A hybrid lattice Boltzmann and finite difference method for droplet dynamics with insoluble surfactants

DOI10.1017/jfm.2017.859zbMath1419.76521OpenAlexW2768673191MaRDI QIDQ5226264

Haihu Liu, Zhen Li, Lei Wu, Yan Ba, Yonghao Zhang, Guang Xi

Publication date: 31 July 2019

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

Full work available at URL: https://doi.org/10.1017/jfm.2017.859

zbMATH Keywords

computational methodscapillary flowsbreakup/coalescence

Mathematics Subject Classification ID

Finite difference methods applied to problems in fluid mechanics (76M20) Particle methods and lattice-gas methods (76M28)

Related Items (16)

Discrete Boltzmann multi-scale modelling of non-equilibrium multiphase flows ⋮ Prediction of spontaneous imbibition with gravity in porous media micromodels ⋮ Unconditionally energy stable and bound-preserving schemes for phase-field surfactant model with moving contact lines ⋮ A front-tracking method for simulating interfacial flows with particles and soluble surfactants ⋮ Volume of fluid based modeling of thermocapillary flow applied to a free surface lattice Boltzmann method ⋮ Deformation and breakup behaviors of a Giesekus viscoelastic droplet in Newtonian shear flow ⋮ Modelling double emulsion formation in planar flow-focusing microchannels ⋮ Modelling a surfactant-covered droplet on a solid surface in three-dimensional shear flow ⋮ A phase-field moving contact line model with soluble surfactants ⋮ A comprehensive SPH model for three-dimensional multiphase interface simulation ⋮ A diffuse interface-lattice Boltzmann model for surfactant transport on an interface ⋮ Resistance characteristics analysis of droplet logic gate based on lattice Boltzmann method ⋮ Numerical approximation of a phase-field surfactant model with fluid flow ⋮ Thermodynamically consistent modelling of two-phase flows with moving contact line and soluble surfactants ⋮ Breakage, coalescence and size distribution of surfactant-laden droplets in turbulent flow ⋮ Stability and tip streaming of a surfactant-loaded drop in an extensional flow. Influence of surface viscosity

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