Uniform Asymptotics in the Problem of Superfluidity of Classical Liquids in Nanotubes

Details Uniform Asymptotics in the Problem of Superfluidity of Classical Liquids in Nanotubes Uniform Asymptotics in the Problem of Superfluidity of Classical Liquids in Nanotubes

2008-02-19

arxiv.org/abs/0802.2650v1

Physics

Condensed Matter

Statistical Mechanics

Latex, 13pages

Scientific paper

In the preceding papers (see [1, 2]), the superfluidity of the classical
liquid was proved under the assumption that the parameters $N$ and $r$, where
$N$ is the particle number and $r$ it the capillary radius, tend respectively
to infinity and to zero so that $\frac 1N \ll \frac rR$, where $R$ is the
capillary length. In the present paper, this assumption is removed.

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