Abstract. Crooked planes are piecewise linear surfaces that were in-troduced by Drumm in the early 1990s to construct fundamental do-mains for properly discontinuous actions of free groups on Minkowski 3-space. In a previous paper, we introduced analogues of these sur-faces, called AdS crooked planes, in the 3-dimensional anti-de Sitter space AdS3; we showed that many properly discontinuous actions of free groups on AdS3 admit fundamental domains bounded by AdS crooked planes. Here we study further the question of which proper actions on AdS3 admit crooked fundamental domains, and show that some do not, in contrast to the Minkowski setting
82 pages, 12 figures. This paper superceds and greatly expands our previous submission math.GT.03090...
We provide the first known example of a finite group action on an oriented surface $T$ that is free,...
We study rigidity properties of ABC group actions on the three torus $\mathbb T^3$, by affine transf...
Abstract. We will discuss fundamental domains for actions of discrete groups on the 3-dimensional Ei...
We study proper actions of groups $G \cong \Z/2\Z \ast \Z/2\Z \ast \Z/2\Z$ on affine space of three ...
AbstractCrooked planes are polyhedra used to construct fundamental polyhedra for discrete groups of ...
Dedicated to the memory of Shoshichi Kobayashi Abstract. Crooked planes were defined by Drumm to bou...
Dedicated to the memory of Robert Miner Abstract. We develop the Lorentzian geometry of a crooked ha...
Abstract. We study proper, isometric actions of nonsolvable discrete groups Γ on the 3-dimensional M...
We construct a non-abelian extension of S1 by Z/3 × Z/3, and prove that acts freely and smoothly o...
Abstract. We study strip deformations of convex cocompact hyper-bolic surfaces, defined by inserting...
A survey on the recent work of Danciger, Gu\'eritaud and Kassel on Margulis space-times and complete...
-Corrected typos -Added definitions and details to AdS crooked planes section -Clarified choice of r...
Fixed point data of nite groups acting on 3{manifolds Peter E. Frenkel Abstract We consider fully ee...
AbstractWe consider the problem of which finite orientation-preserving group actions on closed surfa...
82 pages, 12 figures. This paper superceds and greatly expands our previous submission math.GT.03090...
We provide the first known example of a finite group action on an oriented surface $T$ that is free,...
We study rigidity properties of ABC group actions on the three torus $\mathbb T^3$, by affine transf...
Abstract. We will discuss fundamental domains for actions of discrete groups on the 3-dimensional Ei...
We study proper actions of groups $G \cong \Z/2\Z \ast \Z/2\Z \ast \Z/2\Z$ on affine space of three ...
AbstractCrooked planes are polyhedra used to construct fundamental polyhedra for discrete groups of ...
Dedicated to the memory of Shoshichi Kobayashi Abstract. Crooked planes were defined by Drumm to bou...
Dedicated to the memory of Robert Miner Abstract. We develop the Lorentzian geometry of a crooked ha...
Abstract. We study proper, isometric actions of nonsolvable discrete groups Γ on the 3-dimensional M...
We construct a non-abelian extension of S1 by Z/3 × Z/3, and prove that acts freely and smoothly o...
Abstract. We study strip deformations of convex cocompact hyper-bolic surfaces, defined by inserting...
A survey on the recent work of Danciger, Gu\'eritaud and Kassel on Margulis space-times and complete...
-Corrected typos -Added definitions and details to AdS crooked planes section -Clarified choice of r...
Fixed point data of nite groups acting on 3{manifolds Peter E. Frenkel Abstract We consider fully ee...
AbstractWe consider the problem of which finite orientation-preserving group actions on closed surfa...
82 pages, 12 figures. This paper superceds and greatly expands our previous submission math.GT.03090...
We provide the first known example of a finite group action on an oriented surface $T$ that is free,...
We study rigidity properties of ABC group actions on the three torus $\mathbb T^3$, by affine transf...