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表面跳跃中退相干增强平凡交叉问题的有效解决方案。

An efficient solution to the decoherence enhanced trivial crossing problem in surface hopping.

机构信息

Department of Chemistry, Zhejiang University, Hangzhou 310027, China.

出版信息

J Chem Phys. 2018 Mar 14;148(10):104106. doi: 10.1063/1.5020693.

DOI:10.1063/1.5020693
PMID:29544303
Abstract

We provide an in-depth investigation of the time interval convergence when both trivial crossing and decoherence corrections are applied to Tully's fewest switches surface hopping (FSSH) algorithm. Using one force-based and one energy-based decoherence strategies as examples, we show decoherence corrections intrinsically enhance the trivial crossing problem. We propose a restricted decoherence (RD) strategy and incorporate it into the self-consistent (SC) fewest switches surface hopping algorithm [L. Wang and O. V. Prezhdo, J. Phys. Chem. Lett. 5, 713 (2014)]. The resulting SC-FSSH-RD approach is applied to general Hamiltonians with different electronic couplings and electron-phonon couplings to mimic charge transport in tens to hundreds of molecules. In all cases, SC-FSSH-RD allows us to use a large time interval of 0.1 fs for convergence and the simulation time is reduced by over one order of magnitude. Both the band and hopping mechanisms of charge transport have been captured perfectly. SC-FSSH-RD makes surface hops in the adiabatic representation and can be implemented in both diabatic and locally diabatic representations for wave function propagation. SC-FSSH-RD can potentially describe general nonadiabatic dynamics of electrons and excitons in organics and other materials.

摘要

我们深入研究了在 Tully 的最少跃迁表面跳跃(FSSH)算法中同时应用平凡交叉和退相干修正时的时间间隔收敛性。我们以一种基于力的退相干策略和一种基于能量的退相干策略为例,表明退相干修正本质上增强了平凡交叉问题。我们提出了一种受限退相干(RD)策略,并将其纳入自洽(SC)最少跃迁表面跳跃算法[L. Wang 和 O. V. Prezhdo,J. Phys. Chem. Lett. 5, 713 (2014)]。所得到的 SC-FSSH-RD 方法应用于具有不同电子耦合和电子-声子耦合的一般哈密顿量,以模拟数到数百个分子中的电荷输运。在所有情况下,SC-FSSH-RD 允许我们使用 0.1 fs 的大时间间隔进行收敛,并且模拟时间减少了一个数量级以上。电荷输运的能带和跃迁机制都被完美地捕捉到了。SC-FSSH-RD 在绝热表示中进行表面跃迁,并可在绝热和局部绝热表示中用于波函数传播。SC-FSSH-RD 有可能描述有机和其他材料中电子和激子的一般非绝热动力学。

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