Reentrant localization transition in a dimerized quasiperiodic dipolar chain

Reentrant localization transitions, that is, the transitions of a portion of the eigenspectrum from localized to critical and then again to localized as the disorder strength is increased, have been recently unveiled in various quasiperiodic models. However, how these transitions may extend to systems with long-range coupling and dissipation remains elusive. Here we investigate the fate of such a phenomenon in a dimerized quasiperiodic chain of dipolar emitters with all-to-all coupling. Through an extensive study of the spectral properties of our model, we demonstrate that such anomalous transitions survive to all-to-all couplings when considering a staggered quasiperiodic modulation of the spacings between the emitters. Transport simulations through a driven-dissipative open quantum system approach complete our study and reveal the effects of emitter losses on the reentrant localization transition.