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October 24, 2019
4:15PM - 5:15PM
Location
Cockins Hall 240
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2019-10-24 16:15:00
2019-10-24 17:15:00
Rado Lecture - Vaughan Jones
Title: Lecture 2: Some unitary representations of R. Thompson's groups.
Speaker: Vaughan Jones (Vanderbilt University)
Abstract: Thompson’s groups $F$ and $T$ are certain groups of $PL$ homeomorphisms of the unit interval and the circle respectively. After describing them in some detail we will explain a very general way of constructing actions of these groups, a special case of which gives unitary representations on Hilbert space. The coefficients of these representations are interesting and give a way of constructing all knots and links from elements of $F$ (or $T$).
Upcoming Lectures
Lecture 3: On the continuum limit of a quantum spin chain (??)
Previous Lectures
Lecture 1: Some consequences of von Neumann dimension
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2019-10-24 16:15:00
2019-10-24 17:15:00
Rado Lecture - Vaughan Jones
Title: Lecture 2: Some unitary representations of R. Thompson's groups.
Speaker: Vaughan Jones (Vanderbilt University)
Abstract: Thompson’s groups $F$ and $T$ are certain groups of $PL$ homeomorphisms of the unit interval and the circle respectively. After describing them in some detail we will explain a very general way of constructing actions of these groups, a special case of which gives unitary representations on Hilbert space. The coefficients of these representations are interesting and give a way of constructing all knots and links from elements of $F$ (or $T$).
Upcoming Lectures
Lecture 3: On the continuum limit of a quantum spin chain (??)
Previous Lectures
Lecture 1: Some consequences of von Neumann dimension
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Description
Title: Lecture 2: Some unitary representations of R. Thompson's groups.
Speaker: Vaughan Jones (Vanderbilt University)
Abstract: Thompson’s groups $F$ and $T$ are certain groups of $PL$ homeomorphisms of the unit interval and the circle respectively. After describing them in some detail we will explain a very general way of constructing actions of these groups, a special case of which gives unitary representations on Hilbert space. The coefficients of these representations are interesting and give a way of constructing all knots and links from elements of $F$ (or $T$).
Upcoming Lectures
Lecture 3: On the continuum limit of a quantum spin chain (??)
Previous Lectures
Lecture 1: Some consequences of von Neumann dimension
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