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

Source URL: cherrypit.princeton.edu

• Crystallography
• Spheres
• Sphere packing
• Packing problem
• Close-packing of equal spheres
• Kepler conjecture
• Sphere
• Kissing number problem
• N-sphere
• Geometry
• Discrete geometry
• Mathematics

REVIEWS OF MODERN PHYSICS, VOLUME 82, JULY–SEPTEMBERJammed hard-particle packings: From Kepler to Bernal and beyond S. Torquato* Department of Chemistry, Department of Physics, Princeton Center for Theoretical S

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• Crystallography
• Spheres
• Sphere packing
• Packing problem
• Random close pack
• Kepler conjecture
• Close-packing of equal spheres
• Tetrahedron packing
• Discrete geometry
• Geometry
• Mathematics

New Conjectural Lower Bounds on the Optimal Density of Sphere Packings S. Torquato and F. H. Stillinger CONTENTS 1. 2.

Source URL: cherrypit.princeton.edu

• Discrete geometry
• Spheres
• Fourier analysis
• Crystallography
• Sphere packing
• Quadratic forms
• Packing problem
• Leech lattice
• Kepler conjecture
• Geometry
• Mathematics
• Mathematical analysis

Symmetries of the Kepler problem Jesper G¨oransson March 8, 2015 Abstract By choosing a nonstandard parameterisation in the n-dimensional Kepler problem, the energy equation for negative energies will denote an n-dimens

Source URL: math.ucr.edu

• Classical mechanics
• Conic sections
• Curves
• Celestial mechanics
• Johannes Kepler
• Kepler problem
• Laplace–Runge–Lenz vector
• Ellipse
• Bivector
• Physics
• Geometry
• Algebra

References for the Colloquium Talk “OPTIMAL PACKINGS: PROBLEMS FOR THE AGES” presented by Salvatore Torquato, Princeton University at the Aspen Center for Physics, June 29, 2006 Abstract

Source URL: cherrypit.princeton.edu

• Abstract algebra
• Sphere packing
• Packing problem
• Random close pack
• Leech lattice
• Kepler conjecture
• Crystal
• Discrete geometry
• Mathematics
• Geometry

Blocked Clause Decomposition Marijn J. H. Heule? and Armin Biere?? The University of Texas at Austin and Johannes Kepler University Linz Abstract. We demonstrate that it is fairly easy to decompose any propositional form

Source URL: www.cs.utexas.edu

• Automated theorem proving
• Propositional calculus
• Boolean algebra
• Mathematical logic
• Logic in computer science
• Conjunctive normal form
• Boolean satisfiability problem
• Resolution
• Unit propagation
• Theoretical computer science
• Mathematics
• Logic

Preprocessing and Inprocessing Techniques in SAT Armin Biere Institute for Formal Models and Verification Johannes Kepler University Linz, Austria

Source URL: www.kr.tuwien.ac.at

• Automated theorem proving
• Logic in computer science
• NP-complete problems
• Boolean algebra
• Logic programming
• Boolean satisfiability problem
• Unit propagation
• Resolution
• Clause
• Theoretical computer science
• Mathematics
• Mathematical logic

A Step Forward: Getting to Know the Mobber/Bully at Work Christoph Seydl: Johannes Kepler University, Linz, Austria So far empirical mobbing research faces one major problem. It is extremely difficult to grasp the perpet

Source URL: www.seydl.eu

• Bullying
• Social psychology
• Aggression
• Injustice
• Persecution
• Mobbing
• Workplace bullying
• Harassment
• Ethics
• Behavior
• Abuse

Tomaso Aste and Tiziana Di Matteo In the year 2000, exactly one hundred years after David Hilbert posed his now famous list of 23 open problems, The Clay Mathematics Institute (CMI) announced its seven Millennium Problems. (http: // www.

Source URL: www.austms.org.au

• Sphere packing
• Kepler conjecture
• Packing problem
• Johannes Kepler
• Kissing number problem
• Sphere
• Celestial spheres
• Honeycomb
• Circle packing
• Geometry
• Mathematics
• Discrete geometry

1 Gabriele Nebe: Dichte Kugelpackungen 1.1 Die Kepler-Packungen Die Bestimmung dichter Kugelpackungen ist ein sehr altes Problem. Berühmt wurde es durch die

Source URL: www.math.rwth-aachen.de