Spatiotemporal Structure of Aeolian Particle Transport on Flat Surface

H. Niiya, K. Nishimura
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引用次数: 4

Abstract

We conduct numerical simulations based on a model of blowing snow to reveal the long-term properties and equilibrium state of aeolian particle transport from $10^{-5} \hspace{0.5 ex} \mathrm{m}$ to $10 \hspace{0.5 ex} \mathrm{m}$ above the flat surface. The numerical results are as follows. (i) Time-series data of particle transport are divided into development, relaxation, and equilibrium phases, which are formed by rapid wind response below $10 \hspace{0.5 ex} \mathrm{cm}$ and gradual wind response above $10 \hspace{0.5 ex} \mathrm{cm}$. (ii) The particle transport rate at equilibrium is expressed as a power function of friction velocity, and the index of 2.35 implies that most particles are transported by saltation. (iii) The friction velocity below $100 \hspace{0.5 ex} \mu\mathrm{m}$ remains roughly constant and lower than the fluid threshold at equilibrium. (iv) The mean particle speed above $300 \hspace{0.5 ex} \mu\mathrm{m}$ is less than the wind speed, whereas that below $300 \hspace{0.5 ex} \mu\mathrm{m}$ exceeds the wind speed because of descending particles. (v) The particle diameter increases with height in the saltation layer, and the relationship is expressed as a power function. Through comparisons with the previously reported random-flight model, we find a crucial problem that empirical splash functions cannot reproduce particle dynamics at a relatively high wind speed.
平坦表面风成粒子输运的时空结构
本文基于吹雪模型进行了数值模拟,揭示了平面以上$10^{-5}\hspace{0.5 ex} \mathrm{m}$至$10 \hspace{0.5 ex} \mathrm{m}$风成粒子输运的长期特性和平衡状态。数值结果如下:(i)粒子输移时间序列数据分为发展阶段、松弛阶段和平衡阶段,在$10 \hspace{0.5 ex} \mathrm{cm}$以下为快速风响应阶段,在$10 \hspace{0.5 ex} \mathrm{cm}$以上为渐进风响应阶段。(ii)平衡状态下的粒子输运率是摩擦速度的幂函数,指数为2.35表明大多数粒子是通过跳跃输运的。(三)低于$100 \hspace{0.5 ex} \mu\mathrm{m}$的摩擦速度大致保持恒定,低于平衡时的流体阈值。(iv) $300 \hspace{0.5 ex} \mu\mathrm{m}$以上的平均粒子速度小于风速,$300 \hspace{0.5 ex} \mu\mathrm{m}$以下的粒子速度由于粒子下降而超过风速。(v)跃变层中颗粒直径随高度的增加而增加,其关系表示为幂函数。通过与先前报道的随机飞行模型的比较,我们发现了一个关键问题,即经验飞溅函数不能再现相对高风速下的粒子动力学。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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