The spreading of insoluble surfactant at the free surface of a deep fluid layer
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Publication:4873023
DOI10.1017/S0022112095001741zbMath0866.76024MaRDI QIDQ4873023
Publication date: 31 July 1997
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
finite difference methodself-similar solutionscaling analysisstreamfunction formulationtwo-dimensional boundary-layer equationsaxisymmetric dropleading-order free-surface kinematic and stress boundary conditionsplanar monolayer stripPrandtl's transformationpressure-gradient termsurfactant concentration gradientssurfactant transport equation
Navier-Stokes equations for incompressible viscous fluids (76D05) Incompressible viscous fluids (76D99)
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Marangoni-driven spreading along liquid-liquid interfaces ⋮ Fast reaction of soluble surfactant can remobilize a stagnant cap ⋮ On a class of unsteady boundary layers of finite extent ⋮ A fully coupled mixed finite element method for surfactants spreading on thin liquid films ⋮ The initial coalescence of miscible drops ⋮ Solutocapillary Marangoni flow induced in a waterbody by a solute source ⋮ Newtonian pizza: spinning a viscous sheet ⋮ Film spreading from a miscible drop on a deep liquid layer ⋮ Oscillatory Marangoni flows with inertia ⋮ Axisymmetric spreading of surfactant from a point source ⋮ Exact solutions for the formation of stagnant caps of insoluble surfactant on a planar free surface ⋮ Viscous Marangoni Flow Driven by Insoluble Surfactant and the Complex Burgers Equation
Cites Work
- Unsteady three-dimensional boundary layer flow due to a stretching surface
- “Waiting-time” Solutions of a Nonlinear Diffusion Equation
- The three-dimensional flow due to a stretching flat surface
- An Exact Solution of the Unsteady Navier-Stokes Equations Resulting From a Stretching Surface
- Self-similar, surfactant-driven flows
