1 Abstract A countable group Γ is called shift-minimal if every non-trivial measure preserving action of Γ weakly contained in the Bernoulli shift Γ y ([0, 1]Γ , λΓ ) is free. We show that any group Γ whose reduc - Trivial measure - Document - PDFSEARCH.IO

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	1 Abstract A countable group Γ is called shift-minimal if every non-trivial measure preserving action of Γ weakly contained in the Bernoulli shift Γ y ([0, 1]Γ , λΓ ) is free. We show that any group Γ whose reduc Add to Reading List Document Date: 2012-12-21 17:27:31 Open Document File Size: 748,38 KB Share Result on Facebook City Pasadena / / Company BP / / / Facility California Institute of Technology / / IndustryTerm non-abelian free / free / Identity systems / / MusicGroup D12 / / Organization California Institute of Technology / Department of Mathematics / National Science Foundation / International Criminal Court / Internal Revenue Service / / Person Yair Glasner / Miklos Abért / Robin D. Tucker-Drob / Clinton Conley / Jesse Peterson / Lewis Bowen / Alexander Kechris / / / Position author / General / Foreman / / ProvinceOrState California / / SocialTag Geometric group theory Amenable group Ergodic theory Entailment Stallings theorem about ends of groups Orbifold Abstract algebra Geometry Group theory

1 Abstract A countable group Γ is called shift-minimal if every non-trivial measure preserving action of Γ weakly contained in the Bernoulli shift Γ y ([0, 1]Γ , λΓ ) is free. We show that any group Γ whose reducAdd to Reading List