Photonic analogue of Josephson effect in a dual-species optical-lattice cavity
arXiv:1003.1547 · doi:10.1364/OE.18.014586
Abstract
We extend the idea of quantum phase transitions of light in the photonic Bose-Hubbard model with interactions to two atomic species by a self-consistent mean field theory. The excitation of two-level atoms interacting with coherent photon fields is analyzed with a finite temperature dependence of the order parameters. Four ground states of the system are found, including an isolated Mott-insulator phase and three different superfluid phases. Like two weakly coupled superconductors, our proposed dual-species lattice system shows a photonic analogue of Josephson effect. The dynamics of the proposed two species model provides a promising quantum simulator for possible quantum information processes.
References in corpus (12)
- Quantum phase transition from a superfluid to a Mott insulator in a gas of ultracold atoms
- Strongly Interacting Polaritons in Coupled Arrays of Cavities
- Quantum phase transitions of light
- Bose-Einstein Condensation in Magnetic Insulators
- Photon blockade induced Mott transitions and XY spin models in coupled cavity arrays
- Mott-insulating and glassy phases of polaritons in 1D arrays of coupled cavities
- The quantum optical Josephson interferometer
- Experimental demonstration of single-site addressability in a two-dimensional optical lattice
- Effective spin systems in coupled micro-cavities
- Quantum Phase Transitions of Light in the Dicke-Bose-Hubbard model
- Band Structure, Phase transitions and Semiconductor Analogs in One-Dimensional Solid Light Systems
- Phase separated charge density wave phase in two species extended Bose-Hubbard model
Cited by in corpus (4)
- Fractional Quantum Hall Physics in Jaynes-Cummings-Hubbard Lattices
- Nonlinear properties and stabilities of polaritonic crystals beyond the low-excitation-density limit
- Quantum phase transition of nonlinear light in the finite size Dicke Hamiltonian
- Supersolid phases of light in extended Jaynes-Cummings-Hubbard systems