Anomalous dimensions of monopole operators in scalar QED3 with Chern-Simons term
Anomalous dimensions of monopole operators in scalar QED3 with Chern-Simons term
We study monopole operators with the lowest possible topological charge $q=1/2$ at the infrared fixed point of scalar electrodynamics in $2+1$ dimension (scalar QED$_3$) with $N$ complex scalars and Chern-Simons coupling $|k|=N$. In the large $N$ expansion, monopole operators in this theory with spins $\ell<O(\sqrt{N})$ and associated flavor representations are …