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    One-sided multifractal analysis of Gibbs measures on the line

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    Authors : Feng, De-Jun (Author of the conference)
    CIRM (Publisher )

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    Abstract : Let μ be a self-similar measure on the line satisfying the strong separation condition, or more generally, a Gibbs measure supported on a nonlinear Cantor set on the line. We conduct the one-sided multifractal analysis of μ. This is based on joint work with Cai-Yun Ma.

    Keywords : multifractal analysis; Hausdorff dimension; Gibbs measures

    MSC Codes :
    28A78 - Hausdorff and packing measures
     28A80 - Fractals
     37C45 - Dimension theory of dynamical systems
      Information on the Video

      Film maker : Petit, Jean
      Language : English
      Available date : 12/07/2023
      Conference Date : 27/06/2023
      Subseries : Research talks
      arXiv category : Commutative Algebra ; Dynamical Systems
      Mathematical Area(s) : Analysis and its Applications ; Dynamical Systems & ODE
      Format : MP4 (.mp4) - HD
      Video Time : 01:03:15
      Targeted Audience : Researchers ; Graduate Students ; Doctoral Students, Post-Doctoral Students
      Download : https://videos.cirm-math.fr/2023-06-27_De-Jun_Feng_1.mp4
    Information on the Event

    Event Title : Multifractal analysis and self-similarity / Analyse multifractale et auto-similarité
    Event Organizers : Barral, Julien ; Batakis, Athanasios ; Berthé, Valérie ; Seuret, Stéphane ; Thuswaldner, Jörg
    Dates : 26/06/2023 - 30/06/2023
    Event Year : 2023
    Event URL : https://conferences.cirm-math.fr/2751.html

    Citation Data

    DOI : 10.24350/CIRM.V.20063403
    Cite this video as: Feng, De-Jun (2023). One-sided multifractal analysis of Gibbs measures on the line. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.20063403
    URI : http://dx.doi.org/10.24350/CIRM.V.20063403

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