Results 231 to 240 of about 19,217 (256)
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2017
Kepler’s conjecture asserts that the highest possible density an arrangement of congruent balls can have is the one of the face-centered cubic packing. That is, the pyramid arrangement of balls on a square base, or on a triangular base, like oranges are usually arranged at fruit stands.
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Kepler’s conjecture asserts that the highest possible density an arrangement of congruent balls can have is the one of the face-centered cubic packing. That is, the pyramid arrangement of balls on a square base, or on a triangular base, like oranges are usually arranged at fruit stands.
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Book Review: A Novelist's Kepler: Kepler
Journal for the History of Astronomy, 1982openaire +2 more sources
Transiting circumbinary planets Kepler-34 b and Kepler-35 b
Nature, 2012William F Welsh +2 more
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The mass of the Mars-sized exoplanet Kepler-138 b from transit timing
Nature, 2015Daniel Jontof-hutter +2 more
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Book Review: Kepler the Philosopher: Johannes Kepler
Journal for the History of Astronomy, 2005James A. Connor, Petra S. Jung
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Jammed hard-particle packings: From Kepler to Bernal and beyond
Reviews of Modern Physics, 2010Salvatore Torquato
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A closely packed system of low-mass, low-density planets transiting Kepler-11
Nature, 2011Jack J Lissauer +2 more
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Kepler's Iterative Solution to Kepler's Equation
Journal for the History of Astronomy, 2000openaire +2 more sources