2008
DOI: 10.1103/physrevlett.101.215302
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Reconnection of Superfluid Vortex Bundles

Abstract: Using the vortex filament model and the Gross Pitaevskii nonlinear Schroedinger equation, we show that bundles of quantised vortex lines in helium II are structurally robust and can reconnect with each other maintaining their identity. We discuss vortex stretching in superfluid turbulence and show that, during the bundle reconnection process, Kelvin waves of large amplitude are generated, in agreement with the finding that helicity is produced by nearly singular vortex interactions in classical Euler flows.

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Cited by 51 publications
(54 citation statements)
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“…It is not clear whether a single isolated vortex can be responsible for the build-up of a rope, or whether this process involves a large group of interacting vortices. In fact, numerical studies of superfluid turbulence [26] predict existence of the vortex tangles with structures that strongly resemble the ropes reported here (Fig. 7b).…”
Section: Discussionmentioning
confidence: 80%
“…It is not clear whether a single isolated vortex can be responsible for the build-up of a rope, or whether this process involves a large group of interacting vortices. In fact, numerical studies of superfluid turbulence [26] predict existence of the vortex tangles with structures that strongly resemble the ropes reported here (Fig. 7b).…”
Section: Discussionmentioning
confidence: 80%
“…On the hand, a quantized vortex is a stable and definite topological defect, so investigating QT may connect the cascade process in the real and wavenumber spaces. Actually, some numerical works of the VF [171,172] and GP [173] models found the bundle-like structure of quantized vortices, which is thought to be indispensable for the cascade process in CT.…”
Section: Energy Spectrum and Cascadementioning
confidence: 99%
“…A suitable diagnostic for the length is obtained by counting the number of boxes where ρ < ρ c ≈ 0, giving a volume, then dividing by the core cross-section for a p = 1 profile. Similar algorithms have been used before [2,17,22] and shown both the growth and decay of vortex lines. Using ρ c = 0.1, Fig.…”
mentioning
confidence: 99%