非参数拆分和核合并聚类算法

Khurram Khan;Atiq ur Rehman;Adnan Khan;Syed Rameez Naqvi;Samir Brahim Belhaouari;Amine Bermak
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引用次数: 0

摘要

本研究提出了一种新颖的分裂与核合并聚类(S-KMC)算法,这是一种非参数聚类算法,结合了分层聚类、分区聚类和基于密度聚类的优点。它包括两个主要阶段:分裂和合并。在分裂阶段,使用基于排序的算子将数据划分为最佳子聚类。在合并阶段,一个核函数在将这些子簇投影到通过其中心的直线上后,会估算出这些子簇的密度,从而促进合并操作。S-KMC 是完全非参数的,无需数据的先验信息。它能有效处理:1)形状多样性;2)密度变化;3)高维度;4)异常值;5)缺失值。该算法提供了易于调整的超参数,增强了其对复杂问题的适用性和对数据异常的鲁棒性。对 21 个基准数据集的实验分析表明,S-KMC 在聚类准确性、处理高维数据以及管理数据异常和异常值方面的性能都有所提高。与最先进技术的综合比较进一步验证了所提出的 S-KMC 算法的优越性能或可比性能。
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A Nonparametric Split and Kernel-Merge Clustering Algorithm
This work proposes a novel split and kernel-merge clustering (S-KMC), a nonparametric clustering algorithm that combines the strengths of hierarchical clustering, partitional clustering, and density-based clustering. It consists of two main phases: splitting and merging. In the splitting phase, a ranking-based operator is used to divide the data into optimal subclusters. In the merging phase, a kernel function estimates the density of these subclusters after projecting them onto a straight line passing through their centers, facilitating the merging operation. S-KMC is fully nonparametric, eliminating the need for prior information about the data. It effectively handles 1) shape diversity, 2) density variability, 3) high dimensionality, 4) outliers, and 5) missing values. The algorithm offers easily tunable hyperparameters, enhancing its applicability to complex problems and robustness against data anomalies. Experimental analysis on 21 benchmark datasets demonstrates the improved performance of S-KMC in terms of cluster accuracy, handling high-dimensional data, and managing data anomalies and outliers. Comprehensive comparisons with state-of-the-art techniques further validate the superior or comparable performance of the proposed S-KMC algorithm.
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