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Path-integral approach for nonequilibrium multitime correlation functions of open quantum systems coupled to Markovian and non-Markovian environments

机译:耦合到马尔科维亚和非马尔维亚环境的开放量子系统非QuiBiRibium Multimibium相关函数的路径积分方法

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摘要

Using a real-time path integral approach we develop an algorithm to calculate multitime correlation functions of open few-level quantum systems that is applicable to highly nonequilibrium dynamics. The calculational scheme fully keeps the non-Markovian memory introduced by the pure-dephasing type coupling to a continuum of oscillators. Furthermore, we discuss how to deal consistently with the simultaneous presence of nonMarkovian and Markovian system reservoir interactions. We apply the method to a crucial test case, namely the evaluation of emission spectra of a laser-driven two-level quantum dot coupled to a continuum of longitudinal acoustic phonons, which give rise to non-Markovian dynamics. Here, we also account for the coupling to a photonic environment, which models radiative decay and can be treated as a Markovian bath. The phonon side bands are found on the correct side of the zero phonon line in our calculation, in contrast to known results where the quantum regression theorem is applied naively to non-Markovian dynamics. Combining our algorithm with a recently improved iteration scheme for performing the required sum over paths we demonstrate the numerical feasibility of our approach to systems with more than two levels. Results are shown for the second-order photonic two-time correlation function of a quantum dot-cavity system with seven states on the Jaynes-Cummings ladder taken into account.
机译:使用实时路径积分方法,我们开发了一种算法来计算适用于高度不足动态的开放少级量子系统的多倍相关函数。计算方案完全保持由纯脱型耦合到振荡器连续型的非马克可夫内存。此外,我们讨论如何始终如一地处理非克罗维亚和马尔可夫系统储层相互作用的同时存在。我们将该方法应用于关键的测试用例,即激光驱动的两级量子点的发射光谱的评估,其耦合到纵向声子宫的连续体,这引起非马尔可夫动力学。在这里,我们还考虑到光子环境的耦合,模型辐射衰减并且可以被视为马尔科维亚浴。与零位线的正确侧发现在我们的计算中,与已知结果相比,Quantum回归定理是天真地应用于非Markovian动态的已知结果。将我们的算法与最近改进的迭代方案相结合,以便执行所需的路径,我们展示了我们对具有两个以上级别的系统方法的数值可行性。结果显示了量子点腔系统的二阶光子两次相关函数,其中七个态在jaynes-cummings梯子上考虑。

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  • 来源
    《Physical review, B》 |2018年第12期|共10页
  • 作者单位

    Univ Bayreuth Theoret Phys 3 D-95440 Bayreuth Germany;

    Univ Ottawa Dept Phys Ottawa ON K1N 6N5 Canada;

    Univ Bayreuth Theoret Phys 3 D-95440 Bayreuth Germany;

    Univ Bayreuth Theoret Phys 3 D-95440 Bayreuth Germany;

    Univ Bayreuth Theoret Phys 3 D-95440 Bayreuth Germany;

    Univ Bayreuth Theoret Phys 3 D-95440 Bayreuth Germany;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 固体物理学;
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