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Wave-function approach to Master equations for quantum transport and measurement

机译:波动方程法用于量子传输和测量的主方程

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This paper presents a comprehensive review of the wave-function approach for derivation of the number-resolved Master equations, used for description of transport and measurement in mesoscopic systems. The review contains important amendments, clarifying subtle points in derivation of the Master equations and their validity. This completes the earlier works on the subject. It is demonstrated that the derivation does not assume weak coupling with the environment and reservoirs, but needs only high bias condition. This condition is very essential for validity of the Markovian Master equations, widely used for a phenomenological description of different physical processes.
机译:本文介绍了用于推导数分解主方程的波函数方法的全面综述,该方程用于描述介观系统中的传输和测量。该评论包含重要的修正,澄清了主方程及其有效性的微妙之处。这样就完成了有关该主题的早期工作。结果表明,该推导不假定与环境和储层的弱耦合,而仅需要高偏置条件。此条件对于Markovian Master方程的有效性至关重要,该方程广泛用于不同物理过程的现象学描述。

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