Numerical Simulation for Moving Contact Line with Continuous Finite Element Schemes

Numerical Simulations of Flows with Moving Contact Lines

(2013) Yi Sui et al.   Annual Review of Fluid Mechanics

Continuous finite element schemes for a phase field model in two-layer fluid Bénard–Marangoni convection computations

(2013) Zhenlin Guo et al.   COMPUTER PHYSICS COMMUNICATIONS

An efficient computational model for macroscale simulations of moving contact lines

(2013) Y. Sui et al.   JOURNAL OF COMPUTATIONAL PHYSICS

Validation and modification of asymptotic analysis of slow and rapid droplet spreading by numerical simulation

(2013) Yi Sui et al.   JOURNAL OF FLUID MECHANICS

A finite element method for the numerical solution of the coupled Cahn–Hilliard and Navier–Stokes system for moving contact line problems

(2012) Kai Bao et al.   JOURNAL OF COMPUTATIONAL PHYSICS

A least-squares/finite element method for the numerical solution of the Navier–Stokes-Cahn–Hilliard system modeling the motion of the contact line

(2011) Qiaolin He et al.   JOURNAL OF COMPUTATIONAL PHYSICS

Energy law preserving C0 finite element schemes for phase field models in two-phase flow computations

(2011) Jinsong Hua et al.   JOURNAL OF COMPUTATIONAL PHYSICS

A gradient stable scheme for a phase field model for the moving contact line problem

(2011) Min Gao et al.   JOURNAL OF COMPUTATIONAL PHYSICS

Wall energy relaxation in the Cahn–Hilliard model for moving contact lines

(2011) Pengtao Yue et al.   PHYSICS OF FLUIDS

An augmented method for free boundary problems with moving contact lines

(2010) Zhilin Li et al.   COMPUTERS & FLUIDS

Sharp-interface limit of the Cahn–Hilliard model for moving contact lines

(2010) PENGTAO YUE et al.   JOURNAL OF FLUID MECHANICS

A conservative level set method for contact line dynamics

(2009) Sara Zahedi et al.   JOURNAL OF COMPUTATIONAL PHYSICS

An efficient moving mesh spectral method for the phase-field model of two-phase flows

(2009) Jie Shen et al.   JOURNAL OF COMPUTATIONAL PHYSICS

Generalized Navier boundary condition and geometric conservation law for surface tension

(2008) J.-F. Gerbeau et al.   COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING