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多态谐波模型系统中光致电荷转移动力学的瞬态马库斯理论。

Instantaneous Marcus theory for photoinduced charge transfer dynamics in multistate harmonic model systems.

作者信息

Liu Zengkui, Sun Xiang

机构信息

Division of Arts and Sciences, NYU Shanghai, 567 West Yangsi Road, Shanghai 200124, People's Republic of China.

NYU-ECNU Center for Computational Chemistry at NYU Shanghai, 3663 Zhongshan Road North, Shanghai 200062, People's Republic of China.

出版信息

J Phys Condens Matter. 2024 May 7;36(31). doi: 10.1088/1361-648X/ad42f2.

Abstract

Modeling the dynamics of photoinduced charge transfer (CT) in condensed phases presents challenges due to complicated many-body interactions and the quantum nature of electronic transitions. While traditional Marcus theory is a robust method for calculating CT rate constants between electronic states, it cannot account for the nonequilibrium effects arising from the initial nuclear state preparation. In this study, we employ the instantaneous Marcus theory (IMT) to simulate photoinduced CT dynamics. IMT incorporates nonequilibrium structural relaxation following a vertical photoexcitation from the equilibrated ground state, yielding a time-dependent rate coefficient. The multistate harmonic (MSH) model Hamiltonian characterizes an organic photovoltaic carotenoid-porphyrin-fullerene triad dissolved in explicit tetrahydrofuran solvent, constructed by mapping all-atom inputs from molecular dynamics simulations. Our calculations reveal that the electronic population dynamics of the MSH models obtained with IMT agree with the more accurate quantum-mechanical nonequilibrium Fermi's golden rule. This alignment suggests that IMT provides a practical approach to understanding nonadiabatic CT dynamics in condensed-phase systems.

摘要

由于存在复杂的多体相互作用以及电子跃迁的量子性质,对凝聚相中光致电荷转移(CT)动力学进行建模面临诸多挑战。虽然传统的马库斯理论是计算电子态之间CT速率常数的一种可靠方法,但它无法解释初始核态制备所产生的非平衡效应。在本研究中,我们采用瞬时马库斯理论(IMT)来模拟光致CT动力学。IMT纳入了从平衡基态垂直光激发后的非平衡结构弛豫,从而产生一个随时间变化的速率系数。多态谐波(MSH)模型哈密顿量描述了溶解在显式四氢呋喃溶剂中的有机光伏类胡萝卜素 - 卟啉 - 富勒烯三元组,它是通过映射分子动力学模拟中的全原子输入构建而成的。我们的计算表明,用IMT获得的MSH模型的电子布居动力学与更精确的量子力学非平衡费米黄金定则相符。这种一致性表明,IMT为理解凝聚相系统中的非绝热CT动力学提供了一种实用方法。

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