Polaritonic Rabi and Josephson Oscillations
arXiv:1603.05971 · doi:10.1038/srep28930
Abstract
The dynamics of coupled condensates is a wide-encompassing problem with relevance to superconductors, BECs in traps, superfluids, etc. Here, we provide a unified picture of this fundamental problem that includes i) detuning of the free energies, ii) different self-interaction strengths and iii) finite lifetime of the modes. At such, this is particularly relevant for the dynamics of polaritons, both for their internal dynamics between their light and matter constituents, as well as for the more conventional dynamics of two spatially separated condensates. Polaritons are short-lived, interact only through their material fraction and are easily detuned. At such, they bring several variations to their atomic counterpart. We show that the combination of these parameters results in important twists to the phenomenology of the Josephson effect, such as the behaviour of the relative phase (running or oscillating) or the occurrence of self-trapping. We undertake a comprehensive stability analysis of the fixed points on a normalized Bloch sphere, that allows us to provide a generalized criterion to identify the Rabi and Josephson regimes in presence of detuning and decay.
16 pages, 11 figures
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Cited by in corpus (14)
- Polaritonic Rabi and Josephson Oscillations
- Nonclassical statistics from a polaritonic Josephson junction
- Full-Bloch beams and ultrafast Rabi-rotating vortices
- Autonomous chaos of exciton-polariton condensates
- Phononic Josephson oscillation and self-trapping with two-phonon exchange interaction
- Coherent population oscillations and an effective spin-exchange interaction in a symmetric polariton mixture
- Interaction-modulated tunneling dynamics in a mixture of Bose-Einstein condensates
- Detuning control of Rabi vortex oscillations in light matter coupling
- Topologically driven Rabi-oscillating interference dislocation
- Competing role of interactions in synchronization of exciton-polariton condensates
- Temporal shaping and time varying orbital angular momentum of displaced vortices
- Polaritonic linear dynamic in Keldysh formalism
- Modeling Nonlinear Optics with the Transfer Matrix Method
- Density matrix analysis of systems influenced by periodic Hamiltonians