2016
DOI: 10.1103/physreve.94.012907
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Liquid morphologies and capillary forces between three spherical beads

Abstract: Equilibrium shapes of coalesced pendular bridges in a static assembly of spherical beads are computed by numerical minimization of the interfacial energy. Our present study focuses on generic bead configurations involving three beads, one of which is in contact to the two others while there is a gap of variable size between the latter. In agreement with previous experimental studies, we find interfacial 'trimer' morphologies consisting of three coalesced pendular bridges, and 'dimers' of two coalesced bridges.… Show more

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Cited by 30 publications
(44 citation statements)
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“…Recent studies on three-grain and larger clusters reveal several important features of the similar mechanisms of evaporation presented here, including the two instability modes (Semprebon et al, 2016). However, they did not consider other states beyond equilibrium, or post-instability configurations and further evaporation.…”
Section: General Comments and Discussionmentioning
confidence: 86%
“…Recent studies on three-grain and larger clusters reveal several important features of the similar mechanisms of evaporation presented here, including the two instability modes (Semprebon et al, 2016). However, they did not consider other states beyond equilibrium, or post-instability configurations and further evaporation.…”
Section: General Comments and Discussionmentioning
confidence: 86%
“…The simulation of capillary bridge surfaces in literature usually employ surface energy minimization algorithms [2]. However, the initial liquid volume in the bridge which involves draining of liquid is not given enough attention in literature.…”
Section: Formation Of Capillary Bridge Following Drainagementioning
confidence: 99%
“…A better understanding of the 'formation' of liquid bridges will aid in controlling these processes and in arriving at better input parameters for macroscopic simulations. Studies on liquid bridges in literature usually focus on static bridges, and deformation of bridges during stretching and rupture, quasi-statically [2,3]. Few experimental and theoretical studies have focused on the initial bridge formation process [4], the dynamics due to liquid transfer from grain to the bridge and the hydrodynamics of the rupture of the bridge [5].…”
Section: Introductionmentioning
confidence: 99%
“…To describe scCO 2 displacement in porous media, we need to know about the stability of displacement, fluid flow pathways, saturation rates, the pressure of the phases and capillary pressure. Displacement processes depend on several parameters, such as fluid viscosity, density, interfacial tension between phases and heterogeneity of the porous materials 16,17 . Two phase displacement is characterized by two dimensionless properties: the capillary number, Ca, which is the ratio of viscous to capillary forces, and the viscosity ratio, M, which represents the viscosity of the invading phase relative to the initial phase 18,19 .…”
Section: Introductionmentioning
confidence: 99%