Embedding of hyperbolic groups into products of binary trees

By S. Buyalo, Alexander Dranishnikov, V. Schroeder. 2007

67 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/d0e4d39fcedebab9e5e1baad4a904f99fbf3a8de

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Gregory C. Bell
2. Alexander Dranishnikov
3. Yves Cornulier
4. Mark F. Hagen
5. Denis V. Osin
6. Romain Tessera
7. S. Buyalo
8. E. Guentner

In Mathematical Physics

1. Gregory C. Bell
2. Alexander Dranishnikov
3. Yves Cornulier
4. Mark F. Hagen
5. Romain Tessera
6. Denis V. Osin
7. E. Guentner
8. S. Buyalo

Citations in the corpus

• Asymptotic Dimension (2007, background): “In the case of hyperbolic spaces the embedding theorem of Section 8 can be improved to the following [28]”
• Dimension of asymptotic cones of Lie groups (2007, background): “It was proved in [ BDS ] that every word hyperbolic group quasi-isometrically embeds into a finite product of binary trees, and therefore the question has a positive answer for products of rank one non-positively curved simply connected symmetric space.”