AbstractCrooked planes are polyhedra used to construct fundamental polyhedra for discrete groups of Lorentz isometries acting properly on Minkowski (2+1)-space. This paper explores intersections of crooked planes. Criteria for the disjointness of crooked planes are developed. These criteria are applied to derive sufficient conditions for affine deformations of a discrete subgroup of SO(2,1) to act properly on Minkowski space
Hjelmslev-Moufang planes are point-line geometries related to the exceptional algebraic groups of ty...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
A pair of isometries of the 4-dimensional hyperbolic space is called linked if they can be expressed...
Dedicated to the memory of Robert Miner Abstract. We develop the Lorentzian geometry of a crooked ha...
Abstract. Crooked planes are piecewise linear surfaces that were in-troduced by Drumm in the early 1...
Abstract. We will discuss fundamental domains for actions of discrete groups on the 3-dimensional Ei...
(B)-Geometries are incidence structures arising from permutation sets. The automorphism groups of (B...
We study proper actions of groups $G \cong \Z/2\Z \ast \Z/2\Z \ast \Z/2\Z$ on affine space of three ...
It is shown that in a general pseudo-Euclidean space En p, 2-flats (planes) passing through the orig...
Abstract We exhibit rigid rotations of spheres as distortion elements in groups of diffeomorphisms, ...
This paper concerns a construction of J. Jakóbowski [7] of Minkowski planes over half-ordered fiel...
AbstractWe investigate collineation groups of a finite projective plane of odd order fixing an oval ...
This paper concerns 2-dimensional (topological locally compact connected) Minkowski planes. It uses...
AbstractWe investigate linear collineation groups of a Möbius plane of odd order q which preserve an...
-Corrected typos -Added definitions and details to AdS crooked planes section -Clarified choice of r...
Hjelmslev-Moufang planes are point-line geometries related to the exceptional algebraic groups of ty...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
A pair of isometries of the 4-dimensional hyperbolic space is called linked if they can be expressed...
Dedicated to the memory of Robert Miner Abstract. We develop the Lorentzian geometry of a crooked ha...
Abstract. Crooked planes are piecewise linear surfaces that were in-troduced by Drumm in the early 1...
Abstract. We will discuss fundamental domains for actions of discrete groups on the 3-dimensional Ei...
(B)-Geometries are incidence structures arising from permutation sets. The automorphism groups of (B...
We study proper actions of groups $G \cong \Z/2\Z \ast \Z/2\Z \ast \Z/2\Z$ on affine space of three ...
It is shown that in a general pseudo-Euclidean space En p, 2-flats (planes) passing through the orig...
Abstract We exhibit rigid rotations of spheres as distortion elements in groups of diffeomorphisms, ...
This paper concerns a construction of J. Jakóbowski [7] of Minkowski planes over half-ordered fiel...
AbstractWe investigate collineation groups of a finite projective plane of odd order fixing an oval ...
This paper concerns 2-dimensional (topological locally compact connected) Minkowski planes. It uses...
AbstractWe investigate linear collineation groups of a Möbius plane of odd order q which preserve an...
-Corrected typos -Added definitions and details to AdS crooked planes section -Clarified choice of r...
Hjelmslev-Moufang planes are point-line geometries related to the exceptional algebraic groups of ty...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
A pair of isometries of the 4-dimensional hyperbolic space is called linked if they can be expressed...
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