Dipartimento di Scienze Fisiche e Chimiche, University of L'Aquila, via Vetoio (Coppito 1), 67010 L'Aquila, Italy.
Phys Chem Chem Phys. 2018 Oct 7;20(37):24369-24378. doi: 10.1039/c8cp04190c. Epub 2018 Sep 14.
Some years ago we developed a theoretical-computational hybrid quantum/classical methodology, the Perturbed Matrix Method (PMM), to be used in conjunction with molecular dynamics simulations for the investigation of chemical processes in complex systems, that proved to be a valuable tool for the simulation of relevant experimental observables, e.g., spectroscopic signals, reduction potentials, kinetic constants. In typical PMM calculations the quantum sub-part of the system, the quantum centre, is embedded into an external perturbing field providing a perturbation operator explicitly calculated up to the dipolar terms. In this paper we further develop the PMM approach, beyond the dipolar terms in the perturbation operator expansion, by including explicitly the quadrupolar terms and/or by expanding the perturbation operator on each atom of the quantum centre. These different levels of the perturbation operator expansion, providing different levels of theory, have been tested by calculating three different spectroscopic observables: the spectral signal of liquid water and aqueous benzene due to the lowest energy electronic excitation and the infrared amide I band of aqueous trans-N-methylacetamide. All the systems tested show that, even though the previous PMM level of theory is already capable of reproducing the main features of the spectral signal, the higher levels of theory improve the quantitative reproduction of the spectral details.
数年前,我们开发了一种理论-计算混合量子/经典方法,即受扰矩阵方法(PMM),用于与分子动力学模拟结合,研究复杂系统中的化学过程。该方法已被证明是模拟相关实验观测值(如光谱信号、还原电位、动力学常数)的有效工具。在典型的 PMM 计算中,系统的量子部分(量子中心)被嵌入到外部扰场中,提供了一个明确计算到偶极项的扰动力算子。在本文中,我们通过明确包含四极项和/或在量子中心的每个原子上展开扰动力算子,进一步发展了 PMM 方法,超出了扰动力算子展开的偶极项。这些扰动力算子展开的不同层次,提供了不同的理论水平,已经通过计算三种不同的光谱观测值进行了测试:液体水和水合苯的最低能量电子激发的光谱信号以及水合反式-N-甲基乙酰胺的红外酰胺 I 带。所有测试的系统都表明,尽管之前的 PMM 理论水平已经能够再现光谱信号的主要特征,但更高的理论水平可以提高光谱细节的定量再现。