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用灵活的随机-确定性方案求解强耗散的自旋-玻色子模型。

Solving the spin-boson model of strong dissipation with flexible random-deterministic scheme.

作者信息

Zhou Yun, Shao Jiushu

机构信息

State Key Laboratory of Molecular Reaction Dynamics, Institute of Chemistry, Chinese Academy of Sciences, Beijing 100080, China.

出版信息

J Chem Phys. 2008 Jan 21;128(3):034106. doi: 10.1063/1.2818095.

Abstract

The zero-temperature dynamics of the spin-boson model with strong dissipation has been a challenging problem for more than 20 years. To solve this and quantum dynamics of dissipative systems at large, we recently proposed a mixed random-deterministic method. This scheme has been successfully used to simulate the time evolution of the spin-boson model at zero temperature for weak to moderate dissipation. For a better numerical performance, the approach is further modified so that it is flexible to convert a certain part of the random treatment to a deterministic one a la hierarchical equations. Applying the new method to the strong dissipated spin-boson model at zero temperature, we observe that the population in the localized state obeys a simple decay dynamics and the time scale is proportional to the reciprocal of the cutoff frequency.

摘要

二十多年来,具有强耗散的自旋玻色子模型的零温动力学一直是一个具有挑战性的问题。为了解决这个问题以及更广泛的耗散系统的量子动力学问题,我们最近提出了一种混合随机 - 确定性方法。该方案已成功用于模拟零温下自旋玻色子模型在弱到中等耗散情况下的时间演化。为了获得更好的数值性能,该方法进一步改进,使其能够灵活地将随机处理的某一部分转换为类似层级方程的确定性处理。将新方法应用于零温下强耗散的自旋玻色子模型,我们观察到局域态中的布居遵循简单的衰减动力学,且时间尺度与截止频率的倒数成正比。

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