incidence structures" geom de...
We develop a theory for quotients of geometries and obtain sufficient conditions for the quotient of...
Abstract. Every incidence structure J (understood as a triple of sets (G,M, I), I ⊆ G×M) admits for ...
A d-net is a connected semilinear incidence structure π such that (D1) every plane is a net, (D2) th...
Some relations between permutation sets and certain incidence structures (in particular: Minkowski p...
AbstractA new method for transforming incidence structures and sharply multiply transitive permutati...
A new method for transforming incidence structures and sharply multiply transitive permutation sets ...
(B)-Geometries are incidence structures arising from permutation sets. The automorphism groups of (B...
A regular (respectively weakly regular) set for an incidence structure Q is a set S of points such t...
The transformation process introduced in [P. Quattrocchi, L.A.Rosati "Transformation of designs and ...
AbstractBy taking into account the transformation technique of Quattrocchi and Rosati, we study how ...
By taking into account the transformation technique of Quattrocchi and Rosati, we study how to gener...
We exhibit a new, surprisingly tight, connection between incidence structures, linear codes, and Gal...
AbstractA general notion of embedding of incidence structures in projective spaces is discussed and ...
summary:Every incidence structure ${\mathcal J}$ (understood as a triple of sets $(G, M, I)$, ${I}\...
In [L.A. Rosati and P.Quattrocchi "Transformation of designs and other incidence structures" geom de...
We develop a theory for quotients of geometries and obtain sufficient conditions for the quotient of...
Abstract. Every incidence structure J (understood as a triple of sets (G,M, I), I ⊆ G×M) admits for ...
A d-net is a connected semilinear incidence structure π such that (D1) every plane is a net, (D2) th...