2022
DOI: 10.1103/physrevresearch.4.043104
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Origin and evolution of the multiply quantized vortex instability

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Cited by 12 publications
(8 citation statements)
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References 29 publications
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“…[43]. Interestingly, the splitting is often followed by a recombination process; similar dynamics was predicted for multiply-charged vortices in a single-component BEC in [52]. We attribute this phenomenon to energy conservation and to the finite size of the system: once the vortex is split, the excess of energy is released in the form of spin excitations, whose interference, after bouncing on the trap walls, reverses the splitting process.…”
Section: Long-time Dynamicssupporting
confidence: 56%
“…[43]. Interestingly, the splitting is often followed by a recombination process; similar dynamics was predicted for multiply-charged vortices in a single-component BEC in [52]. We attribute this phenomenon to energy conservation and to the finite size of the system: once the vortex is split, the excess of energy is released in the form of spin excitations, whose interference, after bouncing on the trap walls, reverses the splitting process.…”
Section: Long-time Dynamicssupporting
confidence: 56%
“…In particular, quantum simulations of rotating curved spacetimes indicative of astrophysical black holes require the realization of an extensive vortex flow 12 in superfluid systems. Here we demonstrate that, despite the inherent instability of multiply quantized vortices 13,14 , a stationary giant quantum vortex can be stabilized in superfluid 4 He. Its compact core carries thousands of circulation quanta, prevailing over current limitations in other physical systems such as magnons 5 , atomic clouds 6,7 and polaritons 15,16 .…”
mentioning
confidence: 85%
“…The importance of the aforementioned outcomes can be underlined by noting that n -quantized vortices are dynamically unstable 13 , 14 . They spontaneously decay into a cluster of n vortices 48 as a result of the excitation of a negative energy mode in the multiply quantized vortex core 11 , 48 .…”
Section: Mainmentioning
confidence: 99%
“…However, vortices with n ≥ 2 are unstable and decay into elementary vortices with n = 1 on any general smooth change of the field ϕ (see Ref. [25] for the n = 2 case, and references therein). Therefore, we only consider elementary point vortices with κ = ±4π for the remainder of this work.…”
Section: Quantised Vortices and The Pitaevskii Profilementioning
confidence: 99%