Uniform \(K\)-homology theory
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Publication:1028335
DOI10.1016/j.jfa.2009.02.008zbMath1173.46049OpenAlexW2011756913MaRDI QIDQ1028335
Publication date: 30 June 2009
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jfa.2009.02.008
Related Items (13)
\(K\)-homology classes of elliptic uniform pseudodifferential operators ⋮ A quasi-local characterisation of \(L^{p}\)-Roe algebras ⋮ Expanders are counterexamples to the \(\ell^p\) coarse Baum-Connes conjecture ⋮ Embeddings of von Neumann algebras into uniform Roe algebras and quasi-local algebras ⋮ Low‐dimensional properties of uniform Roe algebras ⋮ On rigidity of Roe algebras ⋮ Uniform \(K\)-theory, and Poincaré duality for uniform \(K\)-homology ⋮ Higher index theory for certain expanders and Gromov monster groups. I ⋮ Quasi-local algebras and asymptotic expanders ⋮ Uniform version of Weyl-von Neumann theorem ⋮ Cartan subalgebras in uniform Roe algebras ⋮ Rough index theory on spaces of polynomial growth and contractibility ⋮ Uniform Roe algebras of uniformly locally finite metric spaces are rigid
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- Aperiodic Tilings, Positive Scalar Curvature, and Amenability of Spaces
- The $K$-theory of Gromov’s translation algebras and the amenability of discrete groups
- Property A, partial translation structures, and uniform embeddings in groups
- \(E\)-theory and \(KK\)-theory for groups which act properly and isometrically on Hilbert space
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