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A Network Layout Algorithm Based on the Principle of Regular Hexagons Covering a Plane

机译:基于正六边形覆盖平面的网络布局算法

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Given some discrete points on a plane, an optimal network layout was computed to make the distance between any two adjoining points less than or equal to the given value d, and to maximize the number of the given points near the network-nodes. The computing method was based on the principle of regular hexagons covering a plane. All the given coordinates were mapped to an enlarged unit, and the sufficient and necessary condition of the points P_(i1), P_(i2), ... , P_(ik) being used is that their image points in the enlarged unit can be covered by a round. By translating the center of the round in the enlarged unit, the algorithm found out the most points of being used, and sought out the optimal network layout. For any instance I and ε > 0, its feasible solution A(ε)[I] satisfies: when ε → 0, A(ε)[I] → OPT[I].
机译:给定平面上的一些离散点,计算出最佳的网络布局,以使任意两个相邻点之间的距离小于或等于给定值d,并使网络节点附近的给定点数最大化。该计算方法基于覆盖平面的正六边形原理。所有给定的坐标都映射到一个放大的单元,并且使用的点P_(i1),P_(i2),...,P_(ik)的充要条件是它们在放大单元中的图像点可以被一个回合覆盖。通过以扩大的单位平移回合的中心,该算法找出了使用最多的点,并找出了最佳的网络布局。对于任何实例I和ε> 0,其可行解A(ε)[I]都满足:当ε→0时,A(ε)[I]→OPT [I]。

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