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Quantum non-Markovian Langevin equations and transport coefficients

机译:量子非马尔可夫Langevin方程和输运系数

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摘要

Quantum diffusion equations featuring explicitly time-dependent tran sport coefficients are derived from generalized non-Markovian Langevin equations. Generalized fluctuation-dissipation relations and analytic expressions for calculating the friction and diffusion coefficients in nuclear processes are obtained. The asymptotic behavior of the transport coefficients and correlation functions for a damped harmonic oscillator that is linearly coupled in momentum to a heat bath is Studied. The coupling to a heat bath in momentum is responsible for the appearance of the diffusion coefficient in coordinate. The problem of regression of correlations in quantum dissipative systems is analyzed. (C) 2005 Pleiades Publishing, Inc.
机译:从广义的非马尔可夫Langevin方程派生出具有明显随时间变化的tran运动系数的量子扩散方程。获得了用于计算核过程中摩擦系数和扩散系数的广义涨落-耗散关系和解析表达式。研究了动量线性耦合到热浴的阻尼谐波振荡器的输运系数和相关函数的渐近行为。动量与热浴的耦合是导致坐标中扩散系数出现的原因。分析了量子耗散系统中相关性的回归问题。 (C)2005年Pleiades Publishing,Inc.

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