Journal
CHEMICAL ENGINEERING SCIENCE
Volume 247, Issue -, Pages -Publisher
PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ces.2021.117066
Keywords
Sedimentation; Particle cloud; Non-Newtonian fluids; Lattice Boltzmann method; Discrete element method
Categories
Funding
- Natural Sciences and Engineering Research Council of Canada (NSERC)
- University of Calgary (UCalgary)
- Westgrid
- Compute Canada
- Marine Environmental Obser-vation, Prediction and Response (MEOPAR) network of Canada
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Numerical simulations were conducted for particle cloud sedimentation in shear-thinning fluids, revealing that the settling velocity ratio decreases with increasing power-law index and Reynolds number, while showing weak dependence on initial concentration.
A series of numerical simulations are performed for the sedimentation process of a particle cloud in shear-thinning fluids using lattice Boltzmann and discrete element methods. The initial particle concentration, c(0), and the power-law index of the fluid, n, and Reynolds number, Re, are varied in these simulations. For 1.0 <= Re <= 10.9, the particle cloud size grows in the longitudinal direction as the cloud settles, leading to reduced particle concentration and a quasi-steady settling velocity, (w) over bar (infinity). The velocity ratio, (w) over bar (infinity)/w(infinity), where w(infinity) is the corresponding single-particle terminal velocity, is found to decrease with both n and Re. This velocity ratio is only weakly dependent on the initial concentration (0.05 <= c(0) <= 0.20) due to particle dispersion. For 0.071 <= Re <= 1.0, the cloud loses its initial shape and disintegrates while settling, with particles escaping from the cloud due to differential particle settling velocities. (C) 2021 Elsevier Ltd. All rights reserved.
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