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通过降维方法分析MM-SQC动力学中的浴运动:主成分分析

Analysis of bath motion in MM-SQC dynamics via dimensionality reduction approach: Principal component analysis.

作者信息

Peng Jiawei, Xie Yu, Hu Deping, Lan Zhenggang

机构信息

SCNU Environmental Research Institute, Guangdong Provincial Key Laboratory of Chemical Pollution and Environmental Safety & MOE Key Laboratory of Theoretical Chemistry of Environment, South China Normal University, Guangzhou 510006, China.

出版信息

J Chem Phys. 2021 Mar 7;154(9):094122. doi: 10.1063/5.0039743.

Abstract

The system-plus-bath model is an important tool to understand the nonadiabatic dynamics of large molecular systems. Understanding the collective motion of a large number of bath modes is essential for revealing their key roles in the overall dynamics. Here, we applied principal component analysis (PCA) to investigate the bath motion in the basis of a large dataset generated from the symmetrical quasi-classical dynamics method based on the Meyer-Miller mapping Hamiltonian nonadiabatic dynamics for the excited-state energy transfer in the Frenkel-exciton model. The PCA method clearly elucidated that two types of bath modes, which either display strong vibronic coupling or have frequencies close to that of the electronic transition, are important to the nonadiabatic dynamics. These observations were fully consistent with the physical insights. The conclusions were based on the PCA of the trajectory data and did not involve significant pre-defined physical knowledge. The results show that the PCA approach, which is one of the simplest unsupervised machine learning dimensionality reduction methods, is a powerful one for analyzing complicated nonadiabatic dynamics in the condensed phase with many degrees of freedom.

摘要

体系加环境模型是理解大分子体系非绝热动力学的重要工具。理解大量环境模式的集体运动对于揭示它们在整体动力学中的关键作用至关重要。在此,我们应用主成分分析(PCA),基于由基于迈耶 - 米勒映射哈密顿量非绝热动力学的对称准经典动力学方法生成的大数据集,来研究弗伦克尔 - 激子模型中激发态能量转移的环境运动。主成分分析方法清楚地阐明,两类环境模式,即要么显示出强振动 - 电子耦合要么频率接近电子跃迁频率的模式,对非绝热动力学很重要。这些观察结果与物理见解完全一致。这些结论基于轨迹数据的主成分分析,且不涉及大量预先定义的物理知识。结果表明,主成分分析方法作为最简单的无监督机器学习降维方法之一,是分析具有许多自由度的凝聚相复杂非绝热动力学的有力工具。

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