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Ring objects in the equivariant derived Satake category arising from Coulomb branches
2019
Advances in Theoretical and Mathematical Physics
This is the second companion paper of [Part II]. We consider the morphism from the variety of triples introduced in [Part II] to the affine Grassmannian. The direct image of the dualizing complex is a ring object in the equivariant derived category on the affine Grassmannian (equivariant derived Satake category). We show that various constructions in [Part II] work for an arbitrary commutative ring object. The second purpose of this paper is to study Coulomb branches associated with star shaped
doi:10.4310/atmp.2019.v23.n2.a1
fatcat:e2yaraz2tzdnpil3wbndkpxeu4