2011
DOI: 10.1002/mame.201000375
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Modeling Film Drainage and Coalescence of Drops in a Viscous Fluid

Abstract: A proper description of coalescence of viscous drops is challenging from an experimental, numerical, and theoretical point of view. Although the problem seems easy at first sight, consensus in the literature has still not been reached on how to predict a realistic coalescence rate given flow type, capillary number and viscosity ratio. Despite advances in algorithms and computational power, and the emergence of fully‐closed analytical results, a match between theory, experiment and simulation for drainage rates… Show more

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Cited by 50 publications
(44 citation statements)
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References 89 publications
(132 reference statements)
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“…Burkhart et al [24] showed that the theory of Rother and Davis [15] substantially improves the predictions of the coalescence kinetics as compared to the trajectory analysis. Due to continuous improvements in algorithms and computational power, numerical studies of droplet coalescence and film drainage are appearing [25][26][27]. By using a boundary-integral method, Yoon et al [27] were able to qualitatively match their experimental data for the critical -numbers and critical offsets for systems with a low viscosity ratio.…”
Section: 84mentioning
confidence: 99%
See 1 more Smart Citation
“…Burkhart et al [24] showed that the theory of Rother and Davis [15] substantially improves the predictions of the coalescence kinetics as compared to the trajectory analysis. Due to continuous improvements in algorithms and computational power, numerical studies of droplet coalescence and film drainage are appearing [25][26][27]. By using a boundary-integral method, Yoon et al [27] were able to qualitatively match their experimental data for the critical -numbers and critical offsets for systems with a low viscosity ratio.…”
Section: 84mentioning
confidence: 99%
“…By using a boundary-integral method, Yoon et al [27] were able to qualitatively match their experimental data for the critical -numbers and critical offsets for systems with a low viscosity ratio. Nevertheless, there is still no consensus in literature on how to predict a realistic coalescence rate for a given flow type, capillary number and viscosity ratio [25].…”
Section: 84mentioning
confidence: 99%
“…Description of the matrix drainage is a self‐consistent problem due to inter‐droplet circulation and droplet deformation that affect rate of the droplet approach. Therefore, equations describing drainage of the matrix have only numerical solutions for realistic models of the droplet deformation even if Newtonian systems and simple geometry of collisions are considered . Only a limited number of theories of flow induced coalescence provide results applicable to evaluation of the phase structure evolution in flowing polymer blends …”
Section: Introductionmentioning
confidence: 99%
“…For a detailed picture, see the review articles by Chesters 5 and Janssen and Anderson 10 and the references therein. The rate limiting step for coalescence in many cases is the drainage of suspending fluid from between the drops when they are in close contact.…”
Section: Introductionmentioning
confidence: 99%