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Realizing the dynamics of a non-Markovian quantum system by Markovian coupled oscillators: a Green's function-based root locus approach

机译:通过马尔可夫耦合振荡器实现非马尔可夫量子系统的动力学:基于格林函数的根轨迹方法

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摘要

In this paper, we develop a Green's function-based root locus approach to realizing a Lorentzian-noise-disturbed non-Markovian quantum system by Markovian coupled oscillators in an extended Hilbert space. By using a Green's function-based root locus method, we design an ancillary oscillator for Markovian coupled oscillators to be a Lorentzian noise generator. Thus a principal oscillator coupled to the ancillary oscillator via a direct interaction can capture the dynamics of a Lorentzian-noise-disturbed non-Markovian quantum system. By matching the root locus in the frequency domain, conditions for the realization are obtained and a critical transition in the nonMarkovian quantum system can also be observed in the Markovian coupled oscillators.
机译:在本文中,我们开发了一种基于格林函数的根轨迹方法,通过扩展的希尔伯特空间中的马尔可夫耦合振荡器来实现洛伦兹噪声干扰的非马尔可夫量子系统。通过使用基于格林函数的根轨迹方法,我们将马尔可夫耦合振荡器的辅助振荡器设计为洛伦兹噪声发生器。因此,通过直接相互作用耦合到辅助振荡器的主振荡器可以捕获洛仑兹噪声干扰的非马尔可夫量子系统的动力学。通过在频域中匹配根轨迹,可以获得实现的条件,并且还可以在马尔可夫耦合振荡器中观察到非马尔可夫量子系统中的临界跃迁。

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