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Numerical simulation results show that the upper bound order of random packing densities of basic 3D objects is cube (0.78) > ellipsoid (0.74) > cylinder (0.72) > spherocylinder (0.69) > tetrahedron (0.68) > cone (0.67) > sphere (0.64), while the upper bound order of ordered packing densities of basic 3D objects is cube (1.0) > cylinder and spherocylinder (0.9069) > cone (0.7854) > tetrahedron (0.7820) > ellipsoid (0.7707) > sphere (0.7405); these two orders are significantly different. The random packing densities of ellipsoid, cylinder, spherocylinder, tetrahedron and cone are closely related to their shapes. The optimal aspect ratios of these objects which give the highest packing densities are ellipsoid (axes ratio = 0.8:1:1.25), cylinder (height/diameter = 0.9), spherocylinder (height of cylinder part/diameter = 0.35), tetrahedron (regular tetrahedron) and cone (height/bottom diameter = 0.8).
Numerical simulation results show that the upper bound order of random packing densities of basic 3D objects is cube (0.78)> ellipsoid (0.74)> cylinder (0.72)> spherocylinder (0.69)> tetrahedron (0.68)> cone 0.64), while the upper bound order of ordered packing densities of basic 3D objects is cube (1.0)> cylinder and spherocylinder (0.9069)> cone (0.7854)> tetrahedron (0.7820)> ellipsoid (0.7707)> sphere The random aspect densities of ellipsoid, cylinder, spherocylinder, tetrahedron and cone are closely related to their shapes. The optimal aspect ratios of these objects which give the highest packing densities are ellipsoid (axes ratio = 0.8: 1: 1.25), cylinder (height / diameter = 0.9), spherocylinder (height of cylinder part / diameter = 0.35), tetrahedron (regular tetrahedron) and cone (height / bottom diameter = 0.8).