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    Borel asymptotic dimension and hyperfiniteness

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    Authors : Conley, Clinton (Author of the conference)
    CIRM (Publisher )

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    Abstract : We introduce a 'purely Borel' version of Gromov's notion of asymptotic dimension, and show how to use it to establish hyperfiniteness of various equivalence relations. Time permitting, we discuss hyperfiniteness of orbit equivalence relations of free actions of lamplighter groups. This is joint work with Jackson, Marks, Seward, and Tucker-Drob.

    Keywords : hyperfiniteness; orbit equivalence; Borel combinatorics

    MSC Codes :
    03E15 - Descriptive set theory
    03E60 - Determinacy principles
    28A05 - Classes of sets (Borel fields, σ-rings, etc.), measurable sets, Suslin sets, analytic sets
    37A15 - General groups of measure-preserving transformations

      Information on the Video

      Film maker : Hennenfent, Guillaume
      Language : English
      Available date : 09/06/2023
      Conference Date : 22/05/2023
      Subseries : Research talks
      arXiv category : Logic
      Mathematical Area(s) : Dynamical Systems & ODE ; Logic and Foundations
      Format : MP4 (.mp4) - HD
      Video Time : 00:55:49
      Targeted Audience : Researchers ; Graduate Students ; Doctoral Students, Post-Doctoral Students
      Download : https://videos.cirm-math.fr/2023-05-22_Conley.mp4

    Information on the Event

    Event Title : Measured Group Theory, Stochastic Processes on Groups and Borel Combinatorics / Théorie mesurée des groupes, processus stochastiques sur les groupes et combinatoire Borélienne
    Event Organizers : Abért, Miklós ; Gaboriau, Damien ; Tserunyan, Anush ; Virág, Bálint
    Dates : 22/05/2023 - 26/05/2023
    Event Year : 2023
    Event URL : https://conferences.cirm-math.fr/2172.html

    Citation Data

    DOI : 10.24350/CIRM.V.20048503
    Cite this video as: Conley, Clinton (2023). Borel asymptotic dimension and hyperfiniteness. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.20048503
    URI : http://dx.doi.org/10.24350/CIRM.V.20048503

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