Poisson-Lie groups, integrable systems and the Berenstein-Kazhdan potential
Anton Alekseev (University of Geneva)
Abstract: Integrable systems and Poisson-Lie groups are closely related topics. In this talk, we will explain how integrability helps in understanding Poisson geometry of the dual Poisson-Lie group $K^*$ of a compact Lie group $K$. One of our main tools will be the Berenstein-Kazhdan potential from the theory of canonical bases.
The talk is based on joint works with A. Berenstein, I. Davidenkova, B. Hoffman, J. Lane and Y. Li.
mathematical physicsalgebraic geometrydifferential geometrygeometric topologyoperator algebrasrepresentation theorysymplectic geometry
Audience: researchers in the topic
Geometry, Physics, and Representation Theory Seminar
Series comments: If you would like to receive announcements, please join our mailing list here: listserv.neu.edu/cgi-bin/wa?SUBED1=GPRT-SEMINAR&A=1
| Organizer: | Joshua Wen* |
| *contact for this listing |
