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Non-Markovian entanglement dynamics of quantum continuous variable systems in thermal environments

机译:热环境中量子连续变量系统的非马尔可夫纠缠动力学

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We study two continuous variable systems (or two harmonic oscillators) and investigate their entanglement evolution under the influence of non-Markovian thermal environments. The continuous variable systems could be two modes of electromagnetic fields or two nanomechanical oscillators in the quantum domain. We use the quantum open system method to derive the non-Markovian master equations of the reduced density matrix for two different but related models of the continuous variable systems. The two models both consist of two interacting harmonic oscillators. In model A, each of the two oscillators is coupled to its own independent thermal reservoir, while in model B the two oscillators are coupled to a common reservoir. To quantify the degrees of entanglement for bipartite continuous variable systems in Gaussian states, logarithmic negativity is used. We find that the dynamics of the quantum entanglement is sensitive to the initial states, the oscillator-oscillator interaction, the oscillator-environment interaction and the coupling to a common bath or to different, independent baths.
机译:我们研究了两个连续变量系统(或两个谐波振荡器),并研究了它们在非马尔可夫热环境的影响下的纠缠演化。连续变量系统可以是两种电磁场模式,也可以是量子域中的两个纳米机械振荡器。对于连续变量系统的两个不同但相关的模型,我们使用量子开放系统方法来推导降密度矩阵的非马尔科夫主方程。这两个模型都由两个相互作用的谐波振荡器组成。在模型A中,两个振荡器中的每个都耦合到它自己的独立储热器,而在模型B中,两个振荡器中的每个耦合到一个公共储热器。为了量化高斯状态下二部连续变量系统的纠缠度,使用对数负性。我们发现,量子纠缠的动力学对初始状态,振荡器-振荡器相互作用,振荡器-环境相互作用以及与公共浴池或不同,独立浴池的耦合敏感。

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