For more information about this meeting, contact Calder Daenzer, Nigel Higson, Mathieu Stienon, Ping Xu.
|Title:||Homotopy Poisson actions|
|Speaker:||Rajan Mehta, Penn State University|
|A homotopy Poisson manifold is a graded manifold whose algebra of functions has an L-infinity algebra structure where all the brackets satisfy Leibniz rules. I will give an introduction to homotopy Poisson geometry, including "homotopy" versions of Poisson-Lie groups, Lie bialgebras, and Poisson actions. Then I will explain how such structures appear in the reduction of (ordinary) Poisson manifolds.|
Room Reservation Information
|Date:||09 / 20 / 2011|
|Time:||02:30pm - 03:30pm|