On the Existence of Symplectic Resolutions of Symplectic Reductions
Tanja Becker
| Number | 52 |
|---|---|
| Author | Tanja Becker |
| Year | 2008 |
We compute the symplectic reductions for the action of \(Sp_{2n}\) on several copies of \(C^{2n}\) and for all coregular representations of \(Sl_2\). If it exists we give at least one symplectic resolution for each example. In the case \(Sl_2\) acting on \(sl_2+C^2\) we obtain an explicit description of Fu's and Namikawa's example of two non-equivalent symplectic resolutions connected by a Mukai flop.
More information about this publication…
Graduate Courses and Seminars
dg-models for algebraic triangulated categories II
