  In this paper, we consider how the approach of Bezrukavnikov and Kaledin to
understanding the categories of coherent sheaves on symplectic resolutions can
be applied to the Coulomb branches introduced by Braverman, Finkelberg and
Nakajima. In particular, we construct tilting generators on resolved Coulomb
branches, and give explicit quiver presentations of categories of coherent
sheaves on these varieties, with the wall-crossing functors described by
natural bimodules.
