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Two coupled nonlinear cavities in a driven-dissipative environment

机译:两个耦合的非线性腔在一个驱动 - 耗散环境中

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We investigate two coupled nonlinear cavities that are coherently driven in a dissipative environment. We perform semiclassical, numerical, and analytical quantum studies of this dimer model when both cavities are symmetrically driven. In the semiclassical analysis, we find steady-state solutions with different photon occupations in two cavities. Such states can be considered analogs of the closed system double-well symmetry-breaking states. We analyze the occurrence and properties of these localized states in the system parameter space and examine how the symmetry-breaking states, in the form of a bistable pair, are associated with the single-cavity bistable behavior. In a full quantum calculation of the master equation dynamics that includes quantum fluctuations, the symmetry-breaking states and bistability disappear due to the quantum fluctuations. In the quantum trajectory picture, we observe enhanced quantum jumps and switching, which indicate the presence of the underlying semiclassical symmetry-breaking states. Finally, we present a set of analytical solutions for the steady-state correlation functions by using the complex P representation and discuss its regime of validity.
机译:我们研究了两个耦合的非线性腔,其在耗散环境中连贯地驱动。当两个空腔对称驱动时,我们对该二聚体模型进行半定类,数值和分析量子研究。在半导体分析中,我们在两个腔中找到了具有不同光子职业的稳态解决方案。这些状态可以被认为是封闭系统双倍井对称性状态的类似物。我们分析系统参数空间中这些局部状态的发生和性质,并检查如何与双腔体的双腔对的形式的对称性断裂状态如何与单腔体现行为相关联。在包括量子波动的主式等式动态的完全量子计算中,由于量子波动,对称断裂状态和双稳态消失。在量子轨迹图片中,我们观察增强的量子跳跃和切换,这表明存在底层的半透明对称性状态。最后,我们通过使用复杂的P表示向稳态相关函数提出一组分析解决方案,并讨论其有效性方案。

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