393 Documenta Math. On Packing Spheres into Containers About Kepler’s Finite Sphere Packing Problem

Source URL: www.math.uiuc.edu

The Kepler Problem Revisited: The Runge–Lenz Vector Math 241 Homework John Baez Whenever we have two particles interacting by a central force in 3d Euclidean space, we have

Source URL: math.ucr.edu

The Kepler Problem Revisited: The Laplace–Runge–Lenz Vector March 6, 2008 John Baez Whenever we have two particles interacting by a central force in 3d Euclidean space, we have

Source URL: math.ucr.edu

Classical Mechanics Homework January 24, 2008 John Baez homework by Brian Rolle The Kepler Problem 1

Source URL: math.ucr.edu

Classical Mechanics Homework March 13, 2008 John Baez homework by Brian Rolle The Kepler Problem Revisited 1. Define J = mq × q.

Source URL: math.ucr.edu

• Mathematics
• Mathematical analysis
• Q-analogs
• Coordinate systems
• Tensors in curvilinear coordinates
• Mock modular form

Moment methods in extremal geometry David de Laat Delft University of Technology (Joint with Fernando Oliveira and Frank Vallentin) 51st Dutch Mathematical Congress

Source URL: www.daviddelaat.nl

• Mathematics
• Geometry
• Discrete geometry
• NP-complete problems
• Circle packing
• Conjectures
• Operations research
• Sphere packing
• Independent set
• Tammes problem
• Kepler conjecture
• Semidefinite programming

The Kepler Problem Revisited: The Laplace–Runge–Lenz Vector Classical Mechanics Homework March 17, 2∞8 John Baez homework by C.Pro

Source URL: math.ucr.edu

• Algebra
• Physics
• Mathematics
• Classical mechanics
• Vectors
• Orbits
• Vector calculus
• Mathematical physics
• LaplaceRungeLenz vector
• Kepler problem
• Euclidean vector
• Laws of science

Moment methods in extremal geometry Proefschrift ter verkrijging van de graad van doctor aan de Technische Universiteit Delft, op gezag van de Rector Magnificus prof. ir. K.C.A.M. Luyben,

Source URL: www.daviddelaat.nl

• Mathematical optimization
• Operations research
• Discrete geometry
• Convex optimization
• Packing problems
• Sphere packing
• Semidefinite programming
• Linear programming
• Conic optimization
• Relaxation
• Kepler conjecture
• Optimization problem

A reprint from American Scientist the magazine of Sigma Xi, The Scientific Research Society

Source URL: labs.cas.usf.edu

• Spheres
• Discrete geometry
• Packing problems
• Crystallography
• Sphere packing
• Differential topology
• Close-packing of equal spheres
• Kissing number problem
• 3-sphere
• Kepler conjecture
• Sphere
• Celestial spheres

Moment methods in energy minimization David de Laat Delft University of Technology (Joint with Fernando Oliveira and Frank Vallentin) L´aszl´

Source URL: www.daviddelaat.nl

• Operations research
• Discrete geometry
• NP-complete problems
• Conjectures
• Circle packing
• Sphere packing
• Independent set
• Kepler conjecture
• Tammes problem
• Mathematical optimization
• Semidefinite programming
• FranklRdl graph