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Minimal spanning tree problem in stock networks analysis: An efficient algorithm

机译:股票网络分析中的最小生成树问题:一种有效的算法

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Since the last decade, minimal spanning trees (MSTs) have become one of the main streams in econophysics to filter the important information contained, for example, in stock networks. The standard practice to find an MST is by using Kruskal's algorithm. However, it becomes slower and slower when the number of stocks gets larger and larger. In this paper we propose an algorithm to find an MST which has considerably promising performance. It is significantly faster than Kruskal's algorithm and far faster if there is only one unique MST in the network. Our approach is based on the combination of fuzzy relation theory and graph theoretical properties of the forest of all MSTs. A comparison study based on real data from four stock markets and four types of simulated data will be presented to illustrate the significant advantages of the proposed algorithm.
机译:自上个十年以来,最小生成树(MST)成为经济物理学中过滤包含在股票网络中的重要信息的主要流之一。查找MST的标准方法是使用Kruskal算法。但是,当股票数量越来越大时,它变得越来越慢。在本文中,我们提出了一种算法来查找具有相当有希望的性能的MST。它比Kruskal算法快得多,如果网络中只有一个唯一的MST,则速度要快得多。我们的方法是基于模糊关系理论和所有MST森林的图理论属性的结合。将基于四个股市的真实数据和四种类型的模拟数据进行比较研究,以说明该算法的显着优势。

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