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含时量子力学波包动力学

Time-dependent quantum mechanical wave packet dynamics.

作者信息

Sathyamurthy Narayanasami, Mahapatra Susanta

机构信息

Indian Institute of Science Education and Research Mohali, SAS Nagar, 140306, India.

出版信息

Phys Chem Chem Phys. 2021 Apr 7;23(13):7586-7614. doi: 10.1039/d0cp03929b. Epub 2020 Dec 11.

DOI:10.1039/d0cp03929b
PMID:33306771
Abstract

Starting from a model study of the collinear (H, H) exchange reaction in 1959, the time-dependent quantum mechanical wave packet (TDQMWP) method has come a long way in dealing with systems as large as Cl + CH. The fast Fourier transform method for evaluating the second order spatial derivative of the wave function and split-operator method or Chebyshev polynomial expansion for determining the time evolution of the wave function for the system have made the approach highly accurate from a practical point of view. The TDQMWP methodology has been able to predict state-to-state differential and integral reaction cross sections accurately, in agreement with available experimental results for three dimensional (H, H) collisions, and identify reactive scattering resonances too. It has become a practical computational tool in predicting the observables for many A + BC exchange reactions in three dimensions and a number of larger systems. It is equally amenable to determining the bound and quasi-bound states for a variety of molecular systems. Just as it is able to deal with dissociative processes (without involving basis set expansion), it is able to deal with multi-mode nonadiabatic dynamics in multiple electronic states with equal ease. We present an overview of the method and its strength and limitations, citing examples largely from our own research groups.

摘要

从1959年对共线(H,H)交换反应的模型研究开始,含时量子力学波包(TDQMWP)方法在处理像Cl + CH这样大的体系方面已经取得了长足的进步。用于评估波函数二阶空间导数的快速傅里叶变换方法以及用于确定体系波函数时间演化的分裂算符方法或切比雪夫多项式展开,从实际角度使该方法具有高度准确性。TDQMWP方法能够准确预测态 - 态微分和积分反应截面,与三维(H,H)碰撞的现有实验结果一致,并且还能识别反应性散射共振。它已成为预测许多三维A + BC交换反应以及一些更大体系可观测量的实用计算工具。它同样适用于确定各种分子体系的束缚态和准束缚态。正如它能够处理解离过程(无需涉及基组展开)一样,它能够同样轻松地处理多个电子态中的多模非绝热动力学。我们将概述该方法及其优势和局限性,并主要引用我们自己研究团队中的例子。

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Time-dependent quantum mechanical wave packet dynamics.含时量子力学波包动力学
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Higher-order split operator schemes for solving the Schrödinger equation in the time-dependent wave packet method: applications to triatomic reactive scattering calculations.高阶分裂算符方案在含时波包方法中求解薛定谔方程:在三原子反应散射计算中的应用。
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