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On the assumption of initial factorization in the master equation for weakly coupled systems II: Solvable models

机译:关于弱耦合系统的主方程中的初始因式分解的假设II:可解模型

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摘要

We analyze some solvable models of a quantum mechanical system in interaction with a reservoir when the initial state is not factorized. We apply Nakajima-Zwanzig's projection method by choosing a reference state of the reservoir endowed with the mixing property. In van Hove's limit, the dynamics is described in terms of a master equation. We observe that Markovianity becomes a valid approximation for timescales that depend both on the form factors of the interaction and on the observables of the reservoir that can be measured. (c) 2006 Elsevier Inc. All rights reserved.
机译:当初始状态未分解时,我们分析了与储层相互作用的量子力学系统的一些可解模型。通过选择具有混合特性的储层的参考状态,我们采用中岛Z子的投影方法。在范霍夫极限中,动力学是通过一个主方程描述的。我们观察到,马尔可夫性成为时标的有效近似值,该时标既取决于相互作用的形式因素,又取决于可测量的储层的可观测性。 (c)2006 Elsevier Inc.保留所有权利。

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