Last updated
2020-05-11T15:44:07.317+01:00
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.
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
Download URL
http://arxiv.org/abs/1803.02982v2
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Publication type
Journal Article