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Approximate Minimum Spanning Tree For Points Moving In A Euclidean Two-Dimensions Plane

机译:在欧式二维平面上移动的点的近似最小生成树

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We have proposed an algorithm for maintaining an approximate EMST for points moving in 2D-Euclidean plane. Although, efficiency and responsiveness are more important metrics of KDS, but our approach is only local and compact. We can make it responsive by using some extra space for storing the approximate EMST in such a way, such that the cycle can be detected in less than O(n) time. The datastructure used in our algorithm do not require any central storage. It performs in the same way if it is distributed over the points. Thus, this algorithm can also be used to find an EMST for independent objects in motion having autonomous processing capabilities.
机译:我们提出了一种算法,用于维持在二维欧氏平面中移动的点的近似EMST。尽管效率和响应能力是KDS的更重要指标,但是我们的方法只是局部且紧凑。我们可以通过使用一些额外的空间来存储近似的EMST,从而使其响应,从而可以在不到O(n)的时间内检测到周期。我们的算法中使用的数据结构不需要任何中央存储。如果将其分布在各个点上,则其执行方式相同。因此,该算法也可以用于为具有自主处理能力的运动中的独立对象找到EMST。

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