Physical Review Letters · 2008 · 187 citations · 27 references
EngineeringMaterials ScienceRheologySlope StabilityTransport PhenomenaClose-packed StructuresColloidal StabilityParticle SizeRheology Of Colloidal SystemsFrictionInterparticle ForcesInterparticle FrictionMechanical StabilityPackingPacking FractionParticle PackingX-ray Computed Tomography
Using sedimentation to obtain precisely controlled packings of noncohesive spheres, we find that the volume fraction ${\ensuremath{\phi}}_{\mathrm{RLP}}$ of the loosest mechanically stable packing is in an operational sense well defined by a limit process. This random loose packing volume fraction decreases with decreasing pressure $p$ and increasing interparticle friction coefficient $\ensuremath{\mu}$. Using x-ray tomography to correct for a container boundary effect that depends on particle size, we find for rough particles in the limit $p\ensuremath{\rightarrow}0$ a new lower bound, ${\ensuremath{\phi}}_{\mathrm{RLP}}=0.550\ifmmode\pm\else\textpm\fi{}0.001$.
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Packing of Spheres: Packing of Equal Spheres
G. D. Scott · Nature · 1960 · 824 citations
Random Packings of Frictionless Particles
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