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- Publications
- Influence
Molecular scale contact line hydrodynamics of immiscible flows.
- T. Qian, Xiaoping Wang, P. Sheng
- Physics, Medicine
- Physical review. E, Statistical, nonlinear, and…
- 24 October 2002
From extensive molecular dynamics simulations on immiscible two-phase flows, we find the relative slipping between the fluids and the solid wall everywhere to follow the generalized Navier boundary… Expand
A gradient stable scheme for a phase field model for the moving contact line problem
- M. Gao, Xiaoping Wang
- Mathematics, Computer Science
- J. Comput. Phys.
- 1 February 2012
TLDR
Numerical Methods for the Landau-Lifshitz Equation
- E. Weinan, Xiaoping Wang
- Mathematics, Computer Science
- SIAM J. Numer. Anal.
- 1 October 2000
TLDR
Molecular Hydrodynamics of the Moving Contact Line in Two-Phase Immiscible Flows
- T. Qian, Xiaoping Wang, P. Sheng
- Physics
- 15 October 2005
The no-slip boundary condition, i.e., zero fluid velocity relative to the solid at the fluid-solid interface, has been very successful in describing many macroscopic flows. A problem of principle… Expand
An efficient scheme for a phase field model for the moving contact line problem with variable density and viscosity
- M. Gao, Xiaoping Wang
- Mathematics, Computer Science
- J. Comput. Phys.
- 1 September 2014
TLDR
Hydrodynamic slip boundary condition at chemically patterned surfaces: a continuum deduction from molecular dynamics.
- T. Qian, Xiaoping Wang, P. Sheng
- Mathematics, Physics
- Physical review. E, Statistical, nonlinear, and…
- 26 February 2005
We investigate the slip boundary condition for flows past a chemically patterned surface. Molecular dynamics simulations show that fluid forces and stresses vary laterally along the patterned… Expand
Power-law slip profile of the moving contact line in two-phase immiscible flows.
- T. Qian, Xiaoping Wang, P. Sheng
- Physics, Medicine
- Physical review letters
- 1 March 2004
Large-scale molecular dynamics (MD) simulations on two-phase immiscible flows show that, associated with the moving contact line, there is a very large 1/x partial-slip region where x denotes the… Expand
A least-squares/finite element method for the numerical solution of the Navier-Stokes-Cahn-Hilliard system modeling the motion of the contact line
- Q. He, R. Glowinski, Xiaoping Wang
- Mathematics, Computer Science
- J. Comput. Phys.
- 1 June 2011
TLDR
An efficient threshold dynamics method for wetting on rough surfaces
- X. Xu, D. Wang, Xiaoping Wang
- Mathematics, Computer Science
- J. Comput. Phys.
- 15 February 2016
TLDR
Precursor simulations in spreading using a multi-mesh adaptive finite element method
- Y. Di, Xiaoping Wang
- Physics, Computer Science
- J. Comput. Phys.
- 30 March 2009
TLDR
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