peer reviewedWe give a new self-contained proof of Poincaré's Polyhedron Theorem on presentations of discon- tinuous groups of isometries of a Riemann manifold of constant curvature. The proof is not based on the theory of covering spaces, but only makes use of basic geometric concepts. In a sense one hence obtains a proof that is of a more constructive nature than most known proofs
This work tries to understand the Poincaré conjecture statement and some of the tools that were used...
In this two-sessions seminar, some results concerning geometrical properties of three dimensional po...
This book is an exposition of the theoretical foundations of hyperbolic manifolds. It is intended to...
peer reviewedWe give a new self-contained proof of Poincaré's Polyhedron Theorem on presentations of...
Poincare's Polyhedron Theorem is a widely known valuable tool in constructing manifolds endowed with...
We prove a version of Poincaré’s polyhedron theorem whose requirements are as local as possible. New...
The mapping class group of an orientable surface with one boundary component, S, is isomorphic to a ...
Since their popularization by Gromov in the eighties, CAT(0) metric spaces of bounded curvature as d...
We present here a complete classification of those Kleinian groups which have an invariant region of...
In this paper we describe the data structures and the procedures of a program, which is...
If G is a group of automorphisms that acts properly discontinuously on a Rie-mann or Klein surface X...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
AbstractLet X2m be one of the spaces of constant curvature and Γ be a discrete and finitely presente...
Abstract. Let M be a graph manifold. We prove that fundamental groups of embed-ded incompressible su...
Abstract. A Euclidean polyhedron (a simplicial complex whose simplices are Euclidean) of nonpos-itiv...
This work tries to understand the Poincaré conjecture statement and some of the tools that were used...
In this two-sessions seminar, some results concerning geometrical properties of three dimensional po...
This book is an exposition of the theoretical foundations of hyperbolic manifolds. It is intended to...
peer reviewedWe give a new self-contained proof of Poincaré's Polyhedron Theorem on presentations of...
Poincare's Polyhedron Theorem is a widely known valuable tool in constructing manifolds endowed with...
We prove a version of Poincaré’s polyhedron theorem whose requirements are as local as possible. New...
The mapping class group of an orientable surface with one boundary component, S, is isomorphic to a ...
Since their popularization by Gromov in the eighties, CAT(0) metric spaces of bounded curvature as d...
We present here a complete classification of those Kleinian groups which have an invariant region of...
In this paper we describe the data structures and the procedures of a program, which is...
If G is a group of automorphisms that acts properly discontinuously on a Rie-mann or Klein surface X...
If G is a group of automorphisms that acts properly discontinuously on a Riemann or Klein surface X,...
AbstractLet X2m be one of the spaces of constant curvature and Γ be a discrete and finitely presente...
Abstract. Let M be a graph manifold. We prove that fundamental groups of embed-ded incompressible su...
Abstract. A Euclidean polyhedron (a simplicial complex whose simplices are Euclidean) of nonpos-itiv...
This work tries to understand the Poincaré conjecture statement and some of the tools that were used...
In this two-sessions seminar, some results concerning geometrical properties of three dimensional po...
This book is an exposition of the theoretical foundations of hyperbolic manifolds. It is intended to...