Abstract
We investigate the evolution equation for the average vortex length per unit volume L of superuid turbulence in inhomogeneous flows. Inhomogeneities in line density L and in counterow velocity V may contribute to vortex diffusion, vortex formation and vortex destruction. We explore two different families of contributions: those arising from a second order expansion of the Vinen equation itself, and those which are not related to the original Vinen equation but must be stated by adding to it second-order terms obtained from dimensional analysis or other physical arguments.
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Saluto, L., & Mongiovì, M. S. (2016). Inhomogeneous vortex tangles in counterflow superfluid turbulence: Flow in convergent channels. In Communications in Applied and Industrial Mathematics (Vol. 7, pp. 130–149). Walter de Gruyter GmbH. https://doi.org/10.1515/caim-2016-0010
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