4.6 Article

Faraday waves in strongly interacting superfluids

Journal

NEW JOURNAL OF PHYSICS
Volume 23, Issue 10, Pages -

Publisher

IOP Publishing Ltd
DOI: 10.1088/1367-2630/ac2d70

Keywords

Faraday waves; strongly interacting superfluids; collective excitations

Funding

  1. Instituto de Fisica UNAM (PIIF-8)
  2. DGAPA-UNAM (PAPIIT projects) [IA101716, IN103818, IN109021, IN109619]
  3. CONACyT [255573, 254942, A1-S-39242, 000306, 000328]
  4. Coordinacion de la Investigacion Cientifica UNAM [LANMAC-2019]
  5. Instituto de Fisica UNAM (PIIF-9)
  6. Instituto de Fisica UNAM (LANMAC-2021)
  7. CONACyT (Laboratorio Nacional) [299057, 314850, 315838]
  8. CONACyT (Ciencia Basica) [254942]

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By modulating the radial trap frequency and utilizing a Feshbach resonance, Faraday waves were observed in a cigar-shaped Fermi superfluid of Li-6. The study characterized the phenomenon by extracting parameters such as the speed of sound, showing a reduction in visibility of the Faraday pattern near unitarity. Additionally, the effects of finite sample size were discussed, and a novel model based on Floquet theory was introduced for stability analysis, revealing the emergence of Faraday waves as unstable solutions to a Mathieu-like equation.
We report on the observation of Faraday waves in a cigar-shaped Fermi superfluid of Li-6 parametrically excited by modulating the radial trap frequency. We characterize the phenomenon as a function of the interaction parameter employing a Feshbach resonance. Starting from the BEC side of the resonance, we observe a reduction of visibility of the Faraday pattern as we approach unitarity, possibly due to the increased incompressibility of the system. We probe the superfluid excitation spectrum by extracting an effective 1D speed of sound for different values of the interaction parameter, in good agreement with numerical simulations. We also discuss the effects introduced by the finite size of the sample. Finally, we introduce a novel model based on Floquet theory that we employ to perform a stability analysis in the parameter space, showing the emergence of the Faraday waves as unstable solutions to a Mathieu-like equation.

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