Tensor structures, fiber functors, and Poisson structures defined by quasitriangular r-matrices
    Speaker: 
  
  
  
      Victor Mouquin, University of Toronto  
Date and Time: 
Thursday, April 6, 2017 - 11:10am to 12:00pm
Location: 
Fields Institute, Stewart Library
Abstract: 
Many Poisson structures arising from Lie theory can be viewed as defined by actions of Lie algebras and quasitriangular r-matrices. I will explain how those Poisson structures can be naturally quantized using any tensor structure on the fiber functor from the Drinfeld category to the category of vector spaces.

