纳秒激光脉冲诱导空化气泡膨胀阶段激波的传播

IF 1.8 3区 工程技术 Q3 ENGINEERING, MECHANICAL Journal of Fluids Engineering-Transactions of the Asme Pub Date : 2021-05-01 DOI:10.1115/1.4049933
Siyuan Geng, Z. Yao, Q. Zhong, Yuxin Du, R. Xiao, Fujun Wang
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引用次数: 10

摘要

本文的目的是揭示激光脉冲持续时间为12ns的水中光击穿后冲击波的衰减特性。采用高时间分辨阴影图方法捕捉空化泡壁和激波的时间演化。实验在远离自由表面和刚性壁面的单泡上进行,激光脉冲能量分别为22、45和60 mJ。结果表明,该方法识别出了高时间分辨波前速度,最大速度可达4000 m/s左右。气泡膨胀初期出现了不对称激波,在310 ns内完成了波前速度急剧衰减至声速的过程。讨论了空化泡与激波的可能关系,提出了一种利用Gilmore模型计算的最大泡半径和相应时间来计算波前位置的预测模型。
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Propagation of Shock Wave at the Cavitation Bubble Expansion Stage Induced by a Nanosecond Laser Pulse
The objective of this paper is to reveal the attenuation characteristics of a shock wave after optical breakdown in water, with laser pulses of 12-ns duration. A high time-resolved shadowgraph method is applied to capture the temporal evolutions of the cavitation bubble wall and shock wave. The experiments are carried out on a single bubble generated far away from the free surface and the rigid walls with laser pulse energies of 22 mJ, 45 mJ, and 60 mJ. The results show that a high, time-resolved, wave front velocity of the shock wave is identified, and the maximum velocity can reach up to around 4000 m/s. An asymmetric shock wave is observed at the very start of the bubble expansion stage, and the process of the sharp attenuation of wave front velocity down to sound velocity is accomplished within 310 ns. The possible relationship of the cavitation bubble and the shock wave is discussed and a prediction model, using the maximum bubble radius and the corresponding time calculated by the Gilmore model, is proposed to calculate the location of the wave front.
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来源期刊
CiteScore
4.60
自引率
10.00%
发文量
165
审稿时长
5.0 months
期刊介绍: Multiphase flows; Pumps; Aerodynamics; Boundary layers; Bubbly flows; Cavitation; Compressible flows; Convective heat/mass transfer as it is affected by fluid flow; Duct and pipe flows; Free shear layers; Flows in biological systems; Fluid-structure interaction; Fluid transients and wave motion; Jets; Naval hydrodynamics; Sprays; Stability and transition; Turbulence wakes microfluidics and other fundamental/applied fluid mechanical phenomena and processes
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