Lusztig slices and their quantizations
Event details
| Date | 15.09.2014 |
| Hour | 15:15 › 17:00 |
| Speaker | Joel Kamnitzer (Toronto/EPFL) |
| Location | |
| Category | Conferences - Seminars |
Lusztig slices are moduli spaces of Hecke modifications of vector
bundles on P^1. They are important objects of study in geometric
representation theory as they appear naturally in the geometric Satake
corrrespondence. They are related to finite-type quiver varieties
through the theory of symplectic duality. In joint work with Webster,
Weekes, and Yacobi, we have found that they can be quantized using a
class of algebras known as truncated shifted Yangians. In my talk, I
will introduce these varieties and their quantizations and explain how
we are trying to study the representation theory of these algebras.
bundles on P^1. They are important objects of study in geometric
representation theory as they appear naturally in the geometric Satake
corrrespondence. They are related to finite-type quiver varieties
through the theory of symplectic duality. In joint work with Webster,
Weekes, and Yacobi, we have found that they can be quantized using a
class of algebras known as truncated shifted Yangians. In my talk, I
will introduce these varieties and their quantizations and explain how
we are trying to study the representation theory of these algebras.
Practical information
- General public
- Free