Sentence examples for packing spheres from inspiring English sources
Optimal Passenger-Packing Methods in a Teen-Driven Car Earlier this year, mathematicians at the University of Pittsburgh released a proof of Kepler's famous conjecture on the most efficient method of packing spheres.
Results show that the QDM is highly efficient in packing spheres at volume packing fractions that are close to the random close packing limit.
An extended investigation of homogeneous fluidization of Geldart's group B solids was conducted in two packed columns (5 and 10 cm OD) whose packing spheres were either 0.41 cm lead shots or 1.1 cm glass beads.
Since, the loose packing spheres were reported for the blending system of PS90k homopolymer with PS133k-b-P2VP132k [34], it is reasonable to state that the PS3.5k homopolymer in PSVP probably locates in the PS phase due to the preferred interactions (as illustrated in Fig. 1).
Measurements of the main variables that characterize the expansion process of the confined bed provide criteria for choosing the size of the packing spheres, the packing height and the minimum aspect ratio of the bed in order to obtain a regular regime of homogeneous fluidization.
In this treatise, he published the first description of the hexagonal symmetry of snowflakes and, extending the discussion into a hypothetical atomistic physical basis for the symmetry, posed what later became known as the Kepler conjecture, a statement about the most efficient arrangement for packing spheres.
Pret's spicy meatballs, at £4.25 for a bunch of tightly packed spheres of indeterminate animal, set the tone by coming in a tooth-achingly sweet sauce.
It was posed by Johannes Kepler, who conjectured in 1611 that the densest way to pack spheres in three-dimensional space is the "face-centred cubic" or pyramid pattern, familiar from oranges on fruit stalls.
The porous media were packed spheres of 1 mm, packed spheres of 3 mm and aluminum foam having 20 pores per inch.
An assembly of randomly packed spheres can represent certain features of the geometry of simple liquids [17].
Growth occurs through the interstitial spaces between the hexagonally close packed spheres.
