Nonabelianization Part I

17.04.2024 17:15 – 18:00

In my first two talks, I discussed a well studied approach in physics called the exact WKB (Wentzel–Kramers–Brillouin).
In the next ones, I would like to present another way to view the exact WKB, which gives a way to construct a nonabelianization map. This map will enable us to look at abelian objects, the GL(1,C) connection, to gain knowledge on their nonabelian counterparts, the SL(2,C) connection.
In my talk, I will present the exact WKB method in this language and discuss how flat connections show up, and show in details what the nonabelianization map is.

Lieu

Bâtiment: Conseil Général 7-9

Room 6-13

entrée libre