| Speaker: | Marti Rossello (Lisbon U.) |
|---|---|
| Title: | Rademacher expansion of a Siegel modular form for $N = 4$ counting |
| Date (JST): | Tue, Jan 11, 2022, 17:00 - 18:30 |
| Place: | Zoom |
| Related File: | 2759.pdf |
| Abstract: | Single centred $1/4$ BPS degeneracies in four-dimensional $N=4$ heterotic string theory are generated by $1/\Phi_{10}$. In this talk, we will demonstrate how its $Sp(2,\mathbb{Z})$ symmetries enable us to develop not only a Rademacher expansion for these degeneracies, but also derive the explicit structure underlying the polar states that feed into the expansion. Our results have important implications for using microscopic data to exactly compute gravity path integrals. Based on arXiv:2112.10023. |
