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Amplification of entangled states of squeezed light

机译:压缩光的纠缠态的放大

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Two amplification schemes are considered for entangled squeezed states of light, including an Einstein-Podolsky-Rosen entangled state of continuous variables (EPR pair): propagation in a nonlinear medium and reflection from a cavity. Both schemes make use of a parametric process that can be implemented in a periodic nonlinear medium. The existence of an integral of motion makes it possible to amplify an entangled state of light while preserving the initial entanglement. To analyze the cavity-based scheme, a master equation is derived for the density matrix of the field inside the cavity. The feasibility of amplification that preserves entanglement of an EPR pair is demonstrated for this scheme.
机译:对于纠缠的光的纠缠态,考虑了两种放大方案,包括连续变量(EPR对)的爱因斯坦-波多尔斯基-罗森纠缠态:在非线性介质中的传播和从腔体的反射。两种方案都利用可以在周期性非线性介质中实现的参数过程。运动积分的存在使得可以在保留初始纠缠的同时放大光的纠缠状态。为了分析基于腔的方案,为腔内部的场的密度矩阵导出了一个主方程。该方案证明了保留EPR对纠缠的扩增的可行性。

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