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Evolution of a network of vortex loops in He-II: exact solution of the rate equation.

作者信息

Nemirovskii Sergey K

机构信息

Institute for Thermophysics, Lavrentyeva, 1, 630090 Novosibirsk, Russia.

出版信息

Phys Rev Lett. 2006 Jan 13;96(1):015301. doi: 10.1103/PhysRevLett.96.015301. Epub 2006 Jan 6.

DOI:10.1103/PhysRevLett.96.015301
PMID:16486471
Abstract

The evolution of a network of vortex loops in He-II due to the fusion and breakdown of vortex loops is studied. We perform investigation on the base of the "rate equation" for the distribution function n(l) of number of loops of length l. By use of the special ansatz we have found the exact power-like solution of the rate equation in a stationary case. That solution is the famous equilibrium distribution n(l) proportional l(-5/2) obtained earlier from thermodynamic arguments. Our result, however, is not equilibrium; it describes the state with two mutual fluxes of the length (or energy) in l space. Analyzing this solution we drew several results on the structure and dynamics of the vortex tangle in the superfluid turbulent helium. In particular, we obtained that the mean radius of the curvature is of the order of interline space and that the decay of the vortex tangle obeys the Vinen equation. We also evaluated the full rate of reconnection.

摘要

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