Phase field modeling and simulation of three-phase flow on solid surfaces
type: Item
instance of: scholarly article
title: Phase field modeling and simulation of three-phase flow on solid surfaces
zbMATH Open document ID: 1349.76561
author: Qian Zhang
author: Xiao Ping Wang
published in: Journal of Computational Physics
publication date: 2016-12-05T00:00:00Z
Mathematics Subject Classification ID: 76M20
Mathematics Subject Classification ID: 76D05
Mathematics Subject Classification ID: 65M06
Mathematics Subject Classification ID: 76T30
zbMATH DE Number: 6661203
zbMATH Keywords: three-phase flow
zbMATH Keywords: moving contact line problem
zbMATH Keywords: gradient projection
zbMATH Keywords: energy law
zbMATH Keywords: Cahn-Hilliard coupled Navier Stokes equation
zbMATH Keywords: convex splitting
zbMATH Keywords: pressure stabilization scheme
MaRDI profile type: Publication
full work available at URL: j.jcp.2016.05.016
OpenAlex ID: W2356146795
cites work: Q4702968
cites work: Study of a three component Cahn-Hilliard flow model
cites work: On anisotropic order parameter models for multi-phase systems and their sharp interface limits
cites work: A splitting method for incompressible flows with variable density based on a pressure Poisson equation
cites work: A Phase-Field Model and Its Numerical Approximation for Two-Phase Incompressible Flows with Different Densities and Viscosities
cites work: A gradient stable scheme for a phase field model for the moving contact line problem
cites work: An efficient scheme for a phase field model for the moving contact line problem with variable density and viscosity
cites work: A new approach to multi-phase formulation for the solidification of alloys
cites work: An efficient algorithm for incompressible \(N\)-phase flows
cites work: Moving contact line on chemically patterned surfaces
cites work: Derivation of the Wenzel and Cassie Equations from a Phase Field Model for Two Phase Flow on Rough Surface
cites work: Modeling and simulation of dynamics of three-component flows on solid surface
DOI: 10.1016/J.JCP.2016.05.016
description: scientific article; zbMATH DE number 6661203