1989
DOI: 10.1017/s0022112089002314
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Optical and acoustic investigations of the dynamics of laser-produced cavitation bubbles near a solid boundary

Abstract: The dynamics of laser-produced cavitation bubbles near a solid boundary and its dependence on the distance between bubble and wall are investigated experimentally. It is shown by means of high-speed photography with up to 1 million frames/s that jet and counterjet formation and the development of a ring vortex resulting from the jet flow are general features of the bubble dynamics near solid boundaries. The fluid velocity field in the vicinity of the cavitation bubble is determined with time-resolved particle … Show more

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Cited by 573 publications
(369 citation statements)
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“…The interaction of a bubble with its environment generically establishes an asymmetry that, for strong interaction, leads to jet formation, whereby the bubble pierces itself with a high-speed liquid jet. In the case of a bubble collapsing in a stationary liquid near a solid boundary, the jet is directed towards the boundary and reaches velocities of the order of 100 m s −1 (Benjamin & Ellis 1966;Plesset & Chapman 1971;Lauterborn & Bolle 1975;Blake, Taib & Doherty 1986;Tomita & Shima 1986;Blake & Gibson 1987;Vogel, Lauterborn & Timm 1989;Zhang, Duncan & Chahine 1993;Shaw et al 1996;Tong et al 1999;Brujan et al 2002;Popinet & Zaleski 2002;Lindau & Lauterborn 2003;Johnsen & Colonius 2009;Ochiai et al 2011). Jet formation is also observed with bubbles compressed by a shock wave (Bowden 1966;Dear, Field & Walton 1988;Bourne & Field 1992Antkowiak et al 2007;Hawker & Ventikos 2012).…”
mentioning
confidence: 98%
“…The interaction of a bubble with its environment generically establishes an asymmetry that, for strong interaction, leads to jet formation, whereby the bubble pierces itself with a high-speed liquid jet. In the case of a bubble collapsing in a stationary liquid near a solid boundary, the jet is directed towards the boundary and reaches velocities of the order of 100 m s −1 (Benjamin & Ellis 1966;Plesset & Chapman 1971;Lauterborn & Bolle 1975;Blake, Taib & Doherty 1986;Tomita & Shima 1986;Blake & Gibson 1987;Vogel, Lauterborn & Timm 1989;Zhang, Duncan & Chahine 1993;Shaw et al 1996;Tong et al 1999;Brujan et al 2002;Popinet & Zaleski 2002;Lindau & Lauterborn 2003;Johnsen & Colonius 2009;Ochiai et al 2011). Jet formation is also observed with bubbles compressed by a shock wave (Bowden 1966;Dear, Field & Walton 1988;Bourne & Field 1992Antkowiak et al 2007;Hawker & Ventikos 2012).…”
mentioning
confidence: 98%
“…Naud6 and Ellis [5], Plesset and Chapman [6], Blake, Taib and Doherty [7], Vogel, Lauterborn, Timm [3] and others have investigated cavitation processes with 7 > 0 above nearly infinite plane solid surfaces.…”
Section: Resultsmentioning
confidence: 99%
“…As is well known, the existence of a wall can significantly change the dynamics of a bubble, especially when the distance from the center of the bubble to the wall is in the order of the maximum bubble radius. 15 However, the presence of the wall can only complicate the analysis of the problem without aiding to the main objective of the present investigation.…”
Section: Problem Formulationmentioning
confidence: 99%