Lattice-Boltzmann simulations of low-Reynolds-number flow past mono- and bidisperse arrays of spheres: results for the permeability and drag force

By van der M.A. Hoef, R. Beetstra, J. Kuipers. Journal of Fluid Mechanics, 2005

527 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/a9192db94017805b41725f19dff3b7324c5371db

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In Computational Mechanics

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Citations in the corpus

Microstructural effects on the permeability of periodic fibrous porous media (2011, background): “(2001a,b) and Van der Hoef et al. (2005) who obtained the drag/permeability relation for random arrays of mono- and bi-disperse spheres at low and moderate Reynolds numbers.”
The effects of particle and gas properties on the fluidization of Geldart A particles (2005, methodology): “Many attempts have been made to obtain accurate drag force correlation from either experiments (Ergun, 1952; Wen and Yu, 1966) or lattice Boltzmann (LB) simulations (Koch and Hill, 2001; Van der Hoef et al., 2004, 2005).”
Drag law for monodisperse gas–solid systems using particle-resolved direct numerical simulation of flow past fixed assemblies of spheres (2011, methodology): “We compare the drag values for moderate φ F 0.1 0.2 0.3 0.4 0.5 20 40 60 PUReIBM van der Hoef et al. (2005) (b) in Stokes flow past SC, FCC and random arrangements of spheres.”
A New Drag Correlation from Fully Resolved Simulations of Flow Past Monodisperse Static Arrays of Spheres (2015, methodology): “For instance, we apply the correlation proposed by van der Hoef et al.(13) that is a simple modification of the Carman(6) equation based on LBM simulations of lowReynolds-number flow past spheres for an entire range of /.”
Fluid–particle flow simulations using two-way-coupled mesoscale SPH–DEM and validation (2013, methodology): “Polydispersity can also be included by altering the radius of the simulated grains and using a suitable drag term (e.g., see Van der Hoef et al. (2005)) Sections 2-3 describe the AVNS equations and the SPH and DEM models for the fluid and solid phases and the coupling between them.”
A general model for the permeability of fibrous porous media based on fluid flow simulations using the lattice Boltzmann method (2009, background): “Random arrangements of spheres with mono-dispersed, bi-dispersed, or distributed diameter are often used in simulations of flow in geological materials, including studies of groundwater flow and hydrocarbon recovery, and flow in packed beds, and rocks [6,7,26–28].”