Beyond perturbation 2: asymptotics and Beilinson-Drinfeld Grassmannians in differential geometry

Author: 

Borisov, D
Kremnizer, K

Last Updated: 

2019-11-25T15:26:42.973+00:00

abstract: 

We prove that for any k greater or equal to 2, given a smooth compact
k-dimensional manifold and a multiplicative k-1-gerbe on a Lie group, together
with an integrable connection, there is a line bundle on the corresponding
Beilinson-Drinfeld Grassmannian having the factorization property. We show that
taking global sections of this line bundle we obtain a factorization algebra.

Symplectic id: 

830458

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Not Submitted

Publication Type: 

Journal Article