Summing over geometries in string theory
APA
Eberhardt, L. (2021). Summing over geometries in string theory . Perimeter Institute. https://pirsa.org/21050022
MLA
Eberhardt, Lorenz. Summing over geometries in string theory . Perimeter Institute, May. 25, 2021, https://pirsa.org/21050022
BibTex
@misc{ pirsa_PIRSA:21050022, doi = {10.48660/21050022}, url = {https://pirsa.org/21050022}, author = {Eberhardt, Lorenz}, keywords = {Quantum Fields and Strings}, language = {en}, title = {Summing over geometries in string theory }, publisher = {Perimeter Institute}, year = {2021}, month = {may}, note = {PIRSA:21050022 see, \url{https://pirsa.org}} }
I discuss the question how string theory achieves a sum over bulk geometries with fixed asymptotic boundary conditions. I analyze this problem with the help of the tensionless string on AdS3xS3xT4 (with one unit of NS-NS flux) that was recently understood to be dual to the symmetric orbifold of T4. I argue that large stringy corrections around a fixed background can be interpreted as different semiclassical geometries, thus making a sum over semi-classical geometries superfluous.