The coarse Novikov conjecture and Banach spaces with Property (H)
Qin Wang
10:45 am to 11:35 am, June 5th, 2015   Science Building A1414
Abstract:
The coarse Novikov conjecture is a geometric analogue of the strong
Novikov conjecture and provides an algorithm for determining nonvanishing of
the higher indices of generalized elliptic dierential operators on noncompact
complete Riemannian manifolds. We show that the coarse Novikov conjecture
holds for metric spaces with bounded geometry which are coarsely embeddable
into Banach spaces with a geometric condition, called Property (H), introduced
by G. Kasparov and G.Yu.
This is joint wort with Xiaoman Chen and Guoliang Yu.
This is joint wort with Xiaoman Chen and Guoliang Yu.
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