Engineering indefinitely long-lived localization in cavity-QED arrays
arXiv:1909.09392 · doi:10.1103/PhysRevA.101.043801
Abstract
By exploiting the nonlinear nature of the Jaynes Cumming's interaction, one can get photon population trapping in cavity-QED arrays. However, the unavoidable dissipative effects in a realistic system would destroy the self-trapped state by continuous photon leakage. To circumvent this issue, we show that a careful engineering of drive, dissipation and Hamiltonian results in achieving indefinitely sustained self-trapping. We show that the intricate interplay between drive, dissipation, and light-matter interaction results in requiring an optimal window of drive strengths in order to achieve such non-trivial steady states. We treat the two-cavity and four-cavity cases using exact open quantum many-body calculations. Additionally, in the semiclassical limit we scale up the system to a long 1-D chain and demonstrate localization de-localization transition in a driven-dissipative system. Although, our analysis is performed keeping cavity-QED systems in mind, our work is applicable to other driven-dissipative systems where nonlinearity plays a defining role.
8 pages, 11 figures; Figure label corrected in new version
References in corpus (31)
- Many-Body Physics with Ultracold Gases
- Quantum phase transition from a superfluid to a Mott insulator in a gas of ultracold atoms
- Circuit Quantum Electrodynamics: Coherent Coupling of a Single Photon to a Cooper Pair Box
- Direct Observation of Tunneling and Nonlinear Self-Trapping in a single Bosonic Josephson Junction
- Quantum Coherent Atomic Tunneling between Two Trapped Bose-Einstein Condensates
- Strongly Interacting Polaritons in Coupled Arrays of Cavities
- Quantum phase transitions of light
- A Dissipatively Stabilized Mott Insulator of Photons
- Macroscopic quantum self-trapping and Josephson oscillations of exciton-polaritons
- Observation of a dissipative phase transition in a one-dimensional circuit QED lattice
- Circuit QED lattices: towards quantum simulation with superconducting circuits
- Dispersive regime of circuit QED: photon-dependent qubit dephasing and relaxation rates
- Hyperbolic Lattices in Circuit Quantum Electrodynamics
- Cavity-assisted quantum bath engineering
- Mott-insulating and glassy phases of polaritons in 1D arrays of coupled cavities
- Observation of a Dissipation-Induced Classical to Quantum Transition
- Stabilizing entanglement via symmetry-selective bath engineering in superconducting qubits
- Beyond Strong Coupling in a Massively Multimode Cavity
- Non-equilibrium delocalization-localization transition of photons in circuit QED
- Beyond mean-field bistability in driven-dissipative lattices: bunching-antibunching transition and quantum simulation
- Bose-Hubbard dynamics of polaritons in a chain of circuit QED cavities
- Quantum Fluctuations, Temperature and Detuning Effects in Solid-Light Systems
- Phase diagram of incoherently driven strongly correlated photonic lattices
- Steady-state entanglement of spatially separated qubits via quantum bath engineering
- Stabilizing strongly correlated photon fluids with non-Markovian reservoirs
- Photon-mediated interactions: a scalable tool to create and sustain entangled states of N atoms
- Purification and switching protocols for dissipatively stabilized entangled qubit states
- Selftrapping triggered by losses in cavity QED
- Self-trapping of excitations: Two-dimensional quasiparticle solitons in an extended Bose-Hubbard dimer array
- Localization to delocalization transition in a driven nonlinear cavity array
- Permanent spin currents in cavity-qubit systems
Cited by in corpus (5)
- Non-equilibrium scalar field dynamics starting from Fock states: Absence of thermalization in one dimensional phonons coupled to fermions
- Nonequilibrium dynamics of the Jaynes-Cummings dimer
- Emergence of chaos and controlled photon transfer in a cavity-QED network
- Dissipative chaos and steady state of open Tavis-Cummings dimer
- Quantum signatures of chaos in a cavity-QED-based stimulated Raman adiabatic passage