$BV_\infty$ quantization of (-1)-shifted derived Poisson manifolds
Organizer
Speaker
Time
Monday, December 16, 2024 10:00 AM - 10:45 AM
Venue
A3-4-101
Online
Zoom 815 762 8413
(BIMSA)
Abstract
In this talk, we will give an overview of (-1)-shifted derived
Poisson manifolds in the $C^\infty$-context, and discuss the
quantization problem. We describe the obstruction theory and
prove that the linear (-1)-shifted derived Poisson manifold
associated to any $L_\infty$-algebroid admits a canonical $BV_\infty$
quantization. This is a joint work with Kai Behrend and Matt Peddie.