Amenable group

Results: 78



#Item
11Operator theory / Geometric group theory / Topological groups / Equivalence relation / Amenable group / Quasi-isometry / Von Neumann algebra / Null set / System of imprimitivity / Spectral theory of ordinary differential equations

L2-Torsion, the measure-theoretic determinant conjecture, and uniform measure equivalence

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Source URL: 131.220.77.52

Language: English - Date: 2011-03-02 09:33:09
12Geometric group theory / Homotopy theory / Amenable group / Covering space / Orbifold

arXiv:1607.04915v1 [math.GR] 17 JulTHOMPSON’S GROUP F IS NOT STRONGLY AMENABLE YAIR HARTMAN, KATE JUSCHENKO, OMER TAMUZ, AND POOYA VAHIDI FERDOWSI

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Source URL: people.hss.caltech.edu

Language: English - Date: 2016-07-19 14:41:32
13Operator theory / Group theory / Von Neumann algebras / Amenable group / Geometric group theory / Crossed product / Universal property / Group action / Approximately finite-dimensional C*-algebra / FarrellJones conjecture

127 Documenta Math. Permanence Properties of the Baum-Connes Conjecture

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Source URL: documenta.sagemath.org

Language: English - Date: 2001-05-28 09:35:43
14Operator theory / Amenable group / Von Neumann algebra / Subfactor

665 Doc. Math. J. DMV Some Properties of the Symmetri Enveloping Algebra of a Subfa tor,

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Source URL: www.math.uiuc.edu

Language: English - Date: 2014-07-15 07:20:54
15Differential forms / Operator theory / Approximately finite-dimensional C*-algebra / Closed and exact differential forms / Von Neumann algebra / Amenable group / F-algebra / Constructible universe / Differential forms on a Riemann surface / Congruence lattice problem

arXiv:math.OAv2 28 SepTHE STRUCTURE OF CROSSED PRODUCTS OF IRRATIONAL ROTATION ALGEBRAS BY FINITE SUBGROUPS OF SL2 (Z) ¨ SIEGFRIED ECHTERHOFF, WOLFGANG LUCK,

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Source URL: 131.220.77.52

Language: English - Date: 2011-03-02 09:33:03
16Operator theory / Amenable group / Von Neumann algebra / Subfactor

665 Doc. Math. J. DMV Some Properties of the Symmetri Enveloping Algebra of a Subfa tor,

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Source URL: documenta.sagemath.org

Language: English - Date: 2014-07-15 07:20:54
17Mathematics / Algebra / Mathematical analysis / Topological groups / Lie groups / Geometric group theory / Group theory / Fourier analysis / Amenable group / Haar measure / Coset / Invariant measure

UNIMODULARITY OF INVARIANT RANDOM SUBGROUPS IAN BIRINGER AND OMER TAMUZ Abstract. An invariant random subgroup H ≤ G is a random closed subgroup whose law is invariant to conjugation by all elements of G. When G is loc

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Source URL: people.hss.caltech.edu

Language: English - Date: 2015-06-02 10:42:42
18Mathematical analysis / Mathematics / Measure theory / Stochastic processes / Compactification / Harmonic analysis / Poisson boundary / Equivalence relation / Equivalence of categories / Von Neumann algebra / Amenable group / Equivalence

WEAK EQUIVALENCE OF STATIONARY ACTIONS AND THE ENTROPY REALIZATION PROBLEM PETER BURTON, MARTINO LUPINI, AND OMER TAMUZ Abstract. We initiate the study of weak containment and weak equivalence for µ-stationary actions f

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Source URL: people.hss.caltech.edu

Language: English - Date: 2016-03-17 10:55:30
19Mathematical analysis / Mathematics / Algebra / Fourier analysis / Differential forms / Topological groups / Functional analysis / Information theory / Ergodic theory / Amenable group / Entropy / Convolution

Property (T) and the Furstenberg Entropy of Nonsingular Actions Lewis Bowen∗, Yair Hartman†and Omer Tamuz‡ December 1, 2014 Abstract

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Source URL: people.hss.caltech.edu

Language: English - Date: 2014-12-02 14:30:44
20Mathematical analysis / Mathematics / Topology / Stochastic processes / Measure theory / Ergodic theory / Topological vector spaces / Compactification / Poisson boundary / Mixing / Measure-preserving dynamical system / Amenable group

Generic Stationary Measures and Actions Lewis Bowen∗, Yair Hartman†and Omer Tamuz‡ August 14, 2015 Abstract Let G be a countably infinite group, and let µ be a generating probability measure

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Source URL: people.hss.caltech.edu

Language: English - Date: 2015-08-14 13:44:04
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