<--- Back to Details
First PageDocument Content
Mathematics / Graph theory / Geometry / Geometric group theory / Group theory / Metric geometry / Algebraic graph theory / Cayley graph / Quasi-isometry / End / Vertex-transitive graph / Graph
Date: 2015-12-08 04:58:57
Mathematics
Graph theory
Geometry
Geometric group theory
Group theory
Metric geometry
Algebraic graph theory
Cayley graph
Quasi-isometry
End
Vertex-transitive graph
Graph

CHARACTERIZING A VERTEX-TRANSITIVE GRAPH BY A LARGE BALL MIKAEL DE LA SALLE AND ROMAIN TESSERA, WITH AN APPENDIX BY JEAN-CLAUDE SIKORAV Abstract. It is well-known that a complete Riemannian manifold M which is locally is

Add to Reading List

Source URL: www.normalesup.org

Download Document from Source Website

File Size: 430,25 KB

Share Document on Facebook

Similar Documents

THE FARRELL-JONES CONJECTURE FOR COCOMPACT LATTICES IN VIRTUALLY CONNECTED LIE GROUPS arXiv:1101.0469v2 [math.GT] 30 Jun 2013  ¨

THE FARRELL-JONES CONJECTURE FOR COCOMPACT LATTICES IN VIRTUALLY CONNECTED LIE GROUPS arXiv:1101.0469v2 [math.GT] 30 Jun 2013 ¨

DocID: 1qYki - View Document

L2-Torsion, the measure-theoretic determinant conjecture, and uniform measure equivalence

L2-Torsion, the measure-theoretic determinant conjecture, and uniform measure equivalence

DocID: 1pGNO - View Document

ASYMPTOTIC DIMENSION AND SMALL-CANCELLATION FOR HIERARCHICALLY HYPERBOLIC SPACES AND GROUPS JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We prove that all hierarchically hyperbolic groups have nite asy

ASYMPTOTIC DIMENSION AND SMALL-CANCELLATION FOR HIERARCHICALLY HYPERBOLIC SPACES AND GROUPS JASON BEHRSTOCK, MARK F. HAGEN, AND ALESSANDRO SISTO Abstract. We prove that all hierarchically hyperbolic groups have nite asy

DocID: 1peww - View Document

ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof

ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof

DocID: 1pdwt - View Document

Algorithmic Computation of Thickness in Right-Angled Coxeter Groups Robbie Lyman April 2, 2015 Abstract The classification of right-angled Coxeter groups up to quasi-isometry

Algorithmic Computation of Thickness in Right-Angled Coxeter Groups Robbie Lyman April 2, 2015 Abstract The classification of right-angled Coxeter groups up to quasi-isometry

DocID: 1p4GW - View Document