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Reservoir engineering and dynamical phase transitions in optomechanical arrays

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Reservoir engineering and dynamical phase transitions in optomechanical arrays. / Tomadin, Andrea; Diehl, S.; Lukin, M. D. et al.
In: Physical review a, Vol. 86, No. 3, 033821, 14.09.2012.

Research output: Contribution to Journal/MagazineJournal articlepeer-review

Harvard

Tomadin, A, Diehl, S, Lukin, MD, Rabl, P & Zoller, P 2012, 'Reservoir engineering and dynamical phase transitions in optomechanical arrays', Physical review a, vol. 86, no. 3, 033821. https://doi.org/10.1103/PhysRevA.86.033821

APA

Tomadin, A., Diehl, S., Lukin, M. D., Rabl, P., & Zoller, P. (2012). Reservoir engineering and dynamical phase transitions in optomechanical arrays. Physical review a, 86(3), Article 033821. https://doi.org/10.1103/PhysRevA.86.033821

Vancouver

Tomadin A, Diehl S, Lukin MD, Rabl P, Zoller P. Reservoir engineering and dynamical phase transitions in optomechanical arrays. Physical review a. 2012 Sept 14;86(3):033821. doi: 10.1103/PhysRevA.86.033821

Author

Tomadin, Andrea ; Diehl, S. ; Lukin, M. D. et al. / Reservoir engineering and dynamical phase transitions in optomechanical arrays. In: Physical review a. 2012 ; Vol. 86, No. 3.

Bibtex

@article{c0ec38d765954c55acbf3599d56bca12,
title = "Reservoir engineering and dynamical phase transitions in optomechanical arrays",
abstract = "We study the driven-dissipative dynamics of photons interacting with an array of micromechanical membranes in an optical cavity. Periodic membrane driving and phonon creation result in an effective photon-number-conserving nonunitary dynamics, which features a steady state with long-range photonic coherence. If the leakage of photons out of the cavity is counteracted by incoherent driving of the photonic modes, we show that the system undergoes a dynamical phase transition to the state with long-range coherence. A minimal system, composed of two micromechanical membranes in a cavity, is studied in detail, and it is shown to be a realistic setup where the key processes of the driven-dissipative dynamics can be seen.",
author = "Andrea Tomadin and S. Diehl and Lukin, {M. D.} and P. Rabl and P. Zoller",
year = "2012",
month = sep,
day = "14",
doi = "10.1103/PhysRevA.86.033821",
language = "English",
volume = "86",
journal = "Physical review a",
issn = "1050-2947",
publisher = "American Physical Society",
number = "3",

}

RIS

TY - JOUR

T1 - Reservoir engineering and dynamical phase transitions in optomechanical arrays

AU - Tomadin, Andrea

AU - Diehl, S.

AU - Lukin, M. D.

AU - Rabl, P.

AU - Zoller, P.

PY - 2012/9/14

Y1 - 2012/9/14

N2 - We study the driven-dissipative dynamics of photons interacting with an array of micromechanical membranes in an optical cavity. Periodic membrane driving and phonon creation result in an effective photon-number-conserving nonunitary dynamics, which features a steady state with long-range photonic coherence. If the leakage of photons out of the cavity is counteracted by incoherent driving of the photonic modes, we show that the system undergoes a dynamical phase transition to the state with long-range coherence. A minimal system, composed of two micromechanical membranes in a cavity, is studied in detail, and it is shown to be a realistic setup where the key processes of the driven-dissipative dynamics can be seen.

AB - We study the driven-dissipative dynamics of photons interacting with an array of micromechanical membranes in an optical cavity. Periodic membrane driving and phonon creation result in an effective photon-number-conserving nonunitary dynamics, which features a steady state with long-range photonic coherence. If the leakage of photons out of the cavity is counteracted by incoherent driving of the photonic modes, we show that the system undergoes a dynamical phase transition to the state with long-range coherence. A minimal system, composed of two micromechanical membranes in a cavity, is studied in detail, and it is shown to be a realistic setup where the key processes of the driven-dissipative dynamics can be seen.

U2 - 10.1103/PhysRevA.86.033821

DO - 10.1103/PhysRevA.86.033821

M3 - Journal article

VL - 86

JO - Physical review a

JF - Physical review a

SN - 1050-2947

IS - 3

M1 - 033821

ER -