37 citations · 68 across the 7 of their papers we have counts for
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math.GT1999
On Large Scale Properties of Manifolds
A. N. Dranishnikov
We show that a space with a finite asymptotic dimension is embeddable in a non-positively curved manifold. Then we prove that if a uniformly contractible manifold X is uniformly em…
math.GT1999
Every Coxeter group acts amenably on a compact space
A. N. Dranishnikov, T. Januszkiewicz
Coxeter groups admit amenable actions on compact spaces. Moreover, they have finite asymptotic dimension.
math.GT1999
On generalized amenability
A. N. Dranishnikov
There is a word metric on countably generated free group such that does not admit a coarse uniform embedding into a Hilbert space.