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H-Sphere
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21	Quantum feedback control of a superconducting qubit: Persistent Rabi oscillations R. Vijay1 , C. Macklin1 , D. H. Slichter1 , S. J. Weber1 , K. W. Murch1 , R. Naik1 , A. N. Korotkov2 , I. Siddiqi1 1 arXiv:1205.5591v1 [c Add to Reading List Source URL: www.ee.ucr.edu Language: English - Date: 2012-07-31 20:19:20 Quantum error correction Quantum tomography Bloch sphere Coherent states Dephasing Superconducting quantum computing Quantum teleportation Quantum information science Physics Qubit
22	Parallels Plesk Automation ® Data Sheet Power, Performance, and Scalability for Growing Add to Reading List Source URL: www.odin.com Language: English - Date: 2014-03-12 05:58:38 Software User interfaces Web applications Java enterprise platform Plesk H-Sphere Shared web hosting service Web hosting service Parallels Plesk Billing World Wide Web Web hosting Computing
23	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
24	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
25	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
26	PHYSICAL REVIEW E 83, Densest local sphere-packing diversity. II. Application to three dimensions Adam B. Hopkins and Frank H. Stillinger Department of Chemistry, Princeton University, Princeton, New Jerse Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2011-02-02 09:35:11 Spheres Crystallography Sphere packing Packing problem Close-packing of equal spheres Spherical code Sphere Kissing number problem N-sphere Geometry Mathematics Discrete geometry
27	H-Sphere User Menu Based Guide PDF document generated: 04 Jan 2008 H-Sphere User guide explains how to administer the extensive features of your control panel to setup your email accounts and databases, increase your dis Add to Reading List Source URL: www.psoft.net Language: English - Date: 2008-01-04 05:36:45 Web hosting FTP File Transfer Protocol Password Domain name GNUPanel Active Directory Internet Computing World Wide Web
28	New Conjectural Lower Bounds on the Optimal Density of Sphere Packings S. Torquato and F. H. Stillinger CONTENTS 1. 2. Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2008-12-08 18:20:02 Discrete geometry Spheres Fourier analysis Crystallography Sphere packing Quadratic forms Packing problem Leech lattice Kepler conjecture Geometry Mathematics Mathematical analysis
29	PHYSICAL REVIEW E 88, Disordered strictly jammed binary sphere packings attain an anomalously large range of densities Adam B. Hopkins and Frank H. Stillinger Department of Chemistry, Princeton University, Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2005-07-29 23:49:53 Spheres Sphere packing Random close pack Close-packing of equal spheres Constructible universe Sphere Geometry Discrete geometry Crystallography
30	PHYSICAL REVIEW E 81, 041304 共2010兲 Distinctive features arising in maximally random jammed packings of superballs Y. Jiao,1 F. H. Stillinger,2 and S. Torquato1,2,3,4,5 1 Add to Reading List Source URL: cherrypit.princeton.edu Language: English - Date: 2010-04-16 09:07:44 Crystallography Sphere packing Spheres Random close pack Packing problem Jamming Discrete geometry Geometry Mathematics

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