2020
DOI: 10.1007/s42452-020-2978-7
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Numerical simulation of the motion of a Taylor drop in a non-Newtonian fluid

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Cited by 3 publications
(2 citation statements)
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“…Similar to the E-E method, the volume fraction of each fluid in each computational cell is captured in the computational domain. The same as the E-E method, α = 0 when the computational cell is occupied by the dispersed phase, α = 1 when the computational cell is occupied by the continuous phase, and 0 < α < 1 when the cell involves the interface between the two dispersed and continuous phases [18][19][20][21]. For instance, Hassanzadeh et al [19] employed the VOF to simulate the head-on collision of two drops falling in a vertical channel (Fig.…”
Section: Volume Of Fluid Methodsmentioning
confidence: 99%
“…Similar to the E-E method, the volume fraction of each fluid in each computational cell is captured in the computational domain. The same as the E-E method, α = 0 when the computational cell is occupied by the dispersed phase, α = 1 when the computational cell is occupied by the continuous phase, and 0 < α < 1 when the cell involves the interface between the two dispersed and continuous phases [18][19][20][21]. For instance, Hassanzadeh et al [19] employed the VOF to simulate the head-on collision of two drops falling in a vertical channel (Fig.…”
Section: Volume Of Fluid Methodsmentioning
confidence: 99%
“…A limited number of studies are available in the literature on liquid–liquid slug flows, with any one of the phases being non-Newtonian. Usefi and Bayareh performed a numerical investigation on the motion of a Taylor drop in a non-Newtonian continuous phase considering a glycerol–water solution. The results have shown that an increase in power law index ( n ) has increased the terminal velocity of the drop due to the decrease in the effect of viscous forces.…”
Section: Introductionmentioning
confidence: 99%