Gravitational clustering algorithm based on mutual K-nearest neighbors

Zhenming Ma, Jiaqi Xu, Ruixi Li, Jinpeng Chen
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引用次数: 0

Abstract

To address the problems of difficulty in determining the truncation distance, single definition of local density and low robustness of non-centroid assignment strategy and chain reaction in density peaking clustering algorithm (DPC), this paper proposes a gravitational clustering algorithm (GMNN) based on mutual K nearest neighbors. The algorithm redefines the similarity metric and local density using the mutual K-nearest neighbor approach. Based on the local gravity model, a two-step clustering strategy is designed to isolate the chain reaction to complete the clustering through the mutual gravity between points and clusters. It is marked by simulation experiments that DG-DPC algorithm is effective for both synthetic dataset and UCI dataset, and the accuracy rate is improved by 31.07%, 45.60%, 50.20%, and 35.5% on average relative to RE-DPC algorithm, DPC algorithm, GAP-DPC algorithm, and DG-DPC algorithm, respectively.
基于相互k近邻的引力聚类算法
针对密度峰值聚类算法(DPC)中存在截断距离难以确定、局部密度定义单一、非质心分配策略鲁棒性低等问题,提出了一种基于互K近邻的引力聚类算法(GMNN)。该算法利用互k近邻法重新定义了相似度度量和局部密度。在局部引力模型的基础上,设计了两步聚类策略,隔离链式反应,通过点与簇之间的相互引力完成聚类。仿真实验表明,DG-DPC算法对合成数据集和UCI数据集都是有效的,相对于RE-DPC算法、DPC算法、GAP-DPC算法和DG-DPC算法,准确率平均分别提高了31.07%、45.60%、50.20%和35.5%。
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