Drag force of intermediate Reynolds number flow past mono- and bidisperse arrays of spheres

By R. Beetstra, van der M.A. Hoef, J. Kuipers. 2007

831 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/59641f9a452233aff017a7524a3af7472b2ef6f9

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In Computational Mechanics

Citations in the corpus

A New Drag Correlation from Fully Resolved Simulations of Flow Past Monodisperse Static Arrays of Spheres (2015, methodology): “A detailed overview of drag force relations for monodisperse systems was given by Beetstra et al.(11) We now briefly describe the mostly applied drag correlations in literature.”
Sedimentation of a dilute suspension of rigid spheres at intermediate Galileo numbers: the effect of clustering upon the particle motion (2014, background): “(2001), Beetstra et al. (2007) and Tennetti et al. (2011). The results of these studies have led to the establishment of different drag formulas given as a function of the solid volume fraction Φs and of the Reynolds number. It should be noted that the range of solid volume fractions in the aforemen”
Pairwise interaction extended point-particle model for a random array of monodisperse spheres (2017, methodology): “We consider the zeroth-order effect of the neighbours to be the volume fractiondependent mean drag as given in Beetstra et al. (2007), Tenneti et al. (2011), Zaidi et al. (2014), Bogner et al. (2015) and Tang et al. (2015).”
Drag law for monodisperse gas–solid systems using particle-resolved direct numerical simulation of flow past fixed assemblies of spheres (2011, methodology): “The idea of extracting computational drag laws from steady flow past fixed random assemblies of spheres has been successfully exploited by several researchers (Hill et al., 2001a,b; van der Hoef et al., 2005; Beetstra et al., 2007).”