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ASPECTS OF OPEN QUANTUM SYSTEM DYNAMICS: Decoherence and a stochastic Schrodinger equation approach

机译:开放量子系统动态的各个方面:干式静脉和随机施罗德格方程方法

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The interaction of a quantum system with a many degree of freedom environment entails damping and the loss of quantum coherence. In these two lectures we focus on two aspects of open quantum system dynamics. First, we present decoherence as a dynamical phenomenon and determine the corresponding time scales, discuss an experiment and the nature of robust states, and mention universal properties of short-time decoherence of macroscopic superpositions. Secondly, in analogy to the classical description of open systems in terms of Langevin equations, we present a stochastic approach to open quantum system dynamics in terms of a stochastic Schrodinger equation. We give a microscopic derivation that allows us to generalize the stochastic approach to non-Markovian situations, We discuss a convolutionless formulation of our theory and finally, we focus on the quantised version of Brownian motion as an often-employed example.
机译:量子系统具有多种自由度环境的相互作用需要阻尼和量子相干性的损失。在这两个讲座中,我们专注于开放量子系统动态的两个方面。首先,我们向动态现象呈现随机关系,并确定相应的时间尺度,讨论较强状态的实验和性质,提及宏观叠加的短时间变阻的普遍性。其次,与Langevin方程的开放系统的经典描述类似,我们提出了一种在随机Schrodinger方程方面打开量子系统动态的随机方法。我们给出了一种微观推导,使我们能够概括对非马洛维亚的情况的随机方法,我们讨论了我们理论的卷积制定,最后,我们专注于棕色运动的量化版本作为经常使用的例子。

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