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Exact Open Quantum System Dynamics Using the Hierarchy of Pure States (HOPS)

机译:使用纯状态的层次结构(跳跃)确切的开放量子系统动态

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We show that the general and numerically exact Hierarchy of Pure States method (HOPS) is very well applicable to calculate the reduced dynamics of an open quantum system. In particular, we focus on environments with a sub-Ohmic spectral density (SD) resulting in an algebraic decay of the bath correlation function (BCF). The universal applicability of HOPS, reaching from weak to strong coupling for zero and nonzero temperature, is demonstrated by solving the spin-boson model for which we find perfect agreement with other methods, each one suitable for a special regime of parameters. The challenges arising in the strong coupling regime are not only reflected in the computational effort needed for the HOPS method to converge but also in the necessity for an importance sampling mechanism, accounted for by the nonlinear variant of HOPS. In order to include nonzero-temperature effects in the strong coupling regime we found that it is highly favorable for the HOPS method to use the zero-temperature BCF and include temperature via a stochastic Hermitian contribution to the system Hamiltonian.
机译:我们表明纯粹状态(跳跃)的一般和数值精确层次结构非常适用于计算开放量子系统的减少动态。特别是,我们专注于具有亚欧姆光谱密度(SD)的环境,导致浴相关函数(BCF)的代数衰减。通过求解与其他方法的完美协议,源于旋转和非零温度,跳跃到零和非零温度较强耦合到强耦合弱到强耦合的普遍适用性。强势耦合制度所产生的挑战不仅反映在啤酒花法所需的计算工作中,而且还在重要的抽样机制的必要性中,由跳跃的非线性变体占。为了在强耦合方案中包括非零温度效应,我们发现啤酒花的方法非常有利,使用零温度BCF,并通过随机密尔米尼人对系统汉密尔顿人的贡献包括温度。

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