2010
DOI: 10.1103/physreva.81.033836
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Entanglement between collective fields via phase-dependent electromagnetically induced transparency

Abstract: We show that it is possible to obtain continuous variable entanglement for four optical fields via phasedependent electromagnetically induced transparency in a four-level system in double-configuration. Due to quantum interference, the four fields constitute two quantum beats, behave as a pair of collective modes, and experience high cross Kerr nonlinearities. As a result, entanglement occurs between the two collective modes and between any two individual fields from the different collective modes.

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Cited by 33 publications
(18 citation statements)
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“…Our work paves the way for the realization of such proposals, since inevitable laser frequency noise induces classical correlations in the same way as studied here [21], and understanding its behavior is necessary for achieving quantum correlations. Furthermore, the sharp transition from correlation to anticorrelation observed here has a close resemblance to the behavior of quantum correlations predicted in [22], and are both resulted from the coherence induced sharp dispersion.…”
supporting
confidence: 78%
“…Our work paves the way for the realization of such proposals, since inevitable laser frequency noise induces classical correlations in the same way as studied here [21], and understanding its behavior is necessary for achieving quantum correlations. Furthermore, the sharp transition from correlation to anticorrelation observed here has a close resemblance to the behavior of quantum correlations predicted in [22], and are both resulted from the coherence induced sharp dispersion.…”
supporting
confidence: 78%
“…We note that the sharp transition from correlation to anticorrelation here has an inherent connection with the predicted sudden appearance of entanglement between collective optical modes when Raman detuning deviates from zero [26]. In ref [26], a phase sensitive EIT based on a double Λ system is considered, where each Λ couples two optical fields, and the two fields coupling to the same ground state form a quantum beat and hence can be viewed as a collective field.…”
Section: Methodsmentioning
confidence: 74%
“…An additional control field with moderate strength drives transition |2 ↔ |4 with Rabi frequency Ω c . A similar system was widely used in quantum optical experiments, such as the giant Kerr effect [29][30][31], optical switch [32][33][34], four-wave mixing [35,36], collective field entanglement [37], and optical precursors [38,39], etc. The dynamics of the atomic system can be described using the density-matrix approach aṡ…”
Section: Model and Basic Equationsmentioning
confidence: 99%