Spectral Theory of Dynamical Systems and Related Topics (Morlet Chair Mariusz Lemanczyk)
Small group
CIRM, Luminy, Marseille
https://www.chairejeanmorlet.com/1637.html
Date(s) : 10/10/2016 - 14/10/2016 iCal
0h00
Spectral Theory of Dynamical Systems and Related Topics (1637)
Théorie spectrale des systèmes dynamiques et sujets reliés.
Dates: 10-14 October 2016 at CIRM (Marseille Luminy, France)
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DESCRIPTION
This meeting is aimed at the recent progress in the spectral theory and joinings of dynamical systems, especially, in the recent spectacular progress toward the solutions of some unsolved classical problems of ergodic theory: Rokhlin problem on mixing of all orders, stability of spectral properties under smooth changes for the parabolic systems, the Banach problem on the existence of dynamical systems with simple Lebesgue spectrum and the problem of spectral multiplicity.
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SCIENTIFIC & ORGANIZING COMMITTEE
SPEAKERS
Ergodic properties of step function skew products and the asymptotics of affine random walks
On the Erdös flat polynomials problem
On k-fold lebesgue functions
Role of r-mixing in martingale methods for limit theorems in algebraic Nd-actions
Furstenberg entropy values for nonsingular actions of groups without property (T)
Lebesgue spectrum for area preserving flows on the two torus
Approximate orthogonality of powers for ergodic affine unipotent diffeomorphisms on nil manifolds
On ergodicity in periodic systems of Eaton lenses
The structure of tame minimal dynamical systems for general groups
Ordered Groups and Spectrum of Cantor Minimal Systems
Topological dynamics of piecewise-affine maps of the interval
Poisson suspensions that are disjoint from Gaussian systems
Absolutely Continuous Spectrum for Parabolic Flows/Maps
On rank and isomorphism problem for von Neumann flows with one discontinuiny
On relative spectral theory
Degree, mixing, and absolutely continuous spectrum of cocycles with values in compact Lie groups
Spectra of mixing transformations
Multiple mixing and Ratner property in mininal components of locally Hamiltonian flows |
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