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Calculation of long time classical trajectories: Algorithmic treatmentand applications for molecular systems

机译:长时间经典轨迹的计算:分子系统的算法处理和应用

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摘要

We study the problem of finding a path that joins a given initial state with a final one, where theevolution is governed by classical (Hamiltonian) dynamics. A new algorithm for the computation oflong time transition trajectories connecting two configurations is presented. In particular, a strategyfor finding transition paths between two stable basins is established. The starting point is theformulation of the equation of motion of classical mechanics in the framework of Jacobi's principle;a shortening procedure inspired by Birkhoff's method is then applied to find geodesic solutions.Numerical examples are given for Muller's potential and the collinear reaction H_2 +H→H+ H_2.
机译:我们研究的问题是找到一条将给定初始状态与最终状态连接起来的路径的问题,其中进化受经典(哈密尔顿)动力学控制。提出了一种用于计算连接两种结构的长时间过渡轨迹的新算法。特别是,建立了寻找两个稳定盆地之间过渡路径的策略。出发点是在Jacobi原理的框架内公式化经典力学的运动方程;然后根据Birkhoff方法的启发简化过程来找到测地线解。给出了穆勒势和共线反应H_2 + H→的数值示例H + H_2。

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