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Smoothed particles hydrodynamics numerical simulations of droplets walking on viscous vibrating liquid

机译:在粘性振动液体上行走的液滴的光滑粒子流体动力学数值模拟

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摘要

We study the phenomenon of the “walking droplet”, by means of numerical fluid dynamics simulations using the smoothed particle hydrodynamics numerical method. This phenomenon occurs when a milli- metric drop is released on the surface of an oil of the same composition, contained in a tank and sub- jected to vertical oscillations of frequency and amplitude very close to the Faraday instability threshold. At appropriate values of the parameters of the system under study, the oil droplet jumps permanently on the surface of the vibrating liquid forming a localized wave-particle system, reminding the behaviour of a wave particle quantum system as suggested by de Broglie. In our study, we made relevant simplifying assumptions, however we observe that the wave-drop coupling is surely obtained. Moreover, the droplet and the wave travel at nearly constant velocity, as observed in experiments. These facts suggest that the phenomenon may occur in many contexts and opens the possibility to study it in an extremely wide range of physical configurations.
机译:我们通过使用平滑粒子流体动力学数值方法的数值流体动力学模拟研究“游走液滴”现象。当在包含在油箱中的相同成分的油的表面上释放出毫米滴时,这种现象就会发生,并且频率和振幅的垂直振荡非常接近法拉第不稳定性阈值。在所研究的系统参数的适当值下,油滴会永久性地在振动液体的表面上跳跃,从而形成局部波动粒子系统,这提醒了德布罗意提出的波动粒子量子系统的行为。在我们的研究中,我们做出了相关的简化假设,但是我们观察到确实获得了波降耦合。而且,如实验中所观察到的,液滴和波以几乎恒定的速度传播。这些事实表明,该现象可能在许多情况下发生,并为在极为广泛的物理构型中进行研究提供了可能性。

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