1964
DOI: 10.1016/s0065-2377(08)60008-3
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The Flow of Liquids in Thin Films

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Cited by 235 publications
(89 citation statements)
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“…They find that, over this range of Reynolds number, the film thickness varies over time as waves form in the falling film, and that the mean film thickness is in good agreement with their model (equation (2.10)) across the whole range of Re f . Fulford (1964) notes that, for thin films, the transition to turbulence occurs over a wider range of flow rates (i.e. a wider range of Reynolds number) than for pipe flow because the boundary layer represents an appreciable fraction of the film thickness, even to relatively high Re f .…”
Section: (B) Falling Liquid Filmsmentioning
confidence: 99%
“…They find that, over this range of Reynolds number, the film thickness varies over time as waves form in the falling film, and that the mean film thickness is in good agreement with their model (equation (2.10)) across the whole range of Re f . Fulford (1964) notes that, for thin films, the transition to turbulence occurs over a wider range of flow rates (i.e. a wider range of Reynolds number) than for pipe flow because the boundary layer represents an appreciable fraction of the film thickness, even to relatively high Re f .…”
Section: (B) Falling Liquid Filmsmentioning
confidence: 99%
“…The length of the rewetted region depends essentially on a balance between condensation in the cold section and evaporation in the hot zone. The Kapitsa criterion 13) for the stability of thin liquid films predicts wave formation at the film surface with disruption of the liquid film continuity when its thickness is about 10 mm. If this criterion had been applied, the rewetting zone would have been shorter than shown by plot (a), but cooling of dry-out zones would have been made by deposition of liquid droplets formed by the film disruption and transported by the vapour flow.…”
Section: Discussion Of Computed Resultsmentioning
confidence: 99%
“…This could be observed from data reported by Tailby and Portalski (1961) on Newtonian thin film flow, but not from data of Davies and Vose (1965) on damping of waves on a deep liquid. It was calculated by Ternovskaya and Belopolski (Fulford, 1964) that the surfactant concentration which maximizes wave damping corresponded to quantities of surfactant just sufficient to form a saturated monolayer at the interface. Maximum wave damping could be related to the observed minimum in mass transfer rates from droplets falling in another continuous liquid phase as a function of surfactant concentration (Skelland and Caenepeel, 1972 It is evident from Fi es 1 to 4 that the change of surface tension with surfagnt concentration is virtually the same for water and for the pseudoplastic liquids studied, with minor differences due to small temperature variations during the experiments.…”
Section: Resultsmentioning
confidence: 99%