On the Stability of Möbius Disjointness in Topological Models (Morlet Chair Mariusz Lemanczyk)
Pairs
CIRM, Luminy, Marseille
https://www.chairejeanmorlet.com/1662.html
Date(s) : 23/10/2016 - 30/10/2016 iCal
0h00
RESEARCH IN PAIRS
On the Stability of Möbius Disjointness in Topological Models (1662)
Sur la stabilité de la disjonction de Möbius dans les modèles topologiques
Dates: 23-30 October 2016 at CIRM (Marseille Luminy, France)
On the Stability of Möbius Disjointness in Topological Models (1662)
Sur la stabilité de la disjonction de Möbius dans les modèles topologiques
Dates: 23-30 October 2016 at CIRM (Marseille Luminy, France)
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DESCRIPTION
One of the main difficulties to deal with Sarnak’s conjecture on Möbius disjointness is to show that its validity is a measure-theoretic invariant, that is, if its holds for one topological model of an automorphism then it holds for all of them. The research will be focused on finding joining criteria sufficient for this stability of Sarnak’s conjecture. We conjecture that such criteria should work in the class of distal transformations.
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