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A new density estimator based on nearest and farthest neighbor

机译:一种基于最近和最远邻居的新密度估计器

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Usually nearest-neighbor density estimator methods suffer from problems such as high time complexity of O(n2) and high memory requirement especially when indexing is used. These problems produce limitations on applying them for small datasets. In this paper a new method is proposed that calculates distances to nearest and farthest neighbor nodes to make dataset subgroups; therefore, computational time complexity becomes of O(nlogn) and space complexity becomes constant. After subgroup formation, assembling technique is used to derive correct clusters. The proposed method uses a new parameter to detect clusters which are not obviously separable. The ratio of middle point to minimum density of clusters is compared to this parameter which its value is dependent on the clustering problem. The proposed method is applied to both synthetized and real-world datasets and the results demonstrated the feasibility of the proposed method. Furthermore, the proposed method is compared to the similar algorithm - DBSCAN- on real-world datasets and the results showed significantly higher accuracy of the proposed method.
机译:通常,最近邻密度估计器方法存在诸如O(n2)的时间复杂度高和内存需求高等问题,尤其是在使用索引时。这些问题限制了将其应用于小型数据集的局限性。本文提出了一种新方法,该方法计算到最近和最远的邻居节点的距离,以构成数据集子组。因此,计算时间复杂度变为O(nlogn),空间复杂度变为常数。在子组形成之后,使用组装技术来得出正确的簇。所提出的方法使用新的参数来检测显然不可分离的聚类。将群集的中点与最小密度之比与该参数进行比较,该参数的值取决于群集问题。将该方法应用于合成数据集和真实数据集,结果证明了该方法的可行性。此外,将该方法与真实世界数据集上的类似算法DBSCAN-进行了比较,结果表明该方法的准确性显着提高。

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