2014
DOI: 10.1142/s0219749914500245
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Selective entanglement in a two-mode optomechanical system

Abstract: We analyze an optomechanical system formed by a mechanical mode and the two optical modes of an optomechanical cavity for the realization of a strongly quantum correlated three-mode system. We show that the steady state of the system shows three possible bipartite continuous variable (CV) entanglements in an experimentally accessible parameter regime, which are robust against temperature. We further show that selective entanglement between the mechanical mode and any of the two optical modes is also possible b… Show more

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Cited by 15 publications
(10 citation statements)
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“…The marked achievements have been made in those optical components, such as ultrahigh-precision measurement6, gravitation-wave detection7, quantum information processing (QIP)8910, higher-order sidebands111213, optical nonlinearity141516, mechanical parity-time symmetry171819 and -broken chaos20, quantum entanglement212223242526, optomechanically induced transparency (OMIT)272829303132333435, and optomechanically induced stochastic resonance (OMISR)36, and many others12345.…”
mentioning
confidence: 99%
“…The marked achievements have been made in those optical components, such as ultrahigh-precision measurement6, gravitation-wave detection7, quantum information processing (QIP)8910, higher-order sidebands111213, optical nonlinearity141516, mechanical parity-time symmetry171819 and -broken chaos20, quantum entanglement212223242526, optomechanically induced transparency (OMIT)272829303132333435, and optomechanically induced stochastic resonance (OMISR)36, and many others12345.…”
mentioning
confidence: 99%
“…3 is a nonlinear equation. To linearize this equation, one can use the fluctuations associated with the field modes as q = <q> + δq, where <q> stands for field average in the steady-state condition and δq presents the fluctuation of the considered mode [14,17]. We can certify the linearized approach because of the following reasons.…”
Section: B Optoelectronic System Dynamics Of Motionsmentioning
confidence: 99%
“…Another interesting point is the optoelectronic system stability. In this regard, one can examine the A ij Eigenvalues to identify the system stability, having the knowledge that for a stable system all of the real parts of the contributed Eigenvalue should be negative [13,14]. Hence, we are ready to analyze the quantum features of the presented system.…”
Section: B Optoelectronic System Dynamics Of Motionsmentioning
confidence: 99%
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