Cavity polaritons in the presence of symmetry-breaking disorder: closed-path time formalism
Z. Koinov

TL;DR
This paper develops a nonperturbative field-theoretical approach using closed-path time Green's functions to study cavity polaritons under symmetry-breaking disorder, challenging previous replica-based models and highlighting limitations of existing theories.
Contribution
It introduces a new nonperturbative method with Schwinger-Dyson equations for disordered cavity polaritons, contrasting with prior replica trick approaches and revealing their limitations.
Findings
Schwinger-Dyson equations differ from Zittartz's saddle-point equations
Replica trick may not be valid for disordered cavity polaritons
New field-theoretical framework for disorder effects in cavity QED systems
Abstract
According to the mean-field theory of Zittartz, when subject to a symmetry-breaking disorder, the order parameter and the energy gap of an excitonic insulator are gradually suppressed up to a critical disorder strength. Recently, Marchetti, Simons, and Littlewood have used a replica trick to investigate the effects of disorder on the condensation of cavity polaritons. Within their nonlinear sigma model, it was found that the saddle-point equations assume the form reported previously by Zittartz in the contest of the symmetry broken excitonic insulator, but with an order parameter, to which both photons and excitons contribute. In this paper, we apply a closed-path time Green's function approach as an alternative to the replica technique to formulate a nonperturbative description of cavity polaritons in the presence of a symmetry-breaking disorder. A field theoretical method is used to…
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Taxonomy
TopicsStrong Light-Matter Interactions · Quantum Information and Cryptography · Photonic and Optical Devices
