2016
DOI: 10.1103/physreva.93.063862
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Quantum and classical phases in optomechanics

Abstract: The control of quantum systems requires the ability to change and read-out the phase of a system. The non-commutativity of canonical conjugate operators can induce phases on quantum systems, which can be employed for implementing phase gates and for precision measurements. Here we study the phase acquired by a radiation field after its radiation pressure interaction with a mechanical oscillator, and compare the classical and quantum contributions. The classical description can reproduce the nonlinearity induce… Show more

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Cited by 19 publications
(33 citation statements)
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References 36 publications
(63 reference statements)
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“…An analysis has also recently been published [28] that determined what fraction of a qm can be described classically, thus there is a hierarchy between classical, quantum, and quantum-gravitational predictions.…”
Section: Pulsed Optomechanical Scheme To Probe Gupmentioning
confidence: 99%
See 1 more Smart Citation
“…An analysis has also recently been published [28] that determined what fraction of a qm can be described classically, thus there is a hierarchy between classical, quantum, and quantum-gravitational predictions.…”
Section: Pulsed Optomechanical Scheme To Probe Gupmentioning
confidence: 99%
“…Therefore, a small coupling strength λ can be compensated by using a large number of loops N to observe the non-classical component of the effect to the light field [28].…”
Section: A Standard Quantum Mechanical Predictionmentioning
confidence: 99%
“…Massive mechanical oscillators have been intensively investigated in quantum optomechanics [3,8], and optomechanical cavities are regarded as an optimal framework to make clear comparisons between the predictions of classical theory and their quantum counterparts [10][11][12][13][14][15]. Indeed, they were proven to exhibit a large degree of macroscopicity, µ, defined in terms of the robustness of a coherent superposition against decoherence [16].…”
Section: Introductionmentioning
confidence: 99%
“…This is a common situation in local quantum estimation theory and can be worked out by subsequent adaptive measurements [41][42][43]. Moreover, since our final goal is to measure the anharmonic parameter via an interferometric scheme (e.g., homodyne and heterodyne detection), we can ensure the closure of the loop also by looking at the visibility of the interference fringes [23,44]. However, we should also remark that this is not the case for the cubic anharmonicity (see Appendix B) that does not alter the mechanical frequency.…”
Section: Estimation Protocolmentioning
confidence: 99%