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  • Videos (3)
    Number of ergodic and generic measures for minimal subshifts
    01:00:06
    published on January 26, 2021

    Number of ergodic and generic measures for minimal subshifts

    By Jon Fickenscher

    CIRM

    Subshifts on finite alphabets form a class of dynamical systems that bridge topological/ergodic dynamical systems with that of word combinatorics. In 1984, M. Boshernitzan used word combinatorics to provide a bound on the number of ergodic measures for a minimal subshift with bounds on its ...

    Appears in collection : Algebraic and Combinatorial Invariants of Subshifts and Tilings / Invariants combinatoires et algébriques des décalages et des pavages

    Score: 2.0580063
    Rotated odometers
    01:02:37
    published on January 26, 2021

    Rotated odometers

    By Olga Lukina

    CIRM

    We consider infinite interval exchange transformations (IETs) obtained as a composition of a finite IET and the von Neumann-Kakutani map, called rotated odometers, and study their dynamical and ergodic properties by means of an associated Bratteli-Vershik system. We show that every rotated ...

    Appears in collection : Algebraic and Combinatorial Invariants of Subshifts and Tilings / Invariants combinatoires et algébriques des décalages et des pavages

    Score: 2.0580063
    Christian Mauduit in ergodic theory
    published on December 3, 2019

    Christian Mauduit in ergodic theory

    By Benjamin Weiss

    CIRM

    While most of Christian’s work was in number theory he made important contributions to several aspects of ergodic theory throughout his career. I will discuss some of these and their impact on later developments.

    Appears in collections : Dynamical Systems, Prime Numbers, Determinism and Pseudorandomness / Nombres premiers, déterminisme et pseudoaléa

    Score: 2.0580063
  • Collections (3)
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