Amenability and vanishing of \(L^2\)-Betti numbers: an operator algebraic approach
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Publication:444895
DOI10.1016/J.JFA.2012.05.016zbMath1279.46044arXiv1105.3406OpenAlexW2008538261MaRDI QIDQ444895
Publication date: 24 August 2012
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1105.3406
Homological functors on modules (Tor, Ext, etc.) in associative algebras (16E30) General theory of von Neumann algebras (46L10) Other ``noncommutative mathematics based on (C^*)-algebra theory (46L89)
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- Applications of Følner's condition to quantum groups.
- On a class of II\(_1\) factors with at most one Cartan subalgebra
- \(L_ 2\)-cohomology and group cohomology
- Lectures on hyperbolic geometry
- Von Neumann categories and extended \(L^2\)-cohomology
- Approximating \(\ell_2\)-Betti numbers of an amenable covering by ordinary Betti numbers
- Hilbert \(C^*\) and \(W^*\)-modules and their morphisms
- \(\ell^2\) invariants of equivalence relations and groups
- Amenability of Hopf von Neumann algebras and Kac algebras
- L2-BETTI NUMBERS OF DISCRETE MEASURED GROUPOIDS
- $L^2$-homology for compact quantum groups
- A spectral sequence to compute L 2 -Betti numbers of groups and groupoids
- Quantum spaces without group structure
- L^2-Betti numbers of coamenable quantum groups
- ON THE ANALYTIC ZERO DIVISOR CONJECTURE OF LINNELL
- Jones index theory by Hilbert C*-bimodules and K-theory
- L2-homology for von Neumann algebras
- Theory of operator algebras I.
- Hilbertian versus Hilbert \(W^*\)-modules and applications to \(L^2\)- and other invariants
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