activity
20022004
most citedOn the interplay between measurable and topological dynamics

77 citations · 90 across the 5 of their papers we have counts for

collaborators

6 papers

math.DS200477 cited

On the interplay between measurable and topological dynamics

E. Glasner, B. Weiss

This article reviews a generous sampling of both classical and more recent results on the interplay between measurable and topological dynamics. In the first part we have surveyed…

math.DS20049 cited

On tame enveloping semigroups

Eli Glasner

A dynamical version of the Bourgain-Fremlin-Talagrand dichotomy shows that the enveloping semigroup of a dynamical system is either very large and contains a topological copy of th…

math.DS20041 cited

Hereditarily non-sensitive dynamical systems and linear representations

Eli Glasner, Michael Megrelishvili

For an arbitrary topological group G any compact G-dynamical system (G,X) can be linearly G-represented as a weak*-compact subset of a dual Banach space V*. As was shown by Megreli…

math.DS20042 cited

G-continuous functions and whirly actions

E. Glasner, B. Weiss

This paper continues the work Glasner-Tsirelson-Weiss, ArXiv math.DS/0311450. For a Polish group G the notions of G-continuous functions and whirly actions are further exploited to…

math.DS20031 cited

The automorphism group of the Gaussian measure cannot act pointwise

E. Glasner, B. Tsirelson, B. Weiss

Classical ergodic theory deals with measure (or measure class) preserving actions of locally compact groups on Lebesgue spaces. An important tool in this setting is a theorem of Ma…

math.DS2002

The Cantor set of linear orders on N is the universal minimal S_\infty-system

Eli Glasner

Each topological group admits a unique universal minimal dynamical system . When is a non-compact locally compact group the phase space of this universal s…