2017
DOI: 10.1103/physrevfluids.2.103903
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Stability of solutal advective flow in a horizontal shallow layer

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Cited by 4 publications
(5 citation statements)
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“…In Figure 6a the instability onset time is plotted against the Pe number, for various experimental conditions. Each data series represents experiments carried out for the same h and ∆ρ, while the only varying parameter affecting Pe was the flow rate, q. T c shows a weak proportional decrease according to ∼ 1/Pe, a finding in accordance with previous studies in similar systems 24 . For systems without advection, scaling laws of similar structure have been proposed: either for the stationary Rayleigh-Taylor instability 38 or for a solutal system, based on the Rayleigh-Bénard scaling laws 46,47 .…”
Section: Accepted To Phys Fluids 101063/50151757supporting
confidence: 88%
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“…In Figure 6a the instability onset time is plotted against the Pe number, for various experimental conditions. Each data series represents experiments carried out for the same h and ∆ρ, while the only varying parameter affecting Pe was the flow rate, q. T c shows a weak proportional decrease according to ∼ 1/Pe, a finding in accordance with previous studies in similar systems 24 . For systems without advection, scaling laws of similar structure have been proposed: either for the stationary Rayleigh-Taylor instability 38 or for a solutal system, based on the Rayleigh-Bénard scaling laws 46,47 .…”
Section: Accepted To Phys Fluids 101063/50151757supporting
confidence: 88%
“…However, the vortex dissipation only sets in later (t 0 + 14 s), due to the above-discussed delay in the pattern evolution. This kind of dynamic vortex interaction is not observed in previously studied rectilinear cases of the instability 24,32,36 . We strongly suspect that the shear induced by the lateral walls ( du x dy ) might contribute to the phenomenology of the resulting vortex pattern.…”
Section: Please Cite This Article Asmentioning
confidence: 45%
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