聚类分析
星团(航天器)
计算机科学
边界(拓扑)
算法
样品(材料)
图形
核密度估计
k-中位数聚类
相关聚类
模式识别(心理学)
数学
树冠聚类算法
人工智能
统计
组合数学
物理
数学分析
估计员
热力学
程序设计语言
作者
Chen Sun,Mingjing Du,Jiarui Sun,Kangkang Li,Yongquan Dong
标识
DOI:10.1016/j.ijar.2022.12.002
摘要
Density Peaks Clustering (DPC) is a classic density-based clustering algorithm that has been successfully applied in various areas. However, it assigns samples based on their nearest neighbors with higher density which may lead to an error propagation problem. Besides, it can not detect fringe and overlapping samples. To handle these defects, we improve the density measurement of DPC to make it more adaptive to different shapes and varying densities. Furthermore, we extend DPC to three-way clustering which means a sample in the positive region certainly belongs to the cluster, a sample in the boundary region belongs to the cluster partially and a sample in the negative region certainly does not belong to the cluster. In this paper, we propose a three-way clustering method called TW-RDPC. It mainly consists of three steps: (1) Identify cluster centers and assign other samples based on relative Cauchy kernel density to get initial clusters. (2) Detect potential boundary samples through boundary detection graph. (3) Determine whether potential boundary samples belong to multiple clusters based on the subordinate relationship to their k nearest neighbors. In order to validate TW-RDPC, we compare it to 7 algorithms on 10 synthetic datasets and 8 real-world datasets. Experimental results indicate that TW-RDPC is competitive with the compared 7 algorithms.
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