On hypersphericity of manifolds with finite asymptotic dimension
By Alexander Dranishnikov. 2002
55 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/419566a245a90f245308cef93be228d9217f98d8
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- S. Buyalo
- U. Lang
- V. Schroeder
- Alexander Dranishnikov
- Thilo Schlichenmaier
- M. Zarichnyǐ
- Denis V. Osin
- Ashot Minasyan
In Geometry and Topology
- S. Buyalo
- Alexander Dranishnikov
- V. Schroeder
- Denis V. Osin
- M. Zarichnyǐ
- U. Lang
- Thilo Schlichenmaier
- Gregory C. Bell
In Mathematical Physics
- S. Buyalo
- U. Lang
- Alexander Dranishnikov
- Denis V. Osin
- V. Schroeder
- M. Zarichnyǐ
- Thilo Schlichenmaier
- Mark F. Hagen
Citations in the corpus
- Nagata dimension, quasisymmetric embeddings, and Lipschitz extensions (2004, background): “We thank Sergei Buyalo, Alexander Dranishnikov, Bruce Kleiner and Viktor Schroeder for inspiring discussions.”
- Universal spaces for asymptotic dimension (2002, methodology): “We argue like in the proof of Theorem 3 from [ 9 ] to show that the quotient space ⊔{IU | U ∈ ∪ ∞=0 U i k }/ ∼ is a tree.”
- Embedding of hyperbolic groups into products of binary trees (2007, methodology): “For more general spaces Z, this construction is carried out in [Bu], where n is then the � -dimension of Z. The basic idea to use this kind of construction originates in [ D1 ].”
- Asymptotic dimension of relatively hyperbolic groups (2004, background): “Some other results concerning groups of finite asymptotic dimension can be found in [6, 9, 20].”