2022
DOI: 10.1007/s12217-022-10008-x
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Steady Vortex Flow Induced by Inertial Wave Attractor in a Librating Cylinder with Sloping Ends

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Cited by 5 publications
(3 citation statements)
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“…In a related flow with a cuboid rapidly rotating in an orientation with some walls oblique to the rotation axis and subjected to libration, Wu et al [9] showed that vortex stretching and tilting (inherently 3D nonlinear processes) were most active where the shear layers of the inertial attractor reflect on the wall, leading to the local enhancement of ω 2 well beyond that due to the geometric focusing. Recent experiments in librationally forced spherical shells and cylinders with sloping endwalls have observed similar nonlinear interactions at reflection sites leading to mean shear flows [18][19][20][21][22]. Here, for ω = 0.24, these reflections occur in the equatorial region, and since the mean shears are aligned parallel to the rotation axis, their presence is localized to this region and not readily distinguishable from the focusing shear layers.…”
Section: Primary Viscous Nonlinear Responsesmentioning
confidence: 74%
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“…In a related flow with a cuboid rapidly rotating in an orientation with some walls oblique to the rotation axis and subjected to libration, Wu et al [9] showed that vortex stretching and tilting (inherently 3D nonlinear processes) were most active where the shear layers of the inertial attractor reflect on the wall, leading to the local enhancement of ω 2 well beyond that due to the geometric focusing. Recent experiments in librationally forced spherical shells and cylinders with sloping endwalls have observed similar nonlinear interactions at reflection sites leading to mean shear flows [18][19][20][21][22]. Here, for ω = 0.24, these reflections occur in the equatorial region, and since the mean shears are aligned parallel to the rotation axis, their presence is localized to this region and not readily distinguishable from the focusing shear layers.…”
Section: Primary Viscous Nonlinear Responsesmentioning
confidence: 74%
“…The global K spectra are dominated by the boundary spectra, where the largest oscillations reside, as is evident from Video S3. Notice, however, that for precession, the various peaks in the global K spectra are 3× the frequencies of those for the local spectra; this is due to the spatio-temporal symmetry (20). The onset of instability appears to be due to a symmetry-breaking Neimark-Sacker bifurcation, a secondary Hopf-like bifurcation from a limit cycle that introduces a new second frequency ω NS [24].…”
Section: Instabilities To Broadband Dynamicsmentioning
confidence: 96%
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