Forschungsseminar: Arithmetische Siegel-Weil-Formeln
In the research seminar this term we will study “arithmetic Siegel-Weil formulas”, more specifically intersections of special cycles on Shimura varieties and connections with modular form. Towards the end of the seminar we will have a look at the recent work of Chao Li and Wei Zhang on the Kudla-Rapoport conjecture.
Date and place: Thursday, 2-4pm, N-U-3.05. First meeting: April 11.
Program: pdf
Talks
| 11.4.2024 | Ulrich Görtz | 1 Introduction | |
| 18.4.2024 | Riccardo Tosi | 2 Elliptic curves with complex multiplication | Talk notes |
| 25.4.2024 | Hind Souly | 3 Modular curves | |
| 2.5.2024 | Xiaoyu Zhang | 4 The Hurwitz class number formula | |
| 16.5.2024 | Sebastian Bartling | 5 Shimura varieties | |
| 23.5.2024 | Guillermo Gamarra Segovia | 6 Hilbert modular surfaces | |
| 6.6.2024 | Jie Lin | 7 Resolution of singularities of Hilbert modular surfaces | |
| 13.6.2024 | Thiago Solovera e Nery | 8 Hirzebruch-Zagier divisors | |
| 20.6.2024 | Yingying Wang | 9 Intersections of modular correspondences after Gross and Keating 1 | |
| 27.6.2024 | – | Symposium Düsseldorf/Essen/Wuppertal | |
| 4.7.2024 | Paolo Sommaruga | 10 Intersections of modular correspondences after Gross and Keating 2 | |
| 11.7.2024 | Giulio Marazza | 11 Proof of the Kudla-Rapoport conjecture after Li and Zhang | |
| 18.7.2024 | Luca Marannino | 12 Applications and connections |