SMALL GROUP - PETIT GROUPE
Ergodic Theory and Möbius Disjointness (1638)
Théorie ergodique et disjonction de Möbius
Dates: 5-9 December 2016 at CIRM (Marseille Luminy, France)
DESCRIPTION
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This meeting will focus on the recent progress on Sarnak’s conjecture on Möbius disjointness: methods, results, and the feedback in ergodic theory.
SCIENTIFIC & ORGANIZING COMMITTEE
Sébastien Ferenczi (Aix-Marseille Université)
Joanna Kułaga-Przymus (Nicolaus Copernicus University Torun)
Mariusz Lemańczyk (Nicolaus Copernicus University Torun & Aix-Marseille Université)
Christian Mauduit (Aix-Marseille Université)
Joël Rivat (Aix-Marseille Université)
SPEAKERS
  • Maria Avdeeva (Princeton University)
    A Central Limit Theorem for B–free dynamical systems
  • Michel Balazard (Aix-Marseille Université)
    Baez-Duarte’s criterion for Riemann’s hypothesis
  • Vitaly Bergelson (Ohio State University)
    Multiplicative Functions and Theory of Multiple Recurrence
  • Jean-Marc Deshouillers (Université de Bordeaux)
    Automatic sequences satisfy Sarnak’s conjecture I
  • Tomasz Downarowicz (Wrocław University of Technology)
    Positive entropy subshift uncorrelated to the Möbius function
  • Alexander-Gamburd (The Graduate Center, CUNY)
    tba
  • Gerhard Keller (University of Erlangen-Nürnberg)
    B-free dynamics – a view through the window   (pdf)
  • Joanna Kułaga-Przymus (IMPAN, Warsaw)
    Möbius disjointness along ergodic sequences for uniquely ergodic actions   (pdf)
  • Clemens Müllner (TU Wien)
    ​Automatic sequences satisfy Sarnak’s conjecture II   (pdf)
  • Olivier Ramaré (Aix-Marseille Université)
    Möbius function: on the missing log-factor and alia   (pdf)
  • Thierry de la Rue (Université de Rouen Normandie)
    Möbius disjointness on short intervals for models of a measure-theoretic dynamical system
  • Peter Sarnak (IAS, Princeton)
    Möbius Randomness and Dynamics six years later
  • Ilya Vinogradov (Princeton University)
    Effective equidistribution: low-dimensional orbits
  • Zhiren Wang (Penn State University)
    Möbius disjointness for topological models of ergodic systems with discrete spectrum