Z/2 harmonic differential forms and SI(2;C)-like gauge theories II
Bldg 380 Room 383N
Wednesday, January 29, 2020 3:15 PM
Professor Cliff Taubes (Harvard University)
Z/2 harmonic forms are closed and coclosed 1-forms with values in a real line bundle that is defined on the complement of a cxdimension 2 subvariety of a Riemannian manifold with their norms being zero on the same subvariety. These objects are now known to appear (in dimensions 2-4) in diverse contests involving SL (2,C) gauge theories. I hope to tell you a story about these objects and the role that they might be playing with regards to the differential topology of low dimensional manifolds.