Abstract

For any reductive group we find a geometric interpretation of the stability condition for principal bundles over a curve: it is the unique maximal open locus that admits a schematic moduli space. Some applications and further progress will be discussed. This is a joint work with Dario Weissmann.

Speaker

Research Areas

Algebraic Geometry. In particular I am interested in constructing various moduli spaces from the perspective of stacks, including vector bundles over curves or good quotients under reductive group actions.