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首页> 外文期刊>The European physical journal: Special topics >Dispersion and viscous attenuation of capillary waves with finite amplitude
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Dispersion and viscous attenuation of capillary waves with finite amplitude

机译:有限幅度的毛细波的分散和粘性衰减

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We present a comprehensive study of the dispersion of capillary waves with finite amplitude, based on direct numerical simulations. The presented results show an increase of viscous attenuation and, consequently, a smaller frequency of capillary waves with increasing initial wave amplitude. Interestingly, however, the critical wavenumber as well as the wavenumber at which the maximum frequency is observed remain the same for a given two-phase system, irrespective of the wave amplitude. By devising an empirical correlation that describes the effect of the wave amplitude on the viscous attenuation, the dispersion of capillary waves with finite initial amplitude is shown to be, in very good approximation, self-similar throughout the entire underdamped regime and independent of the fluid properties. The results also shown that analytical solutions for capillary waves with infinitesimal amplitude are applicable with reasonable accuracy for capillary waves with moderate amplitude.
机译:基于直接数值模拟,我们对毛细波的分散综合研究了有限幅度的研究。 所提出的结果显示粘性衰减的增加,并且因此,具有较小初始波幅度的毛细波的较小频率。 然而,有趣的是,对于给定的两相系统,临界波数以及观察到最大频率的波浪数量不管波幅度如何保持相同。 通过设计描述波振幅对粘性衰减的效果的经验相关性,显示毛细波与有限初始幅度的分散在非常好的近似,在整个透明的状态下自相似并且独立于流体 特性。 结果表明,具有无限幅度的毛细波的分析溶液适用于具有中等振幅的毛细波的合理精度。

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