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Non-equilibrium dynamics of a nonlinear Jaynes–Cummings model in cavity arrays

机译:腔阵列中非线性Jaynes-Cummings模型的非平衡动力学

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We analyze in detail an open cavity array using mean-field description, where each cavity field is coupled to a number of three-level atoms. Such a system is highly tunable and can be described by a Jaynes–Cummings like Hamiltonian with additional nonlinear terms. In the single cavity case we provide simple analytic solutions and show, that the system features a bistable region. The extra nonlinear term gives rise to a rich dynamical behavior including occurrence of limit cycles through Hopf bifurcations. In the limit of large nonlinearity, the system exhibits an Ising like phase transition as the coupling between light and matter is varied. We then discuss how these results extend to the two-dimensional case.
机译:我们使用均值场描述来详细分析开放腔阵列,其中每个腔场耦合到多个三能级原子。这样的系统是高度可调的,并且可以由Jaynes-Cummings(例如Hamiltonian)和其他非线性项来描述。在单腔情况下,我们提供了简单的解析解,并证明了该系统具有双稳态区域。额外的非线性项会引起丰富的动力学行为,包括通过Hopf分支发生极限环。在较大的非线性范围内,随着光和物质之间的耦合变化,系统表现出类似于伊辛的相变。然后,我们讨论这些结果如何扩展到二维情况。

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