Circular orders, ultra-homogeneity and topological groups
Seminar
Speaker
Michael Megrelishvili (BIU)
Date
15/01/2018 - 15:00 - 13:00Add to Calendar
2018-01-15 13:00:00
2018-01-15 15:00:00
Circular orders, ultra-homogeneity and topological groups
A circular order on a set is, intuitively speaking, a linear order which has been bent into a ``circle".
In the first part we give necessary background, examples and motivation.
In the second part we present some applications (joint results with E. Glasner)
in symbolic dynamical systems and topological groups.
We study ultra-homogeneous actions on circularly ordered sets and prove a "circular" analog of
V. Pestov's well known result about ultra-homogeneous actions on linearly ordered sets.
Building 505, Room 65
אוניברסיטת בר-אילן - Department of Mathematics
mathoffice@math.biu.ac.il
Asia/Jerusalem
public
Place
Building 505, Room 65
Abstract
A circular order on a set is, intuitively speaking, a linear order which has been bent into a ``circle".
In the first part we give necessary background, examples and motivation.
In the second part we present some applications (joint results with E. Glasner)
in symbolic dynamical systems and topological groups.
We study ultra-homogeneous actions on circularly ordered sets and prove a "circular" analog of
V. Pestov's well known result about ultra-homogeneous actions on linearly ordered sets.
Last Updated Date : 11/12/2017
