Toward a description of contact line motion at higher capillary numbers

DOI10.1063/1.1776071zbMath1187.76134arXivphysics/0312152OpenAlexW1976011246MaRDI QIDQ3554627

Jens Eggers

Publication date: 22 April 2010

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

Full work available at URL: https://arxiv.org/abs/physics/0312152

zbMATH Keywords

wettinghydrodynamicscapillaritycontact angle

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (20)

On the distinguished limits of the Navier slip model of the moving contact line problem ⋮ Thin-film free boundary problems for partial wetting ⋮ The Cox–Voinov law for traveling waves in the partial wetting regime* ⋮ Stability and bifurcation of dynamic contact lines in two dimensions ⋮ Comparison of Navier-Stokes simulations with long-wave theory: Study of wetting and dewetting ⋮ Multiscale level-set method for accurate modeling of immiscible two-phase flow with deposited thin films on solid surfaces ⋮ Cornered drops and rivulets ⋮ Self-similar flow and contact line geometry at the rear of cornered drops ⋮ Existence of receding and advancing contact lines ⋮ Droplet dynamics on chemically heterogeneous substrates ⋮ A comparison of slip, disjoining pressure, and interface formation models for contact line motion through asymptotic analysis of thin two-dimensional droplet spreading ⋮ On the wetting dynamics in a Couette flow ⋮ Motion of drops on inclined surfaces in the inertial regime ⋮ A model of the unsteady response of a backward-facing compliant step ⋮ Numerical simulation of static and sliding drop with contact angle hysteresis ⋮ Wetting failure and contact line dynamics in a Couette flow ⋮ Healing capillary films ⋮ Slipping moving contact lines: critical roles of de Gennes’s ‘foot’ in dynamic wetting ⋮ Distinguished Limits of the Navier Slip Model for Moving Contact Lines in Stokes Flow ⋮ Delaying the onset of dynamic wetting failure through meniscus confinement

Cites Work

• Unnamed Item
• The third-order differential equation arising in thin-film flows and relevant to Tanner's law
• Meniscus draw-up and draining
• Dynamics of wetting: local contact angles
• Rival contact-angle models and the spreading of drops
• Characteristic lengths at moving contact lines for a perfectly wetting fluid: the influence of speed on the dynamic contact angle
• THE SPREADING OF A THIN DROP BY GRAVITY AND CAPILLARITY

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