Talk page

Title:
Mapping tori and stable pairs

Speaker:
Andrew Lee

Abstract:
In this talk we first recall a construction over a Riemann surface of a certain moduli space of vortices, also called stable pairs, which carries a symplectic structure. Symplectic geometry in this space allows us to produce a Floer-theoretic invariant of a particular class of 3-manifolds called mapping tori (surface bundles over the circle). This invariant can in fact be calculated for a certain subset of these mapping tori. Time permitting, we also describe a related construction of a more general invariant using the same spaces.

Link:
http://scgp.stonybrook.edu/video_portal/video.php?id=4344

Workshop:
Simons- Workshop: Novel Vistas on Vortices