Axisymmetric bubble collapse in a quiescent liquid pool. I. Theory and numerical simulations

DOI10.1063/1.3009297zbMath1182.76282OpenAlexW1994641936MaRDI QIDQ5304273

José Manuel Gordillo

Publication date: 18 March 2010

Published in: Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.3009297

zbMATH Keywords

two-phase flowsurface tensionjetsviscositybubblesflow simulation

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items

Viscous irrotational analysis of the deformation and break-up time of a bubble or drop in uniaxial straining flow ⋮ Dimples, jets and self-similarity in nonlinear capillary waves ⋮ Unsteady forces on spheres during free-surface water entry ⋮ Axisymmetric bubble collapse in a quiescent liquid pool. II. Experimental study ⋮ The effect of liquid viscosity on bubble pinch-off ⋮ The formation of a bubble from a submerged orifice ⋮ Jetting in finite-amplitude, free, capillary-gravity waves ⋮ Splash wave and crown breakup after disc impact on a liquid surface ⋮ Generation and breakup of Worthington jets after cavity collapse. Part 1. Jet formation ⋮ On the jets produced by drops impacting a deep liquid pool and by bursting bubbles ⋮ Capillary waves control the ejection of bubble bursting jets

Cites Work

• The release of air bubbles from an underwater nozzle
• Short-term dynamics of a density interface following an impact
• Experiments on bubble pinch-off
• Microjetting from wave focusing on oscillating drops
• Bubbles
• Non-self-similar, linear dynamics during pinch-off of a hollow annular jet
• Granular jets
• Capillary pinch-off in inviscid fluids
• Bubbles, breaking waves and hyperbolic jets at a free surface
• Gas bubbles bursting at a free surface
• Dynamics of inviscid capillary breakup: collapse and pinchoff of a film bridge
• Self-similar solutions for viscous capillary pinch-off
• Bubbling in a co-flow at high Reynolds numbers
• Axisymmetric bubble collapse in a quiescent liquid pool. II. Experimental study
• Potential flow of viscous fluids: Historical notes
• Axisymmetric breakup of bubbles at high Reynolds numbers

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