Jean-Morlet Chair: Ergodic theory and its connections with arithmetic and combinatorics / Chaire Jean Morlet : Théorie ergodique et ses connexions avec l'arithmétique et la combinatoire

Collection Jean-Morlet Chair: Ergodic theory and its connections with arithmetic and combinatorics / Chaire Jean Morlet : Théorie ergodique et ses connexions avec l'arithmétique et la combinatoire

Organizer(s) Cassaigne, Julien ; Ferenczi, Sébastien ; Hubert, Pascal ; Kulaga-Przymus, Joanna ; Lemanczyk, Marius

Date(s) 12/12/2016 - 16/12/2016

linked URL https://www.chairejeanmorlet.com/1553.html

00:00:00 / 00:00:00

5 5

The unsolved problems of Halmos

By Benjamin Weiss

Also appears in collection : Exposés de recherche

Sixty years ago Paul Halmos concluded his Lectures on Ergodic Theory with a chapter Unsolved Problems which contained a list of ten problems. I will discuss some of these and some of the work that has been done on them. He considered actions of $\mathbb{Z}$ but I will also widen the scope to actions of general countable groups.

Information about the video

Date of recording 14/12/2016
Date of publication 06/01/2017
Institution CIRM
Licence CC BY NC ND
Language English
Audience Researchers
Director(s) Guillaume Hennenfent
Format MP4

Citation data

DOI 10.24350/CIRM.V.19101603
Cite this video Weiss, Benjamin (14/12/2016). The unsolved problems of Halmos. CIRM. Audiovisual resource. DOI: 10.24350/CIRM.V.19101603
URL https://dx.doi.org/10.24350/CIRM.V.19101603

Domain(s)

Dynamical Systems

Bibliography

Halmos, P.R. (1956). Lectures on ergodic theory. Tokyo: The Mathematical Society Of Japan - https://www.zbmath.org/?q=an:0073.09302

MSC codes

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