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SPHERES
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#	Item
181	PHYSICAL REVIEW E 83, Hyperuniformity, quasi-long-range correlations, and void-space constraints in maximally random jammed particle packings. I. Polydisperse spheres Chase E. Zachary* Department of Chemis Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2011-05-31 17:10:59 Crystallography Spheres Physics Colloidal chemistry Physical chemistry Random close pack Sphere packing Lubachevsky–Stillinger algorithm Radial distribution function Geometry Discrete geometry Chemistry
182	PRL 100, week ending 20 JUNEPHYSICAL REVIEW LETTERS Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2008-12-08 18:20:05 Crystallography Lattice points Sphere packing Spheres Packing problem Circle packing Crystal structure Lattice Geometry of numbers Geometry Mathematics Discrete geometry
183	CCCG 2014, Halifax, Nova Scotia, August 11–13, 2014 Sphere Packing with Limited Overlap Mabel Iglesias-Ham ∗ Add to Reading List Source URL: www.cccg.ca Language: English - Date: 2014-05-08 11:38:18 Crystallography Spheres Cubes Sphere packing Packing problem Lattice Cubic crystal system Brillouin zone Voronoi diagram Geometry Mathematics Discrete geometry
184	PRL 95, PHYSICAL REVIEW LETTERS week ending 26 AUGUST 2005 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2008-12-08 18:20:01 Spheres Crystal Structure factor Mathematics Science Dimension Crystallography Discrete geometry Sphere packing
185	PHYSICAL REVIEW E 79, 041309 共2009兲 Optimal packings of superballs Y. Jiao,1 F. H. Stillinger,2 and S. Torquato2,3,4,5 1 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2009-04-29 16:40:44 Mathematics Chemistry Condensed matter physics Lattice points Spheres Sphere packing Packing problem Kepler conjecture Crystal structure Geometry Crystallography Discrete geometry
186	JOURNAL OF MATHEMATICAL PHYSICS 51, 043302 共2010兲 Spherical codes, maximal local packing density, and the golden ratio Adam B. Hopkins,1 Frank H. Stillinger,1 and Salvatore Torquato1,2,3,4,a兲 1 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2010-04-13 12:20:17 Spheres Crystallography Elementary geometry Packaging Packing problem Sphere packing Sphere Kissing number problem N-sphere Geometry Mathematics Discrete geometry
187	PHYSICAL REVIEW E 80, 041104 共2009兲 Dense packings of polyhedra: Platonic and Archimedean solids 1 S. Torquato1,2,3,4,5,6 and Y. Jiao6 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2009-10-06 08:53:26 Discrete geometry Platonic solids Archimedean solids Crystallography Spheres Packing problem Sphere packing Honeycomb Truncated tetrahedron Geometry Euclidean geometry Convex geometry
188	Pyramide MES ERP_av spheres.qxd (Page 1) Add to Reading List Source URL: www.axron.com - Date: 2014-09-03 05:04:29
189	VOLUME 84, NUMBER 10 PHYSICAL REVIEW LETTERS 6 MARCH 2000 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2008-12-08 18:19:57 Discrete geometry Spheres Euclidean geometry Random close pack Sphere packing Condensed matter physics Lubachevsky–Stillinger algorithm Close-packing of equal spheres Crystal structure Crystallography Geometry Chemistry
190	PHYSICAL REVIEW E 81, 041305 共2010兲 Densest local sphere-packing diversity: General concepts and application to two dimensions Adam B. Hopkins and Frank H. Stillinger Department of Chemistry, Princeton University, P Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2010-04-20 14:04:09 Crystallography Spheres Sphere packing Packing problem Close-packing of equal spheres Kepler conjecture Sphere Kissing number problem N-sphere Geometry Discrete geometry Mathematics

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