Packing 16, 17 or 18 circles in an equilateral triangle
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Publication:1900192
DOI10.1016/0012-365X(95)90139-CzbMath0836.52006WikidataQ56169159 ScholiaQ56169159MaRDI QIDQ1900192
J. B. M. Melissen, Peter Cornelis Schuur
Publication date: 3 December 1995
Published in: Discrete Mathematics (Search for Journal in Brave)
Packing and covering in (2) dimensions (aspects of discrete geometry) (52C15) Combinatorial aspects of packing and covering (05B40)
Related Items (4)
Densest packings of eleven congruent circles in a circle ⋮ Metaheuristics: A bibliography ⋮ Dense packings of congruent circles in a circle ⋮ Packing 13 circles in an equilateral triangle
Cites Work
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- Optimization by Simulated Annealing
- Some progress in the packing of equal circles in a square
- Die dichteste Packung von 14 Kreisen in einem Quadrat. (On the densest packing of fourteen circles in a square)
- Die dichteste Packung von 36 Kreisen in einem Quadrat. (On the denest packing of 36 circles in a square)
- A better packing of ten equal circles in a square
- Optimal packing and covering in the plane are NP-complete
- Unsolved problems in geometry
- Kreispackung in Quadraten
- Densest packing of six equal circles in a square
- Densest packings of eleven congruent circles in a circle
- Optimal packings of eleven equal circles in an equilateral triangle
- A Finite Packing Problem
- Dense Packing of Equal Circles within a Circle
- Densest Packings of Congruent Circles in an Equilateral Triangle
- On a Geometric Extremum Problem
- The Densest Packing of 9 Circles in a Square
- Der Mindestabstand von n in der Einheitskreisscheibe gelegenen Punkten
- The Packing of Equal Circles in a Square
- Packing Cylinders into Cylindrical Containers
- Packing of 14, 16, 17 and 20 Circles in a Circle
- On the Packing of Ten Equal Circles in a Square
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