Disorder operators in Chern-Simons-fermion theories

Building on the recent progress in solving chern-simons-matter theories in the planar limit, we compute the scaling dimensions of a large class of disorder (“monopole”) operators in u(n ) k chern-simons-fermion theories at all ’t hooft couplings. we find that the lowest-dimension operator of this sort has dimension $$ frac{2}{3}{k}^{3/2} $$ . we comment on the implications of these results to analyzing maps of fermionic disorder operators under 3d bosonization.