The Temperley-Lieb category in operator algebras and in link homology
Duration: 1 hour 1 min
Share this media item:
Embed this media item:
Embed this media item:
About this item
| Description: |
Morrison, S (Australian National University)
Tuesday 31st January 2017 - 15:30 to 16:30 |
|---|
| Created: | 2017-02-14 09:18 |
|---|---|
| Collection: | Homology theories in low dimensional topology |
| Publisher: | Isaac Newton Institute |
| Copyright: | Morrison, S |
| Language: | eng (English) |
| Distribution: |
World
(downloadable)
|
| Explicit content: | No |
| Aspect Ratio: | 16:9 |
| Screencast: | No |
| Bumper: | UCS Default |
| Trailer: | UCS Default |
| Abstract: | The Temperley-Lieb category appears in a fundamental way in both the study of subfactors and in link homology theories. Indeed, the discovery of the importance of the Temperley-Lieb category for subfactors led to the creation of the Jones polynomial, and thence, after a long gestation, Khovanov homology.
|
|---|---|
Available Formats
| Format | Quality | Bitrate | Size | |||
|---|---|---|---|---|---|---|
| MPEG-4 Video | 640x360 | 1.96 Mbits/sec | 898.65 MB | View | Download | |
| WebM | 640x360 | 993.69 kbits/sec | 443.96 MB | View | Download | |
| iPod Video | 480x270 | 528.12 kbits/sec | 235.95 MB | View | Download | |
| MP3 | 44100 Hz | 252.93 kbits/sec | 113.01 MB | Listen | Download | |
| Auto * | (Allows browser to choose a format it supports) | |||||