The free group does not have the finite cover property
type: Item
instance of: scholarly article
title: The free group does not have the finite cover property
author: Rizos Sklinos
published in: Israel Journal of Mathematics
publication date: 2018-11-13T00:00:00Z
full work available at URL: https://arxiv.org/abs/1312.0586
Mathematics Subject Classification ID: 03Cxx
Mathematics Subject Classification ID: 20Axx
Mathematics Subject Classification ID: 03Bxx
Mathematics Subject Classification ID: 20Fxx
zbMATH DE Number: 6976604
MaRDI profile type: Publication
OpenAlex ID: W2963827330
cites work: Degenerations of the hyperbolic space
cites work: Notes on Sela's work: Limit groups and Makanin-Razborov diagrams
cites work: Limit groups and groups acting freely on \(\mathbb{R}^n\)-trees.
cites work: Actions of finitely generated groups on \(\mathbb{R}\)-trees.
cites work: Ultraproducts which are not saturated
cites work: Elementary theory of free non-abelian groups.
cites work: Free actions of surface groups on \({\mathbb{R}}\)-trees
cites work: Topologie de Gromov équivariante, structures hyperboliques et arbres réels. (Equivariant Gromov topology, hyperbolic structures, and \({\mathbb{R}}\)-trees)
cites work: Q3130253
cites work: Forking and JSJ decompositions in the free group
cites work: Diophantine geometry over groups. I: Makanin-Razborov diagrams
cites work: Diophantine geometry over groups. II: Completions, closures and formal solutions
cites work: Diophantine geometry over groups. III: Rigid and solid solutions.
cites work: Diophantine geometry over groups. V\(_1\): Quantifier elimination. I.
cites work: Diophantine geometry over groups. V\(_2\): Quantifier elimination. II.
cites work: Diophantine geometry over groups. VI: The elementary theory of a free group.
cites work: Diophantine geometry over groups VII: The elementary theory of a hyperbolic group
cites work: Diophantine geometry over groups. VIII: Stability.
Wikidata QID: Q129441653
DOI: 10.1007/S11856-018-1748-3
description: scientific article; zbMATH DE number 6976604