Volume-of-fluid interface tracking with smoothed surface stress methods for three-dimensional flows
Journal of Computational Physics
Numerical simulation of moving contact line problems using a volume-of-fluid method
Journal of Computational Physics
Gerris: a tree-based adaptive solver for the incompressible Euler equations in complex geometries
Journal of Computational Physics
A level-set approach for simulations of flows with multiple moving contact lines with hysteresis
Journal of Computational Physics
Journal of Computational Physics
Numerical simulation of static and sliding drop with contact angle hysteresis
Journal of Computational Physics
An efficient computational model for macroscale simulations of moving contact lines
Journal of Computational Physics
Hybrid Multiscale Finite Volume method for two-phase flow in porous media
Journal of Computational Physics
An arbitrary Lagrangian Eulerian method for three-phase flows with triple junction points
Journal of Computational Physics
A level-set method for two-phase flows with moving contact line and insoluble surfactant
Journal of Computational Physics
Hi-index | 31.47 |
Typical VOF algorithms rely on an implicit slip that scales with mesh refinement, to allow contact lines to move along no-slip boundaries. As a result, solutions of contact line phenomena vary continuously with mesh spacing; this paper presents examples of that variation. A mesh-dependent dynamic contact angle model is then presented, that is based on fundamental hydrodynamics and serves as a more appropriate boundary condition at a moving contact line. This new boundary condition eliminates the stress singularity at the contact line; the resulting problem is thus well-posed and yields solutions that converge with mesh refinement. Numerical results are presented of a solid plate withdrawing from a fluid pool, and of spontaneous droplet spread at small capillary and Reynolds numbers.