Contact-line dynamics of a diffuse fluid interface
By D. Jacqmin. Journal of Fluid Mechanics, 2000
745 citations recorded by the source corpus.
Subfields: Atmospheric Science, Condensed Matter Physics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b047ad609d10b1d5d31aac6b3ae03ed02f819dea
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
In Condensed Matter Physics
In Mathematical Physics
Citations in the corpus
- Capillary Flows with Forming Interfaces (2007, background): “An important advantage of Jansons’ approach is that, although reliant on Wenzel’s (1949) static energy balance arguments in a particular implementation, it has the potential to incorporate the microscopic contact-line dynamics in a regular way.”
- A level-set approach for simulations of flows with multiple moving contact lines with hysteresis (2005, background): “Alternative approaches are to include microscopic (van der Waals) interactions between the fluids and the solid wall or a precursor film ahead of the moving contact line, or to use a diffuse interface (see [3,7,15,16,21] for a review of different approaches).”
- A continuous surface tension force formulation for diffuse-interface models (2005, background): “(6) [14] and it is a good approximation in the finite domain.”
- Phase field computations for ternary fluid flows (2007, neutral): “1 ðx; y Þ¼ 1 þ tanh x= 2 ffiffiffi 2 p � �� �� �� =2 is an equilibrium composition profile in the infinite domain, X = (�1 , 1) · (�1 , 1), when the chemical potential is given as Eq. (9) with c3ðx; y Þ� 0 [5, 19 ].”
- The phase field method for geometric moving interfaces and their numerical approximations (2019, neutral): “Ideas of diffuse interface and phase field models have also been considered [272, 348].”
- A Review on the Cahn-Hilliard Equation: Classical Results and Recent Advances in Dynamic Boundary Conditions (2021, background): “…fields and turned out to be e ffi cient tools for the study of a wide variety of segregation-like phenomena [8], for instance, diblock copolymer [9], image inpainting [10, 11], tumor growth [12, 13], biology [14], two-phase flows [7, 15–18], moving contact line dynamics [19, 20], and so on.”
- Inertial effects in droplet spreading: a comparison between diffuse-interface and level-set simulations (2007, methodology): “We use here two different methods, implemented seperately: a slip-length-based level-set (LS) method (Spelt 2005), and a diffuse interface (DI) method (Jacqmin 1999, 2000).”
- A variational approach to moving contact line hydrodynamics (2006, background): “The CH diffuse-interface modeling allows diffusive transport through the fluid-fluid interface (Seppecher 1996; Jacqmin 2000; Chen, Jasnow & Vinals 2000; Pismen & Pomeau 2000; Briant & Yeomans 2004).”
- Diffuse interface model for incompressible two-phase flows with large density ratios (2007, methodology): “It has been used previously by Jacqmin [6], for the simulation of Rayleigh-Taylor instability as well as for flows with moving contact lines [14] [18].”
- Physical, mathematical, and numerical derivations of the Cahn–Hilliard equation (2014, neutral): “, 1 nm [107].”
- Pore-Scale Simulations of Gas Displacing Liquid in a Homogeneous Pore Network Using the Lattice Boltzmann Method (2013, methodology): “…the volume-of-fluid (VOF) (Hirt and Nichols 1981; Rider and Kothe 1998; Gueyffier et al. 1999), the level set (LS) (Osher and Sethian 1988; Sussman et al. 1998; Osher and Fedkiw 2003), and the phase-field (PF) methods (Anderson and McFadden 1998; Jacqmin 2000; Yue et al. 2010) are commonly used.”