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Quick attribute reduct algorithm for neighborhood rough set model

机译:邻域粗糙集模型的快速属性约简算法

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In this paper, we propose an efficient quick attribute reduct algorithm based on neighborhood rough set model. In this algorithm we divide the objects (records) of the whole data set into a series of buckets based on their Euclidean distances, and then iterate each record by the sequence of buckets to calculate the positive region of neighborhood rough set model. We also prove that each record’s h-neighborhood elements can only be contained in its own bucket and its adjacent buckets, thus it can reduce the iterations greatly. Based on the division of buckets, we then present a new fast algorithm to calculate the positive region of neighborhood rough set model, which can achieve a complexity of O(m|U|); m is the number of attributes, |U| is the number of records containing in the data set. Furthermore, with the new fast positive region computation algorithm, we present a quick reduct algorithm for neighborhood rough set model, and our algorithm can achieve a complexity of O(m~2|U|). At last, the efficiency of this quick reduct algorithm is proved by comparable experiments, and especially this algorithm is more suitable for the reduction of big data.
机译:本文提出了一种基于邻域粗糙集模型的高效快速属性约简算法。在该算法中,我们基于整个数据集的对象(记录)的欧几里德距离将它们划分为一系列的存储桶,然后通过存储桶序列对每个记录进行迭代,以计算邻域粗糙集模型的正区域。我们还证明,每个记录的h邻域元素只能包含在其自己的存储桶及其相邻存储桶中,因此可以大大减少迭代次数。然后,在基于桶划分的基础上,提出了一种新的快速算法来计算邻域粗糙集模型的正区域,可以实现O(m | U |)的复杂度。 m是属性的数量,| U |是数据集中包含的记录数。此外,利用新的快速正区域计算算法,提出了一种用于邻域粗糙集模型的快速归约算法,该算法可以实现O(m〜2 | U |)的复杂度。最后,通过比较实验证明了该快速归约算法的有效性,尤其是该算法更适合于大数据的约简。

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