Abstract

--In this article we study the hydrodynamic spectrum of a superfluid confined in a cylindrical trap. We show that the dispersion relation ωω(q) of the phonon branch scales like $\sqrt$ q at large q, leading to a vanishingly small superfluid critical velocity. In practice the critical velocity is set by the breakdown of the hydrodynamic approximation. For a broad class of superfluids, this entails a reduction of the critical velocity by a factor (ωω ⊥\perp /ï1/2c) 1/3 with respect to the free-space prediction (here ωω ⊥\perp is the trapping frequency and ï1/2c the chemical potential of the cloud).

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