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Geometrical Approach to a New Hybrid Grid-Based Gravitational Clustering Algorithm

机译:一种新的混合网格重力聚类算法的几何方法

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摘要

In the past years, several clustering algorithms have been developed, for example, K-means, K-medoid. Most of these algorithms have the common problem of selecting the appropriate number of clusters and these algorithms are sensitive to noisy data and would cause less accurate clustering of the data set. Therefore, this paper introduces a new Hybrid Grid-based Gravitational Clustering Algorithm (HGGCA) geometrically, which can automatically detect the number of clusters of the targeted data set and find the clusters with any arbitrary forms and filter the noisy data. This proposed clustering algorithm is used to move the cluster centers to the areas where the data density is high based on Newton’s law of gravity and Newton’s laws of motion. Also, the proposed method has higher accuracy than the existing K-means and K-medoids methods which is shown in the experimental result. In this study, we used cluster-validity-indicators to verify the validity of the proposed and existing methods of clustering. Experimental results show that the proposed algorithm massively creates high-quality clusters.
机译:在过去几年中,已经开发了几种聚类算法,例如K-Means,K-edoid。这些算法中的大多数具有选择适当数量的群集的常见问题,并且这些算法对噪声数据敏感,并且会导致数据集的较少群集。因此,本文介绍了一种新的混合网格基重力聚类算法(HGGCA)几何上,可以自动检测目标数据集的簇数,并找到具有任意形式的群集并过滤噪声数据。这种建议的聚类算法用于将集群中心移动到数据密度高度高的区域,基于牛顿的重力和牛顿运动规律。此外,所提出的方法具有比实验结果所示的现有K-Means和K-modoids方法更高的精度。在本研究中,我们使用群集 - 有效性指示符验证群集和现有的聚类方法的有效性。实验结果表明,该算法大规模创造了高质量的群集。

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