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首页> 外文期刊>The Journal of Chemical Physics >Nonadiabatic couplings from time-dependent density functional theory: Formulation in the Casida formalism and practical scheme within modified linear response
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Nonadiabatic couplings from time-dependent density functional theory: Formulation in the Casida formalism and practical scheme within modified linear response

机译:时变密度泛函理论的非绝热偶合:修正线性响应中的Casida形式主义公式和实用方案

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摘要

We present an efficient method to compute nonadiabatic couplings (NACs) between the electronically ground and excited states of molecules, within the framework of time-dependent density functional theory (TDDFT) in frequency domain. Based on the comparison of dynamic polarizability formulated both in the many-body wave function form and the Casida formalism, a rigorous expression is established for NACs, which is similar to the calculation of oscillator strength in the Casida formalism. The adiabatic local density approximation (ALDA) gives results in reasonable accuracy as long as the conical intersection (ci) is not approached too closely, while its performance quickly degrades near the ci point. This behavior is consistent with the real-time TDDFT calculation. Through the use of modified linear response theory together with the ground-state-component separation scheme, the performance of ALDA can be greatly improved, not only in the vicinity of ci but also for Rydberg transitions and charge-transfer excitations. Several calculation examples, including the quantization of NACs from the Jahn-Teller effect in the H-3 system, have been given to show that TDDFT can efficiently give NACs with an accuracy comparable to that of wave-function-based methods. (C) 2007 American Institute of Physics.
机译:我们提出了一种有效的方法,可以在频域中随时间变化的密度泛函理论(TDDFT)的框架内,计算分子的电子基态和激发态之间的非绝热偶联(NAC)。基于多体波函数形式和Casida形式主义的动态极化率的比较,建立了NAC的严格表达式,类似于Casida形式主义中振荡器强度的计算。绝热局部密度近似(ALDA)可以使结果具有合理的准确性,只要圆锥交点(ci)不会过分靠近,而其性能会在ci点附近迅速降低。此行为与实时TDDFT计算一致。通过使用改进的线性响应理论以及基态-成分分离方案,不仅在ci附近,而且在Rydberg跃迁和电荷转移激发中,ALDA的性能都可以得到极大改善。给出了几个计算示例,包括从H-3系统中的Jahn-Teller效应对NAC进行量化的过程中,表明TDDFT可以有效地提供NAC,其精度可与基于波函数的方法相媲美。 (C)2007美国物理研究所。

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