2015
DOI: 10.1016/j.minpro.2015.07.005
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Settling velocities of particulate systems part 17. Settling velocities of individual spherical particles in Power-Law non-Newtonian fluids

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Cited by 20 publications
(11 citation statements)
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“…where C D , U r , and A p is the drag coefficient, settling velocity, and granular agglomerate cross-section. Settling velocity is a function of the drag coefficient and Reynolds number [20]. Because the fluid velocity at the time of settling is equal to 0, the Drag coefficient is expressed by the equation…”
Section: Impinging In Very-fine Granularmentioning
confidence: 99%
“…where C D , U r , and A p is the drag coefficient, settling velocity, and granular agglomerate cross-section. Settling velocity is a function of the drag coefficient and Reynolds number [20]. Because the fluid velocity at the time of settling is equal to 0, the Drag coefficient is expressed by the equation…”
Section: Impinging In Very-fine Granularmentioning
confidence: 99%
“…Granular by moving due to gravity with an initial velocity of 0 mm/s. Settling velocity is influenced by the drag coefficient and Reynolds number [26]. The analysis shows that the destabilization of the submerged bed depends primarily on the initial stabilizing density contrast when the grains are heavier than the surrounding liquid [27].…”
Section: Effect Of Granular Diameter On Instability After Upward Imentioning
confidence: 99%
“…Malvandi, et al performed an analytical study for evaluating the unsteady behaviour of spherical particle in pseudoplastic fluids. Betancourt, et al furthered the work of Kelessidis and proposed another theoretical settling velocity equation for power law non‐Newtonian fluids. Although the predictions were improved, but the equation over‐predicted the terminal velocity by more than 25% at various points.…”
Section: Particle Motion In Non‐newtonian Fluidsmentioning
confidence: 99%