2006
DOI: 10.1155/amrx/2006/94630
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Inertia-Dominated Coalescence of Drops

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Cited by 6 publications
(10 citation statements)
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“…In the examination of the inertial regime, several research efforts have found an increase of the radius of the hole following r ∼ √ t [209][210][211][212][213][214], with the mass of the retracting film accumulating in a torus-shaped rim. For Oh 1, a model was proposed where the radius of the hole follows r/R ∼ t/t v (ln(t/t v )), being R the drop radius and t v the viscous time defined as [215],…”
Section: Drop Rupture Dynamics and Retraction Speedmentioning
confidence: 99%
“…In the examination of the inertial regime, several research efforts have found an increase of the radius of the hole following r ∼ √ t [209][210][211][212][213][214], with the mass of the retracting film accumulating in a torus-shaped rim. For Oh 1, a model was proposed where the radius of the hole follows r/R ∼ t/t v (ln(t/t v )), being R the drop radius and t v the viscous time defined as [215],…”
Section: Drop Rupture Dynamics and Retraction Speedmentioning
confidence: 99%
“…The outer fluid (air in our case, whereas oil in in Ref. 29) would be important for the bridge growth in asymmetric coalescence. Further study is required with X-ray microscopy by widely varying two curvatures between drops for different fluids.…”
mentioning
confidence: 72%
“…27 Drop coalescence can be studied through two different points of view: a macroscopic analysis of the stability of the emulsions by evaluating the phase separation over a period of time 19,28 or a microscale study of a single coalescence event between two dispersed droplets. Different approaches have been used in the literature to study the coalescence between two drops; using a droplet formed at a needle tip and forced against a planar interface of a bulk liquid phase [29][30][31][32] or against another droplet, [33][34][35] or by using microfluidic devices. 25,[36][37][38][39] The deformations undergone by the interfaces during the collision are of two types: shear deformation with a change of shape for a constant area and dilatational deformation associated with changes in the interfacial area.…”
Section: Introductionmentioning
confidence: 99%