The dynamics of the spreading of liquids on a solid surface. Part 2. Surfactants

DOI10.1017/S0022112086000344zbMath0597.76103OpenAlexW2022809927MaRDI QIDQ3731308

R. G. Cox

Publication date: 1986

Published in: Journal of Fluid Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0022112086000344

zbMATH Keywords

contact linesmall capillary numbermacroscopic geometrysurfactant concentrationmacroscopic contact anglegeneral procedure of solutionsmooth solid surfacethree-region expansion

Mathematics Subject Classification ID

Multiphase and multicomponent flows (76T99) Basic methods in fluid mechanics (76M99)

Related Items (10)

Wetting boundary schemes in modified phase-field lattice Boltzmann method for binary fluids with large density ratios ⋮ An analytical model for micro-droplet steady movement on the hydrophobic wall of a micro-channel ⋮ An explicit Eulerian method for multiphase flow with contact line dynamics and insoluble surfactant ⋮ Effect of soluble surfactants on dynamic wetting of flexible substrates: A finite element study ⋮ GNBC-based front-tracking method for the three-dimensional simulation of droplet motion on a solid surface ⋮ Effects of surfactant on droplet spreading ⋮ A Mass Conservative Lattice Boltzmann Model for Two-Phase Flows with Moving Contact Lines at High Density Ratio ⋮ Singularities at the moving contact line. Mathematical, physical and computational aspects ⋮ Marangoni-enhanced capillary wetting in surfactant-driven superspreading ⋮ On surfactant-enhanced spreading and superspreading of liquid drops on solid surfaces

Cites Work

• The numerical simulation of the steady movement of a fluid meniscus in a capillary tube
• A moving fluid interface. Part 2. The removal of the force singularity by a slip flow

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