2014/03/18 by Shengfeng Cheng, Mark O. Robbins · 41 citations
Chemistry · Engineering · Materials Science · Physics and Astronomy · #Adhesion, Friction, and Surface Interactions #Capillary action #Capillary condensation #Capillary length #Capillary number #Capillary pressure #Chemistry #Composite material #Drop (telecommunication) #Force Microscopy Techniques and Applications #Materials science #Mechanics #Meniscus #Optics #Physics #Porous medium #RADIUS #Surface Modification and Superhydrophobicity #Surface tension #Thermodynamics #cond-mat.soft
paper · pdf · doi:10.1103/physreve.89.062402
published in Physical Review E 89(6), 062402 (American Physical Society) · 16 pages, 14 figures
arxiv created 2014/03/18 · openalex publication_date 2014/06/09 · arxiv updated 2014/06/10 · openalex created_date 2025/10/10 · openalex updated_date 2026/08/05
Molecular dynamics simulations are used to study the capillary adhesion from a nonvolatile liquid meniscus between a spherical tip and a flat substrate. The atomic structure of the tip, the tip radius, the contact angles of the liquid on the two surfaces, and the volume of the liquid bridge are varied. The capillary force between the tip and substrate is calculated as a function of their separation h. The force agrees with continuum predictions based on macroscopic theory for h down to ∼5 to 10 nm. At smaller h, the force tends to be less attractive than predicted and has strong oscillations. This oscillatory component of the capillary force is completely missed in the macroscopic theory, which only includes contributions from the surface tension around the circumference of the meniscus and the pressure difference over the cross section of the meniscus. The oscillation is found to be due to molecular layering of the liquid confined in the narrow gap between the tip and substrate. This effect is most pronounced for large tip radii and/or smooth surfaces. The other two components considered by the macroscopic theory are also identified. The surface tension term, as well as the meniscus shape, is accurately described by the macroscopic theory for h down to ∼1 nm, but the capillary pressure term is always more positive than the corresponding continuum result. This shift in the capillary pressure reduces the average adhesion by a factor as large as 2 from its continuum value and is found to be due to an anisotropy in the pressure tensor. The component in the plane of the substrate is consistent with the capillary pressure predicted by the macroscopic theory (i.e., the Young-Laplace equation), but the normal pressure that determines the capillary force is always more positive than the continuum counterpart.