Deformation theory of symplectic and orthogonal sheaves

While it is well known that the moduli space of $G$-bundles over a smooth projective curve is compact, it is not the case for an arbitrary base variety. This motivated the definition of $G$-sheaves by Gomez and Sols who proved that their moduli space is a compactification of the moduli space of $G$-bundles.
In this talk I will study the deformation and obstruction theory of these objects when $G$ is either the symplectic or the orthogonal group. This is joint work with T. Gomez.

 

Date and Venue

Start Date
Venue
Room 1.08
End Date

Speaker

Emilio Franco

Speaker's Institution

IST / CAMGSD

Files

Area

Geometry and Topology

Financiamento