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Fast Euclidean Minimum Spanning Tree: Algorithm, Analysis, and Applications

机译:快速欧几里德最小生成树:算法,分析和应用

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The Euclidean Minimum Spanning Tree problem has applications in a wide range of fields, and many efficient algorithms have been developed to solve it. We present a new, fast, general EMST algorithm, motivated by the clustering and analysis of astronomical data. Large-scale astronomical surveys, including the Sloan Digital Sky Survey, and large simulations of the early universe, such as the Millennium Simulation, can contain millions of points and fill terabytes of storage. Traditional EMST methods scale quadratically, and more advanced methods lack rigorous runtime guarantees. We present a new dual-tree algorithm for efficiently computing the EMST, use adaptive algorithm analysis to prove the tightest (and possibly optimal) runtime bound for the EMST problem to-date, and demonstrate the scalability of our method on astronomical data sets.
机译:欧几里得最小生成树问题已在广泛领域中得到应用,并且已经开发出许多有效的算法来解决该问题。我们提出了一种新的,快速的,通用的EMST算法,其灵感来自于天文学数据的聚类和分析。大规模的天文测量,包括Sloan数字天空测量,以及早期宇宙的大型模拟,例如Millennium模拟,可以包含数百万个点,并可以存储TB级的数据。传统的EMST方法按比例缩放,而更高级的方法缺少严格的运行时保证。我们提出了一种用于有效计算EMST的新的双树算法,使用自适应算法分析来证明迄今为止针对EMST问题的最严格的(并且可能是最佳的)运行时范围,并展示了我们的方法在天文数据集上的可扩展性。

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