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路径积分布朗链分子动力学:量子振动动力学的一种简单近似

Path integral Brownian chain molecular dynamics: A simple approximation of quantum vibrational dynamics.

作者信息

Shiga Motoyuki

机构信息

Center for Computational Science and e-Systems, Japan Atomic Energy Agency, Chiba, Japan.

出版信息

J Comput Chem. 2022 Oct 15;43(27):1864-1879. doi: 10.1002/jcc.26989. Epub 2022 Sep 12.

DOI:10.1002/jcc.26989
PMID:36094104
Abstract

An approximate approach to quantum vibrational dynamics, "Brownian chain molecular dynamics (BCMD)," is proposed to alleviate the chain resonance and curvature problems in the imaginary time-based path integral (PI) simulation. Here the non-centroid velocity is randomized at each step when solving the equation of motion of path integral molecular dynamics. This leads to a combination of the Newton equation and the overdamped Langevin equation for the centroid and non-centroid variables, respectively. BCMD shares the basic properties of other PI approaches such as centroid and ring polymer molecular dynamics: It gives the correct Kubo-transformed correlation function at short times, conserves the time symmetry, has the correct high-temperature/classical limits, gives exactly the position and velocity autocorrelations of harmonic oscillator systems, and does not have the zero-point leakage problem. Numerical tests were done on simple molecular models and liquid water. On-the-fly ab initio BCMD simulations were performed for the protonated water cluster, , and its isotopologue, .

摘要

提出了一种量子振动动力学的近似方法,即“布朗链分子动力学(BCMD)”,以缓解基于虚时路径积分(PI)模拟中的链共振和曲率问题。在这里,在求解路径积分分子动力学的运动方程时,非质心速度在每一步都被随机化。这分别导致了质心变量和非质心变量的牛顿方程和过阻尼朗之万方程的组合。BCMD具有其他PI方法的基本特性,如质心和环聚合物分子动力学:它在短时间内给出正确的久保变换相关函数,保持时间对称性,具有正确的高温/经典极限,给出谐振子系统的精确位置和速度自相关,并且没有零点泄漏问题。对简单分子模型和液态水进行了数值测试。对质子化水团簇 及其同位素变体 进行了实时从头算BCMD模拟。

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