Presented By: Dissertation Defense - Department of Mathematics
Cluster structures in Mixed Grassmannians
Zenan Fu
Dan Cristian Pădureț on Unsplash
Abstract:
Generalizing the results by Fomin and Pylyavskyy, we construct a family of natural cluster structures on the coordinate ring of a mixed Grassmannian, the configuration space of several vectors and covectors in a finite-dimensional complex vector space. We describe and explore these cluster structures using the machinery of weaves introduced by Casals and Zaslow.
Generalizing the results by Fomin and Pylyavskyy, we construct a family of natural cluster structures on the coordinate ring of a mixed Grassmannian, the configuration space of several vectors and covectors in a finite-dimensional complex vector space. We describe and explore these cluster structures using the machinery of weaves introduced by Casals and Zaslow.
Dan Cristian Pădureț on Unsplash
Co-Sponsored By
Livestream Information
Sign In To View Joining InformationExplore Similar Events
-
Loading Similar Events...
