2009
DOI: 10.1007/s10404-009-0513-7
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Effect of geometry on droplet formation in the squeezing regime in a microfluidic T-junction

Abstract: In the surface tension-dominated microchannel T-junction, droplets can be formed as a result of the mixing of two dissimilar, immiscible fluids. This article presents results for very low Capillary numbers and different flow rates of the continuous and dispersed phases. Through three-dimensional lattice Boltzmann-based simulations, the mechanism of the formation of ''plugs'' in the squeezing regime has been examined and the size of the droplets quantified. Results for Re c ( 1 show the dependence of flow rates… Show more

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Cited by 166 publications
(88 citation statements)
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“…This trend is consistent with other studies where droplet production is controlled by two immiscible streams in a variety of different geometries [7,25,35]. In the squeezing regime, i.e., for Ca ≲ 0.01, the length of the drops can be conveniently expressed with the following scaling equation = α + α , where α1 and α2 are two constants of order one that depend on the junction geometry [10,36,37]. Accordingly, should not depend on Ca if φ is constant.…”
Section: Imaging and Analysissupporting
confidence: 89%
See 1 more Smart Citation
“…This trend is consistent with other studies where droplet production is controlled by two immiscible streams in a variety of different geometries [7,25,35]. In the squeezing regime, i.e., for Ca ≲ 0.01, the length of the drops can be conveniently expressed with the following scaling equation = α + α , where α1 and α2 are two constants of order one that depend on the junction geometry [10,36,37]. Accordingly, should not depend on Ca if φ is constant.…”
Section: Imaging and Analysissupporting
confidence: 89%
“…, where α 1 and α 2 are two constants of order one that depend on the junction geometry [10,36,37]. Accordingly, L should not depend on Ca if φ is constant.…”
Section: Newtonian Droplets In a Newtonian Continuous Phasementioning
confidence: 99%
“…1,2 The small characteristic dimensions and high surface-to-volume ratio in microdevices enhance the role of surface tension over gravitational forces resulting in patterns different to those observed in large-scale flows. 3,4 Flows of mixtures of two immiscible liquids are very common in chemical processing. The main patterns that have been observed in liquid-liquid microchannel flows are plug, drop, annular, and parallel depending on the competition among interfacial ($r/d), viscous ($lÁu/d), and inertia ($qÁuÁd) forces.…”
Section: Introductionmentioning
confidence: 99%
“…Computational fluid dynamics (CFD) methods have also been used to simulate and analyze droplet generation in microfluidic channel configurations (Sang et al 2008;Kashid et al 2010; Zhou et al 2006;de Menech et al 2008;Gupta and Kumar 2010).…”
Section: Introductionmentioning
confidence: 99%