Hydrodynamics of Bounded Vertical Film with Nonlinear Surface Properties

Author(s)Heidari, A.H.
Author(s)Braun, Richard J.
Author(s)Hirsa, A. H.
Author(s)Snow, S.A.
Author(s)Naire, S.
Date Accessioned2005-02-17T20:37:31Z
Date Available2005-02-17T20:37:31Z
Publication Date2001
AbstractThe drainage of a thin liquid film with an insoluble monolayer down a vertical wall is studied. Lubrication theory is used to develop a model where the film is pinned at the top with a given thickness and the film drains into a bath at the bottom. A nonlinear equation of state is used for the surface tension and the surface viscosity is a nonlinear function of the surfactant concentration; these are appropriate for some aqueous systems. The three partial differential equations are solved via discretization in space and then solving the resulting differential algebraic system. Results are described for a wide range of parameters, and the conditions under which the free surface is immobilized are discussed.en
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MIME typeapplication/pdf
URLhttp://udspace.udel.edu/handle/19716/346
Languageen_US
PublisherDepartment of Mathematical Sciencesen
Part of SeriesTechnical Report: 2001-06
TitleHydrodynamics of Bounded Vertical Film with Nonlinear Surface Propertiesen
TypeTechnical Reporten
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