A generalized polygon is a thick incidence geometry of rank 2 such that the girth of the incidence graph is twice the diameter of the incidence graph. These geometries are intro-duced by Tits [17] for group-theoretical purposes, but became an interesting research object in their own right. For an overview of the geometric study, see [19]
The goal of this thesis is to apply techniques from algebraic graph theory to finite incidence geome...
We classify the convex subspaces of all hexagonic Lie incidence geometries (among which all long roo...
AbstractUsing methods of Algebraic Graph Theory, generalized Moore geometries of type GMm(s, t, c) w...
This book is intended to be an introduction to the fascinating theory ofgeneralized polygons for bot...
Generalized polygons are Bruhat-Tits buildings of rank two. They can also be defined in terms of the...
Generalized polygons are rank 2 geometries that were introduced by Jacques Tits in order to better u...
We give some constructions of graphs with given degree and diameter, having a large number of vertic...
This book gives an introduction to the field of Incidence Geometry by discussing the basic families ...
AbstractLet S be a finite generalized quadrangle of order (s,t),s≠1≠t. A spread is a set of st+1 mut...
AbstractWe define the notion of regular point p in a generalized hexagon and show how a derived geom...
Using the classification of the finite simple groups, we classify all finite generalized polygons ha...
The smallest known thick generalized octagon has order (2,4)(2,4) and can be constructed from the pa...
Proefschrift voorgelegd tot het behalen van de graad van Doctor in de Wetenschappen: richting Wiskun...
Groups defined by presentations for which the components of the corresponding star graph are the inc...
We generalize Baer's theorem on Desargues configurations in projective planes to all generalized pol...
The goal of this thesis is to apply techniques from algebraic graph theory to finite incidence geome...
We classify the convex subspaces of all hexagonic Lie incidence geometries (among which all long roo...
AbstractUsing methods of Algebraic Graph Theory, generalized Moore geometries of type GMm(s, t, c) w...
This book is intended to be an introduction to the fascinating theory ofgeneralized polygons for bot...
Generalized polygons are Bruhat-Tits buildings of rank two. They can also be defined in terms of the...
Generalized polygons are rank 2 geometries that were introduced by Jacques Tits in order to better u...
We give some constructions of graphs with given degree and diameter, having a large number of vertic...
This book gives an introduction to the field of Incidence Geometry by discussing the basic families ...
AbstractLet S be a finite generalized quadrangle of order (s,t),s≠1≠t. A spread is a set of st+1 mut...
AbstractWe define the notion of regular point p in a generalized hexagon and show how a derived geom...
Using the classification of the finite simple groups, we classify all finite generalized polygons ha...
The smallest known thick generalized octagon has order (2,4)(2,4) and can be constructed from the pa...
Proefschrift voorgelegd tot het behalen van de graad van Doctor in de Wetenschappen: richting Wiskun...
Groups defined by presentations for which the components of the corresponding star graph are the inc...
We generalize Baer's theorem on Desargues configurations in projective planes to all generalized pol...
The goal of this thesis is to apply techniques from algebraic graph theory to finite incidence geome...
We classify the convex subspaces of all hexagonic Lie incidence geometries (among which all long roo...
AbstractUsing methods of Algebraic Graph Theory, generalized Moore geometries of type GMm(s, t, c) w...