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Stability of Freely Falling Granular Streams

机译:自由下落的颗粒流的稳定性

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摘要

A freely falling stream of weakly cohesive granular particles is modeled and analyzed with the help of event driven simulations and continuum hydrodynamics. The former show a breakup of the stream into droplets, whose size is measured as a function of cohesive energy. Extensional flow is an exact solution of the one-dimensional Navier-Stokes equation, corresponding to a strain rate, decaying like t~(-1) from its initial value, γ_0. Expanding around this basic state, we show that the flow is stable for short times, γ_0t 1, whereas for long times, γ_0t1, perturbations of all wavelengths grow. The growth rate of a given wavelength depends on the instant of time when the fluctuation occurs, so that the observable patterns can vary considerably.
机译:在事件驱动的模拟和连续流体动力学的帮助下,对粘聚力小的颗粒自由下落的流进行了建模和分析。前者显示流分裂成液滴,液滴的大小根据内聚能进行测量。拉伸流是一维Navier-Stokes方程的精确解,对应于应变率,从其初始值γ_0像t〜(-1)一样衰减。围绕这个基本状态展开,我们表明流动在短时间内稳定,γ_0t 1,而在长时期,γ_0t 1,所有波长的扰动都会增加。给定波长的增长率取决于波动发生的时间,因此可观察到的图案可能会发生很大变化。

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