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Spheres / Crystallography / Sphere packing / Packing problem / Close-packing of equal spheres / Spherical code / Sphere / Kissing number problem / N-sphere / Geometry / Mathematics / Discrete geometry


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
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Document Date: 2011-02-02 09:35:11


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Princeton University / Princeton Institute / Nout (N)/Zmax Bar / Z Bar / /

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contact networks / putative solutions / potential energy / point / minimal-energy / minimal-energy configurations / minimal-energy problems / minimal-energy problem / stochastic search / energy / lowest free energy / finding the minimal-energy / /

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Federal Communications Commission / Frank H. Stillinger Department of Chemistry / USA Salvatore Torquato Department of Chemistry / Princeton University / Princeton Institute for the Science and Technology of Materials / Department of Physics / U.S. Securities and Exchange Commission / Princeton Center for Theoretical Science / /

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Adam B. Hopkins / Frank H. Stillinger / Salvatore Torquato / /

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Zmax / /

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R / /

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New Jersey / /

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