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Published online by Cambridge University Press: 21 July This paper presents a theoretical analysis of the liquid film dynamics during the oscillation of a meniscus between a liquid and its vapour in a cylindrical capillary. By using the theory of Taylor bubbles, the dynamic profile of the deposited liquid film is calculated within the lubrication approximation ing for the finiteness of the film length, i.

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The latter is assumed to be pinned on a surface defect and thus immobile; the contact angle is allowed to vary. The fluid flow effect on the curvature in the central meniscus part is neglected. This curvature varies in time because of the film variation and is determined as a part of the solution.

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The film dynamics depends on the initial contact angle, which is the maximal contact angle attained during oscillation. The average film thickness is studied as a function of system parameters.

The numerical are compared to existing experimental data and to the of the quasi-steady approximation. Finally, the problem of an oscillating meniscus is considered ing for the superheating of the capillary wall with respect to the saturation temperature, which causes evaporation. When the superheating exceeds a quite low threshold, oscillations with a pinned contact line are impossible and the contact line recession caused by evaporation needs to be ed for. View all Google Scholar citations for this article.

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Alert. Log in. Hostname: -componentdc7cdfnzx6 Total loading time: 0. Journal of Fluid Mechanics.

Article contents

Article contents Abstract References. Liquid film dynamics with immobile contact line during meniscus oscillation Published online by Cambridge University Press: 21 July Xiaolong Zhang [Opens in a new window] and.

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Vadim S. Nikolayev [Opens in a new window]. Show author details.

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Corresponding E-mail address: vadim. Article Supplementary materials Metrics.

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Get access Share. Type JFM Papers. Published by Cambridge University Press.

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Access options Get access to the full version of this content by using one of the access options below. AngeliP. Engrs C J. Engng Sci. CrossRef Google Scholar.

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AussillousP. Fluids 12 10— BaudoinM. Natl Acad. USA 3— BrethertonF. Fluid Mech. CherukumudiA. Microfluid Nanofluid 19 5— FourgeaudL. Fluids 1 4 Engng— IlievS. E 90 E 88 6 KlaseboerE. Fluids 26 3 LandauL. Acta Physicochim. USSR 1742 — Google Scholar.

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LaunayS. Heat Transfer 21 3— LipsS. Engng 30— MalekiM. Colloid Interface Sci. MarengoM. World Scientific. MoffattH. MohammadiM. ASME J. Fluids Engng 3 MortagneC. Fluids 2 NikolayevV. Fluids 22 8 Engng Heat Pipe Sci. PatankarS. RaoM. Intl J. SavvaN. TalimiV. Multiphase Flow 3988 — TaylorG. TingC. YounY. Heat Mass Transfer— ZhangJ. Zhang and Nikolayev supplementary movie Liquid film shape during meniscus oscillation corresponding to Figure 9.

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