Séminaire Arithmétique et Géométrie Algébrique
BPS-invariants for K3 surfaces and p-adic integration
10
mars 2026
mars 2026
| Intervenant : | Dimitri Wyss |
| Institution : | EPFL |
| Heure : | 14h00 - 15h00 |
| Lieu : | 3L15 |
Title: BPS-invariants for K3 surfaces and p-adic integration
Abstract: I will report on joint work with M. Groechenig and P. Ziegler where we aim to express certain enumerative invariants, so called refined BPS-invariants, in terms of integrals on p-adic analytic manifolds naturally associated with the enumerative problem. In the case of 1-dimensional sheaves on a K3 surface, our work implies that these invariants are independent of the Euler-characteristic, confirming a conjecture of Toda.