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Estimation of the diffusion coefficient of aerosol particle aggregates using Brownian simulation in the continuum regime

机译:在连续状态下使用布朗模拟估算气溶胶颗粒聚集体的扩散系数

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摘要

A novel simulator of the translational and rotational motion of rigid aggregates of aerosol particles has been developed,taking into account the stochastic Brownian force,gravity,and the hydrodynamic drag as functions of the size,overall shape and internal structure of the aggregate.The simulator is used to determine the dynamics of aerosol aggregates of various sizes,overall shape,and internal structure,in order to extract the corresponding diffusion coefficient values.The diffusion coefficient is shown to be a strong function of the number of particles forming the aggregate(N),as well as of the detailed structure of the aggregate.It is found that for large values of N the "fractal dimension" is a convenient parameter characterizing the internal structure of the aggregates with roughly spherical overall shape.A key result is that the norm of the diffusion coefficient tensor of such aggregates is much smaller than the values which are estimated using the various "equivalent sphere" approximations.It should be noted that the new simulator,in its present form,can also be used in cases of aggregates with virtually arbitrary overall shape and non-uniform internal structure.
机译:考虑到随机布朗力,重力和流体动力阻力随团粒的大小,整体形状和内部结构的变化,开发了一种新型的气溶胶颗粒刚性团粒的平移和旋转运动模拟器。用于确定各种尺寸,整体形状和内部结构的气溶胶聚集体的动力学,以提取相应的扩散系数值。扩散系数显示为形成聚集体的颗粒数量的强大函数(N发现对于较大的N值,“分形维数”是表征具有大致球形整体形状的骨料内部结构的便捷参数。一个关键的结果是,这种聚集体的扩散系数张量的范数比使用各种“等效球”应用程序估算的值小得多应该注意的是,新的模拟器以其当前形式也可以用于总体形状几乎任意且内部结构不均匀的聚集体中。

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