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Speaker:
Alexander Alexandrov
Affiliation:
IBS/z. Z. MPIM
Date:
Thu, 16/07/2026 - 15:00 - 16:00
Location:
MPIM Lecture Hall
Parent event:
MPI-Oberseminar Topological recursion is a powerful tool in mathematical physics with pplications to various problems in enumerative geometry, including intersection theory on moduli spaces and Hurwitz numbers. In this talk, I will discuss the KP integrability of topological recursion, which arises naturally in the context of the x-y swap relation. I will explain how this KP integrability can be described via certain integral transforms, leading to Kontsevich-type matrix models.
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