Location: Hill 425
Date & time: Wednesday, 07 March 2018 at 2:00PM - 3:00PM
Abstract: Let G be a simple and simply connected algebraic group over \(\Bbb C\). We can attach to G the sheaf of conformal blocks: a vector bundle on Mg whose fibres are identified with global sections of a certain line bundle on the stack of G-torsors. We generalize the construction of conformal blocks to the case in which \(\cal G\) is a twisted group over a curve which can be defined in terms of covering data. In this case the associated conformal blocks define a sheaf on a Hurwitz space and have properties analogous to the classical case.