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Interactions between C*-algebraic KK-theory and homotopy theory
Aim
Throughout the mid to late 20th century, K-theory has been an important tool in its various algebraic, topological, and analytic manifestations. Homotopy theory has long been a central language for studying algebraic and topological K-theory, in particular. Recently, there has been more work connecting the methods of homotopy theory and infinity categories to C*-algebraic K-theory as well, and the potential applications of this new perspective are still to be seen.
The aim of this 2-week online workshop will be to bring together researchers and students with backgrounds in either C*-algebraic KK-theory or homotopy theory to learn about the growing interactions between the two fields. The first week will consist of separate introductions to classical C*-algebraic KK-theory and infinity categories, which will be followed by a modern infinity categorical approach to C*-algebraic KK-theory. The second week will consist of research talks related to the interactions of these two fields.
There will be time during the second week for shorter contributed talks by early career mathematicians (PhD students and postdocs). We encourage those who are interested in speaking to submit a title and abstract in the registration form below by December 11, 2024.
Time
Dates: 07.01.25 - 10.01.25 and 13.01.25 - 17.01.25
Time: 16:00 - 18:30 CET / 09:00 - 11:30 CST
Zoom access data: Will be sent out to registered participants via E-Mail.
The specific time is chosen in way such that the workshop is (hopefully) accessible to many people from Europe and the Americans.
Talks
Speakers:
- Pierre Albin
- Ulrich Bunke
- Bastiaan Cnossen
- Alexander Engel
- Markus Land
- Ralf Meyer
- Devarshi Mukherjee
- George Nadareishvili
- Shintaro Nishikawa
- Ulrich Pennig
- Rubén Martos (to be confirmed)
Schedule
To be announced.
Abstracts
To be announced.
Registration
You can register via this Google form. Here you can find
Organizers
- Benjamin Dünzinger (Regensburg)
- Yigal Kamel (Illinois)
- Fredrick Mooers (Illinois)