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Compact Packings of the Plane with Three Sizes of Discs

机译:三种尺寸圆盘的紧凑型盘根

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A compact packing is a set of non-overlapping discs where all the holes between discs are curvilinear triangles. There is only one compact packing by discs of radius 1. There are exactly 9 values of r which allow a compact packing with discs of radius 1 and r. It has been proven that at most 11462 pairs (r, s) allow a compact packing with discs of radius 1, r and s. We prove that there are exactly 164 such pairs.
机译:紧凑包装是一组不重叠的圆盘,其中圆盘之间的所有孔均为曲线三角形。半径为1的圆盘只有一个紧凑装箱。r的9个值正好允许半径为1和r的圆盘进行紧凑装箱。已经证明,最多11462对(r,s)允许使用半径为1,r和s的圆盘进行紧凑包装。我们证明确实有164个这样的对。

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