Xin H. H. Zhang, Daniel Malz, Peter Rabl

We study the collective decay of an initially inverted ensemble of two-level emitters into a squeezed photonic reservoir. By using a quantum-state diffusion approach to unravel the emission process, we investigate entanglement and classical correlations along individual quantum trajectories over time. This numerical analysis shows that despite an accelerated initial build-up of entanglement and a significant amount of spin squeezing in the steady state, the essential features of the superradiant burst are well described by averages over fully factorizable states. We explain this observation in terms of an almost complete factorization of all 2-local observables, which we identify as a generic property of superradiant decay. Based on this insight, we provide a purely classical theory for the burst in squeezed superradiance, which is both intuitive and exact for a large number of emitters. Moreover, we show that our numerical approach is also applicable for the investigation of subradiant states, which dominate the slow residual decay of non-uniform ensembles at very long times.