Scaling laws for bubble collapse driven by an impulsive shock wave

被引:12
作者
Bokman, Guillaume T. [1 ]
Biasiori-Poulanges, Luc [1 ]
Meyer, Daniel W. [1 ]
Supponen, Outi [1 ]
机构
[1] Swiss Fed Inst Technol, Inst Fluid Dynam, Dept Mech & Proc Engn, Sonneggstr 3, CH-8092 Zurich, Switzerland
关键词
shock waves; bubble dynamics; jets; CAVITATION-BUBBLE; KELVIN IMPULSE; JET FORMATION; GAS BUBBLE; SONOPORATION; MICROBUBBLES; NEIGHBORHOOD; LITHOTRIPSY; GENERATION; BOUNDARY;
D O I
10.1017/jfm.2023.514
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
Upon interaction with underwater shock waves, bubbles can collapse and produce high-speed liquid jets in the direction of the wave propagation. This work experimentally investigates the impact of laser-induced underwater impulsive shock waves, i.e. shock waves with a short, finite width, of variable peak pressure on bubbles of radii in the range 10-500 mu m. The high-speed visualisations provide new benchmarking of remarkable quality for the validation of numerical simulations and the derivation of scaling laws. The experimental results support scaling laws describing the collapse time and the jet speed of bubbles driven by impulsive shock waves as a function of the impulse provided by the wave. In particular, the collapse time and the jet speed are found to be, respectively, inversely and directly proportional to the time integral of the pressure waveform for bubbles with a collapse time longer than the duration of shock interaction and for shock amplitudes sufficient to trigger a nonlinear bubble collapse. These results provide a criterion for the shock parameters that delimits the jetting and non-jetting behaviour for bubbles having a shock width-to-bubble size ratio smaller than one. Jetting is, however, never observed below a peak pressure value of 14 MPa. This limit, where the pressure becomes insufficient to yield a nonlinear bubble collapse, is likely the result of the time scale of the shock wave passage over the bubble becoming very short with respect to the bubble collapse time scale, resulting in the bubble effectively feeling the shock wave as a spatially uniform change in pressure, and in an (almost) spherical bubble collapse.
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页数:25
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