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Journal ArticleDOI

Numerical Simulations of Flows with Moving Contact Lines

Yi Sui, +2 more
- 03 Jan 2014 - 
- Vol. 46, Iss: 46, pp 97-119
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TLDR
The main models for moving contact lines are summarized and an overview of computational methods that includes direct continuum approaches and macroscale models that resolve only the large-scale flow by modeling the effects of the conditions near the contact line using theory are presented.
Abstract
Computational methods have been extended recently to allow for the presence of moving contact lines in simulated two-phase flows. The predictive capability offered by these methods is potentially large, joining theoretical and experimental methods. Several challenges rather unique to this area need to be overcome, however, notably regarding the conditions near a moving contact line and the very large separation of length scales in these flows. We first summarize the main models for moving contact lines and follow with an overview of computational methods that includes direct continuum approaches and macroscale models that resolve only the large-scale flow by modeling the effects of the conditions near the contact line using theory. Results are presented for contact-line motion on ideal as well as patterned and grooved surfaces and for extensions to account for complexities such as thermocapillarity and phase change.

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Citations
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Journal ArticleDOI

VOF simulations of the contact angle dynamics during the drop spreading: Standard models and a new wetting force model

TL;DR: This model is mostly influential during the spreading phase for the cases of low The authors number impacts (They<˜80) since for high impact velocities, inertia dominates significantly over capillary forces in the initial phase of spreading.
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Liquid Transfer in Printing Processes: Liquid Bridges with Moving Contact Lines

TL;DR: The fluid mechanics of such bridges are relevant not only to printing, but also to other important applications, such as adhesion, tribology, biology, oil recovery, and microfluidics as mentioned in this paper.
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Stability of Constrained Capillary Surfaces

TL;DR: In this article, the hydrodynamic stability of capillary surfaces subject to constraints of volume conservation, contact-line boundary conditions, and the geometry of the supporting surface is studied.
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Pinning-Depinning Mechanism of the Contact Line during Evaporation on Chemically Patterned Surfaces: A Lattice Boltzmann Study.

TL;DR: The pinning and depinning mechanism of the contact line during droplet evaporation on chemically stripe-patterned surfaces is numerically investigated using a thermal multiphase lattice Boltzmann (LB) model with liquid-vapor phase change to explain the equilibrium states of droplets on chemically patterned surfaces.
References
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Journal ArticleDOI

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Journal ArticleDOI

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