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Second-order nonadiabatic couplings from time-dependent density functional theory: Evaluation in the immediate vicinity of Jahn-Teller/Renner-Teller intersections

机译:依赖于时间的密度泛函理论的二阶非绝热耦合:在Jahn-Teller / Renner-Teller交叉点附近进行评估

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For a rigorous quantum simulation of nonadiabatic dynamics of electrons and nuclei, knowledge of not only the first-order but also the second-order nonadiabatic couplings (NACs) is required. Here, we propose a method to efficiently calculate the second-order NAC from time-dependent density functional theory (TDDFT), on the basis of the Casida ansatz adapted for the computation of first-order NAC, which has been justified in our previous work and can be shown to be valid for calculating second-order NAC between ground state and singly excited states within the Tamm-Dancoff approximation. Test calculations of the second-order NAC in the immediate vicinity of Jahn-Teller and Renner-Teller intersections show that calculation results from TDDFT, combined with modified linear response theory, agree well with the prediction from the Jahn-Teller/Renner-Teller models. Contrary to the diverging behavior of the first-order NAC near all types of intersection points, the Cartesian components of the second-order NAC are shown to be negligibly small near Renner-Teller glancing intersections, while they are significantly large near the Jahn-Teller conical intersections. Nevertheless, the components of the second-order NAC can cancel each other to a large extent in Jahn-Teller systems, indicating the background of neglecting the second-order NAC in practical dynamics simulations. On the other hand, it is shown that such a cancellation becomes less effective in an elliptic Jahn-Teller system and thus the role of second-order NAC needs to be evaluated in the rigorous framework. Our study shows that TDDFT is promising to provide accurate data of NAC for full quantum mechanical simulation of nonadiabatic processes.
机译:对于电子和原子核的非绝热动力学的严格量子模拟,不仅需要一阶而且还需要二阶非绝热耦合(NAC)的知识。在此,我们提出了一种基于时变密度泛函理论(TDDFT)的有效计算二阶NAC的方法,该方法基于适于一阶NAC计算的Casida ansatz,这在我们先前的工作中已得到证明。可以证明在Tamm-Dancoff近似中计算基态与单激发态之间的二阶NAC是有效的。在Jahn-Teller和Renner-Teller交叉点附近的二阶NAC的测试计算表明,TDDFT的计算结果结合改进的线性响应理论,与Jahn-Teller / Renner-Teller模型的预测非常吻合。与所有类型的交点附近的一阶NAC的发散行为相反,在Renner-Teller掠射相交处,二阶NAC的笛卡尔分量很小,可以忽略不计,而在Jahn-Teller附近,它们的阶差很大。圆锥形相交。然而,二阶NAC的组件在Jahn-Teller系统中可以在很大程度上相互抵消,这表明在实际动力学仿真中忽略二阶NAC的背景。另一方面,已经表明,这种抵消在椭圆的Jahn-Teller系统中变得不太有效,因此需要在严格的框架中评估二阶NAC的作用。我们的研究表明,TDDFT有望为非绝热过程的全量子力学模拟提供准确的NAC数据。

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