An insoluble surfactant model for a vertical draining free film with variable surface viscosity

DOI10.1063/1.1388540zbMath1184.76387OpenAlexW2064417685MaRDI QIDQ3555611

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Publication date: 22 April 2010

Published in: Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.1388540

zbMATH Keywords

convectionsurface tensionviscositypartial differential equationslubricationsurfactantsliquid films

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (5)

On the thickness of soap films: an alternative to Frankel's law ⋮ A 2+1 dimensional insoluble surfactant model for a vertical draining free film. ⋮ Nonlinear evolution of thin free viscous films in the presence of soluble surfactant ⋮ Mathematical modeling and numerical simulation of wave-front flow on a vertical wall with surfactant effects ⋮ On the thickness of soap films: an alternative to Frankel's law – CORRIGENDUM

Cites Work

• The drag-out problem in film coating theory
• Thin film rupture
• Nonlinear rupture of free films
• Insoluble surfactants on a drop in an extensional flow: a generalization of the stagnated surface limit to deforming interfaces
• The Dynamics of Thin Films I: General Theory
• The Dynamics of Thin Films II: Applications
• Marangoni effects on drop deformation in an extensional flow: The role of surfactant physical chemistry. I. Insoluble surfactants
• On the surfactant mass balance at a deforming fluid interface
• Limiting Cases of Gravitational Drainage of a Vertical Free Film for Evaluating Surfactants
• Self-similar, surfactant-driven flows
• Nonlinear evolution equations for thin liquid films with insoluble surfactants

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