Large Riemannian manifolds which are flexible
By Alexander Dranishnikov, Steve Ferry, Shmuel Weinberger. 2003
53 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/6da20439e1ed3e17ce7e29f4e59df30a3e054d3a
How researchers see this paper
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In Algebra and Number Theory
- Guoliang Yu
- E. Guentner
- Romain Tessera
- Alexander Dranishnikov
- Shmuel Weinberger
- Rufus Willett
- Nathanial P. Brown Narutaka Ozawa
- Zhizhang Xie
In Mathematical Physics
- Guoliang Yu
- Romain Tessera
- E. Guentner
- Rufus Willett
- Shmuel Weinberger
- Steven C. Ferry
- Alexander Dranishnikov
- Martin Finn-Sell
Citations in the corpus
- A notion of geometric complexity and its application to topological rigidity (2010, background): “9 The bounded geometry condition is essential here; Dranishnikov, Ferry and Weinberger have constructed an example of a uniformly contractible manifold M for which the first asserted isomorphism fails [10].”
- An etale approach to the Novikov conjecture (2005, background): “At odd primes we do not know how to prove any corresponding statement, in general, for reasons related to the examples in [ DFW ]: The L-spectrum away from 2 is periodic K-theory, and cohomologically acyclic spaces may not be acyclic for periodic K-theory.”