Vortex nucleation by collapsing bubbles in Bose-Einstein condensates
Natalia G. Berloff, Carlo F. Barenghi

TL;DR
This paper investigates how collapsing bubbles in Bose-Einstein condensates can generate vortex rings, identifying critical conditions and bubble dynamics that lead to vortex nucleation.
Contribution
It provides a detailed analysis of vortex nucleation mechanisms during bubble collapse using the Gross-Pitaevskii equation, including critical bubble sizes and effects of bubble motion.
Findings
Minimum bubble radius for vortex nucleation is about 28 healing lengths.
Vortex nucleation depends on bubble size and shape, especially oblate motion.
Nucleation occurs at smaller radii if bubbles are sufficiently oblate.
Abstract
The nucleation of vortex rings accompanies the collapse of ultrasound bubbles in superfluids. Using the Gross-Pitaevskii equation for a uniform condensate we elucidate the various stages of the collapse of a stationary spherically symmetric bubble and establish conditions necessary for vortex nucleation. The minimum radius of the stationary bubble, whose collapse leads to vortex nucleation, was found to be about 28 healing lengths. The time after which the nucleation becomes possible is determined as a function of bubble's radius. We show that vortex nucleation takes place in moving bubbles of even smaller radius if the motion made them sufficiently oblate.
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