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- Sphere_packing abstract "In geometry, a sphere packing is an arrangement of non-overlapping spheres within a containing space. The spheres considered are usually all of identical size, and the space is usually three-dimensional Euclidean space. However, sphere packing problems can be generalised to consider unequal spheres, n-dimensional Euclidean space (where the problem becomes circle packing in two dimensions, or hypersphere packing in higher dimensions) or to non-Euclidean spaces such as hyperbolic space.A typical sphere packing problem is to find an arrangement in which the spheres fill as large a proportion of the space as possible. The proportion of space filled by the spheres is called the density of the arrangement. As the local density of a packing in an infinite space can vary depending on the volume over which it is measured, the problem is usually to maximise the average or asymptotic density, measured over a large enough volume.".
- Sphere_packing thumbnail HCP_Oranges.jpg?width=300.
- Sphere_packing wikiPageExternalLink hw10b.
- Sphere_packing wikiPageExternalLink e-kp.htm.
- Sphere_packing wikiPageExternalLink newscientist2.html.
- Sphere_packing wikiPageExternalLink spheresinsphr.html.
- Sphere_packing wikiPageID "368621".
- Sphere_packing wikiPageRevisionID "606295923".
- Sphere_packing hasPhotoCollection Sphere_packing.
- Sphere_packing title "Circle Packing".
- Sphere_packing urlname "CirclePacking".
- Sphere_packing subject Category:Crystallography.
- Sphere_packing subject Category:Discrete_geometry.
- Sphere_packing subject Category:Packing_problem.
- Sphere_packing subject Category:Spheres.
- Sphere_packing type Abstraction100002137.
- Sphere_packing type Attribute100024264.
- Sphere_packing type Environment113934596.
- Sphere_packing type Situation113927383.
- Sphere_packing type Sphere114514039.
- Sphere_packing type Spheres.
- Sphere_packing type State100024720.
- Sphere_packing comment "In geometry, a sphere packing is an arrangement of non-overlapping spheres within a containing space. The spheres considered are usually all of identical size, and the space is usually three-dimensional Euclidean space.".
- Sphere_packing label "Dichteste Kugelpackung".
- Sphere_packing label "Empacotamento de esferas".
- Sphere_packing label "Empaquetamiento de esferas".
- Sphere_packing label "Empilement compact".
- Sphere_packing label "Impacchettamento di sfere".
- Sphere_packing label "Sphere packing".
- Sphere_packing label "Упаковка шаров".
- Sphere_packing label "تعبئة الكرات".
- Sphere_packing label "最密堆积".
- Sphere_packing label "球充填".
- Sphere_packing sameAs Dichteste_Kugelpackung.
- Sphere_packing sameAs Empaquetamiento_de_esferas.
- Sphere_packing sameAs Empilement_compact.
- Sphere_packing sameAs Impacchettamento_di_sfere.
- Sphere_packing sameAs 球充填.
- Sphere_packing sameAs Empacotamento_de_esferas.
- Sphere_packing sameAs m.0207dk.
- Sphere_packing sameAs Q900117.
- Sphere_packing sameAs Q900117.
- Sphere_packing sameAs Sphere_packing.
- Sphere_packing wasDerivedFrom Sphere_packing?oldid=606295923.
- Sphere_packing depiction HCP_Oranges.jpg.
- Sphere_packing isPrimaryTopicOf Sphere_packing.
