| Datum | Vortragender | Titel |
|---|---|---|
| 5. Oktober (16:30 - 17:30, F102) | Robin de Jong (Universiteit Leiden) | Metric aspects of the Ceresa cycle (Abstract) |
| 14. Oktober (16:30 - 17:30, B302) | Qixiao Ma (Leibniz Universität Hannover) | Are constructions on universal objects necessarily “canonical”? (Abstract) |
| 21. Oktober (16:30 - 17:30, B302) | Dominik Burek (University Krakow) | Higher dimensional Calabi-Yau manifolds of Kummer type (Abstract) |
| 27. Oktober (10:30 - 11:15, G117) | René Sakutinskij (Leibniz Universität Hannover) | Über Isogenien supersingulärer elliptischer Kurven und Anwendungen in der Kryptographie |
| 28. Oktober (16:30 - 17:30, online) | Hsueh-Yung Lin (National Taiwan University) | Motivic invariants of birational maps and Cremona groups (Abstract) |
Freitag 12. November (16:30 - 17:30, online) | David Stapleton (University of Michigan) | Studying the birational geometry of Fano varieties using holomorphic forms (Abstract) |
| 18. November (16:30 - 17:30, B302) | Fabian Reede (Leibniz Universität Hannover) | Stable sheaves on irreducible holomorphic symplectic manifolds (Abstract) |
| 25. November (16:30 - 17:30, B302) | Mura Yakerson (ETH Zürich) | Hilbert schemes of affine spaces (Abstract) |
| 2. Dezember (17:30 - 18:30, online) | Bert van Geemen (Università di Milano) | Weil classes and decomposable abelian fourfolds (Abstract) |
| 16. Dezember (16:30 - 17:30, B302) | Spencer Bloch (University of Chicago) | Biextensions (Abstract) |
| 13. Januar (16:30 - 17:30, online) | Konstantin Shramov (Steklov Mathematical Institute) | Automorphisms of algebraic surfaces (Abstract) |
| 20. Januar (16:30 - 17:30, B̶3̶0̶2̶ online) | Andreas Krug (Leibniz Universität Hannover) | Compactified Jacobians of non-integral curves and Lagrangian fibrations (Abstract) |
| 27. Januar (16:30 - 17:30, online) | Andreas Leopold Knutsen (University of Bergen) | Moduli of polarized Enriques surfaces (Abstract) |
| 2. März (14:00 - 15:00) | Yulieth Prieto (Università di Bologna) | Hyperkähler manifolds of K3^{[n]}-type admitting symplectic birational maps (Abstract) |