slideshow 3

Cohomology in algebra, geometry, physicsand statistics

Every symplectic manifold is a (linear) coadjoint orbit

Speaker’s name: 
Patrick Iglesias-Zemmour
Speaker’s affiliation: 
The Hebrew University of Jerusalem, Israel

 

Place: 
ZOOM meeting
Date: 
Wednesday, 4. May 2022 - 13:30 to 14:30
Abstract: 
I will show that every symplectic manifold is a (linear) coadjoint orbit of the group of automorphisms of the integration bundle, independently of the group of periods of the symplectic form. This result generalizes the Kirilov- Kostant-Souriau theorem when the symplectic manifold is homogeneous under the action of a Lie group and the symplectic form is integral.
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