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- W3199520803 abstract "A thin-film model for a meniscus driven by Rayleigh surface acoustic waves (SAW) is analysed, a problem closely related to the classical Landau-Levich or dragged-film problem where a plate is withdrawn at constant speed from a bath. We consider a mesoscopic hydrodynamic model for a partially wetting liquid, were wettability is incorporated via a Derjaguin (or disjoining) pressure and combine SAW driving with the elements known from the dragged-film problem. For a one-dimensional substrate, i.e., neglecting transverse perturbations, we employ numerical path continuation to investigate in detail how the various occurring steady and time-periodic states depend on relevant control parameters like the Weber number and SAW strength. The bifurcation structure related to qualitative transitions caused by the SAW is analysed with particular attention on the {appearance and interplay of Hopf bifurcations where branches of time-periodic states emerge. The latter correspond to the regular shedding of liquid ridges from the meniscus. The obtained information is relevant to the entire class of dragged-film problems." @default.
- W3199520803 created "2021-09-27" @default.
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- W3199520803 date "2021-09-15" @default.
- W3199520803 modified "2023-09-27" @default.
- W3199520803 title "Bifurcation study for a surface-acoustic-wave-driven meniscus" @default.
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- W3199520803 doi "https://doi.org/10.1103/physrevfluids.6.094002" @default.
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