Dynamics Seminar 2020-2021: Difference between revisions
Jump to navigation
Jump to search
No edit summary |
No edit summary |
||
| Line 16: | Line 16: | ||
|September 16 | |September 16 | ||
|Andrew Zimmer (Wisconsin) | |Andrew Zimmer (Wisconsin) | ||
| | |An introduction to Anosov representations I | ||
| (local) | | (local) | ||
|- | |- | ||
|September 23 | |September 23 | ||
|Andrew Zimmer (Wisconsin) | |Andrew Zimmer (Wisconsin) | ||
| | |An introduction to Anosov representations II | ||
| (local) | | (local) | ||
|- | |- | ||
| Line 35: | Line 35: | ||
===Andrew Zimmer=== | ===Andrew Zimmer=== | ||
" | "An introduction to Anosov representations" | ||
Anosov representations are a special class of representations of finitely generated groups into Lie groups, which are defined using ideas from dynamics (namely, the theory of Anosov flows). In this talk, I will explain the definition (in a special case), give some examples, and describe some properties. I will focus on the case of representations into the general linear group where no background knowledge about Lie groups is required. | |||
===Chenxi Wu=== | ===Chenxi Wu=== | ||
"TBA" | "TBA" | ||
Revision as of 02:21, 10 September 2020
The Dynamics Seminar meets virutal on Wednesdays from 2:30pm - 3:20pm.
For more information, contact Chenxi Wu.
Fall 2020
| date | speaker | title | host(s) |
|---|---|---|---|
| September 16 | Andrew Zimmer (Wisconsin) | An introduction to Anosov representations I | (local) |
| September 23 | Andrew Zimmer (Wisconsin) | An introduction to Anosov representations II | (local) |
| September 30 | Chenxi Uw (Wisconsin) | TBA | (local) |
Fall Abstracts
Andrew Zimmer
"An introduction to Anosov representations"
Anosov representations are a special class of representations of finitely generated groups into Lie groups, which are defined using ideas from dynamics (namely, the theory of Anosov flows). In this talk, I will explain the definition (in a special case), give some examples, and describe some properties. I will focus on the case of representations into the general linear group where no background knowledge about Lie groups is required.
Chenxi Wu
"TBA"