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Dual squeezed states in an atom-photon cluster and their manifestations

机译:原子光子簇中的双压缩态及其表现

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The general kinetic equation for an isolated two-level atom and a high-Q cavity mode in a heat bath exhibiting quantum correlations (entangled bath) is applied to the analysis of the squeezed states of the collective system. Two types of collective operators are introduced for the analysis: one is based on bosonic commutation relations, and the other, on the commutation relations of the algebra obtained by a polynomial deformation of the angular momentum algebra. On the basis of these relations, formulas for observables are constructed that identify squeezed states in the system. It is shown that, under certain conditions, the collec- tive system exhibits dual squeezing within the relations for boson operators, as well as for the operators con- structed from the angular momentum algebra. Such squeezing is demonstrated under a projective measure- ment of an atom and for an entanglement swapping protocol. In the latter case, when measuring two initially independent atomic systems, depending on the type of measurement, two cavity modes collapse into a non- separable state, which is described either by a nonseparability relation based on boson operators or by a rela- tion based on the operators of the algebra of the quasimomentum of the collective system consisting of these two modes.
机译:在具有量子相关性的热浴(纠缠浴)中,一个孤立的两级原子和一个高Q腔模的一般动力学方程被用于分析集合系统的压缩态。引入了两种类型的集体算子进行分析:一种是基于玻色换向关系,另一种是基于通过角动量代数的多项式变形获得的代数的换向关系。在这些关系的基础上,构建了可观的公式,用于识别系统中的压缩状态。结果表明,在一定条件下,集合系统在玻色子算子以及由角动量代数构成的算子之间都表现出双重压缩。这种压缩在原子的投射测量下和纠缠交换协议中得到了证明。在后一种情况下,当测量两个最初独立的原子系统时,根据测量的类型,两个腔模式会崩溃为不可分离的状态,这可以通过基于玻色子算子的不可分离关系或基于关系来描述。关于由这两种模式组成的集合系统的准同等次的代数的算子。

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