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Numerical Construction of the Ideal Gas Molecules Density Distribution in Modeling Interaction with the Spherical Surface

机译:理想气体分子密度分布在与球面相互作用中的数值构建

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In this paper the numerical construction of the ideal gas molecules distribution density in the modelling of their interaction with the spherical body by molecular dynamics method and its comparison with already known Theoretical data, produced for the gas interaction with a flat wall. The gas condition took as equilibrium, molecules consider as elastic spheres, distribution of which by velocities describes by well-known Maxwell distribution. Molecules distribution in the space around sphere takes as evenly - their coordinates subordinate the even distribution, coordinates of the velocity vectors taking randomly in respectively with the normal distribution. For constructing the target function of the distribution density by the velocity values, only these molecules are considering, for which the movement time to the spherical body surface not greater than the given number. Function construction is producing as histogram by the velocity intervals. The results of the calculation mare shown that target function of the distribution density by molecules velocities, which are hitting the spherical body surface for some time period, is practically matched with the theoretical function for the flat wall case.
机译:本文通过分子动力学方法对其与球体相互作用建模的理想气体分子分布密度的数值结构及其与已经已知的理论数据的比较,用于与扁平壁的气体相互作用。气体状况随着平衡,分子认为作为弹性球,其分布通过速度通过众所周知的麦克斯韦分布描述。球体周围的空间中的分子分布如均匀 - 它们的坐标从属均匀分布,速度向量的坐标分别随机随机采用正常分布。为了通过速度值构建分布密度的目标函数,仅考虑这些分子,其中运动时间与球体表面的移动时间不大于给定数量。功能结构通过速度间隔产生直方图。计算母马的结果表明,分子速度通过分子速度撞击球体表面的分布密度,几乎与平坦壁壳的理论功能匹配。

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