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BPS-invariants from non-archimedean integrals

ALGEBRAIC GEOMETRY & NUMBER THEORY SEMINAR

Date: Thursday, May 12, 2022 13:00 - 15:00
Speaker: Dimitri Wyss (EPFL, Switzerland)
Location: Heinzel Seminar Room (I21.EG.101), Office Building West
Series: Mathematics and CS Seminar
Host: Tamas Hausel

BPS-invariant appear, when one tries to count sheaves on a Calabi-Yau 3-fold in the presence of strictly semi-stable objects as a sort of reduced theory. In is joint work with Francesca Carocci and Giulio Orecchia we consider the special case when the CY3 fold is a (nice) local curve or surface. We conjecturally give a new definition of (refined) BPS-invariants in this case using non-archimedean integration. To support our conjecture, we prove an invariance property of our integrals, which has recently been established for BPS-invariants by Maulik-Shen.

 


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