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- W2017012679 abstract "In the classical packing problem unit spheres are placed without overlapping in D -dimensional space. When D = 2, the densest packing is a familiar regular arrangement of circles, each circle touching six others. In this packing, circles cover a fraction π/√12 = 0.9069 . . . of the area of the plane. The densest packing is not known for D ≥ 3. Most of the packings to be considered here use spheres of many different sizes. In this way greater densities are obtainable; small spheres can fill up some of the space left over after large spheres have been packed." @default.
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- W2017012679 modified "2023-10-14" @default.
- W2017012679 title "Randomly Packed and Solidly Packed Spheres" @default.
- W2017012679 doi "https://doi.org/10.4153/cjm-1964-028-8" @default.
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