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- Zsolt Gáspár, Tibor Tarnai, Krisztián Hincz
- JoCG
- 2014

How must n equal circles of given radius r be placed so that they cover as great a part of the area of the unit circle as possible? In this Part II of a two-part paper, a conjectured solution of this problem for n = 5 is given for r varying from the maximum packing radius to the minimum covering radius. Results are obtained by applying a mechanical model… (More)

- Zsolt Gáspár, Tibor Tarnai, Krisztián Hincz
- JoCG
- 2014

How must n equal circles of given radius be placed so that they cover as great a part of the area of the unit circle as possible? To analyse this mathematical problem, mechanical models are introduced. A generalized tensegrity structure is associated with a maximum area configuration of the n circles, whose equilibrium configuration is determined… (More)

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