AbstractThis talk will explain factorization homology, which is intended to abstract and organize the observables of a TQFT. Factorization homology is a construction that associates a chain complex to a (framed) n-manifold M and a (rigid) n-category C. One can rightfully think of C as the domain of a topological QFT, and C as an organization of point/line/surface/… observables of the QFT as th...
AbstractFor any abelian variety X with an action of a finite complex reflection group W, Etingof, Felder,Ma and Veselov constructed a family of integrable systems on T*X. When X is a product of ncopies of an eliptic curve E and W=Sn, this reproduces the usual elliptic Calogero-Mosersystem. Recently, together with Philip Argyres (Cincinnati) and Yongchao L (KIAS), we proposedthat many of these i...