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A STUDY ON STATISTICAL METHOD IN MOLECULAR DYNAMICS SIMULATION

机译:分子动力学模拟中的统计方法研究

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摘要

The focus of the present paper is placed on the study of the statistical method in molecular dynamics simulation. Based on fractal theory a hypothesis is proposed by the present authors. It is asserted that the behavior of the random motion of molecules can be described by fractional Brownian functions, and the dimensionality of the fractional Brownian motion is determined by the image of the motion of particles. The image may be obtained either by molecular dynamics simulation or directly by experimental observation. Example is provided by using CH_4 as the working substance to do the molecular dynamics simulation with L-J 12-6 potential function. Based on the simulation results the fractional dimensionality was determined, and the corresponding fractional Brownian function acting as the probability density function of the random motion of particles was constructed. A detailed demonstration was provided to verify the validity of the hypothesis.
机译:本文的重点放在分子动力学模拟中统计方法的研究上。基于分形理论,作者提出了一个假设。可以断言,分子的随机运动的行为可以用分数布朗函数来描述,分数布朗运动的维数是由粒子运动的图像确定的。该图像可通过分子动力学模拟或直接通过实验观察获得。以CH_4为工作物质,以L-J 12-6势函数进行分子动力学模拟为例。根据仿真结果确定分数维,并构造相应的分数布朗函数作为粒子随机运动的概率密度函数。提供了详细的证明,以验证该假设的有效性。

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