Abstract

Theoretical packing densities are derived for dense random packing of hard spheres for single-valued and for multivalued particle diameters. The optimum particle-size distribution for maximum density is calculated. The results are compared with packing densities for close-packed arrangements. The results may be useful in estimating inhomogeneities in density of green-powder compacts. They may also be useful in understanding the role of particle rearrangement during sintering.

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