Symplectic and Lagrangian structures on mapping stacks
APA
Spaide, T. (2016). Symplectic and Lagrangian structures on mapping stacks. Perimeter Institute. https://pirsa.org/16040076
MLA
Spaide, Theodore. Symplectic and Lagrangian structures on mapping stacks. Perimeter Institute, Apr. 19, 2016, https://pirsa.org/16040076
BibTex
@misc{ pirsa_PIRSA:16040076, doi = {10.48660/16040076}, url = {https://pirsa.org/16040076}, author = {Spaide, Theodore}, keywords = {Mathematical physics}, language = {en}, title = {Symplectic and Lagrangian structures on mapping stacks}, publisher = {Perimeter Institute}, year = {2016}, month = {apr}, note = {PIRSA:16040076 see, \url{https://pirsa.org}} }
Universität Wien
Talk Type
Subject
Abstract
An important result in shifted symplectic geometry is the existence of shifted symplectic forms on mapping spaces with symplectic target and oriented source. I provide several examples of more complicated situations where stacks of maps shifted symplectic structures, or maps between them have Lagrangian structures. These include spaces of framed maps, pushforwards of perfect complexes, and perfect complexes on open varieties.