Errata to the paper "Equivariant embeddings of finite abelian group action in euclidean space" Fundamenta Mathematicae 110 (1980), pp. 25-33
Examples of Free Involutions on Manifolds.
Existence of compact quotients of homogeneous spaces, measurably proper actions, and decay of matrix coefficients
Extensions essentielles d'algèbres de Lie classiques de dimensions infinies
Finiteness obstructions and cocompact actions on Sm x Rn.
Five dimensional Bieberbach groups with trivial centre.
Formes d'intersection et d'enlacement sur une variété
Free Cyclic Actions on Manifolds.
Free Involutions.
Genera of Ramified Coverings.
Generalized Hantzsche-Wendt flat manifolds.
We study the family of closed Riemannian n-manifolds with holonomy group isomorphic to Z2n-1, which we call generalized Hantzsche-Wendt manifolds. We prove results on their structure, compute some invariants, and find relations between them, illustrated in a graph connecting the family.
Generators of the Z/p Bordism Ring. Serendipity.
Geometric orbifolds.
An orbifold is a topological space which ?locally looks like? the orbit space of a properly discontinuous group action on a manifold. After a brief review of basic concepts, we consider the special case 3-dimensional orbifolds of the form GammaM, where M is a simply-connected 3-dimensional homogeneous space corresponding to one of Thurston?s eight geometries, and where Gamma < Isom(M) acts properly discontinuously. A general description of these geometric orbifolds is given and the closed...
Geometrically finite groups, Patterson-Sullivan measures and Ratner's rigidity theorem.
Group Completions and Limit Sets of Kleinian Groups.
Groupes triangulaires lagrangiens en géométrie hyperbolique complexe
Nous présentons quelques résultats au sujet des groupes engendrés par trois involutions antiholomorphes dans le cadre du plan hyperbolique complexe .
Groups with Domains of Discontinuity.
Group-theoretic conditions under which closed aspherical manifolds are covered by Euclidean space
Hass, Rubinstein, and Scott showed that every closed aspherical (irreducible) 3-manifold whose fundamental group contains the fundamental group of a closed aspherical surface, is covered by Euclidean space. This theorem does not generalize to higher dimensions. However, we provide geometric tools with which variations of this theorem can be proved in all dimensions.
Holonomy groups of five dimensional Bieberbach groups.
Homogeneous cohomology manifolds which are inverse limits