Kähler manifolds, topological rigidity, and finite quotients of groupsMPIM

by Sam Hughes (University of Bonn)

Monday Nov 25, 2024, 2:40 PM → 2:55 PM Europe/Berlin

MPIM, Vivatsgasse, 7 - Lecture Hall (Max Planck Institute for Mathematics)

https://www.mpim-bonn.mpg.de/TopologySeminar

I will mention a work in progress theorem of myself, Claudio Llosa Isenrich, Pierre Py, Ryan Spitler, Matthew Stover, and Stefano Vidussi.
The result relates to three seemingly orthogonal rigidity programs:
rigidity of aspherical manifolds (e.g. the Borel Conjecture), profinite rigidity of finitely generated residually finite groups (e.g. the Remeslennikov Conjecture), and (loosely) Grothendieck's anabelian geometry.