两个半月分类的改进K-means聚类算法

L. Sawaqed, M. AlShabi, Samer Alshaer, Iyad Salameh
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引用次数: 7

摘要

机器学习的分类问题使用特定目标下的监督学习对新的观察值进行分类。这项工作提出了一种新的聚类和分类方法,该方法结合了进化算法和K-means算法。为了评估所提出方法的性能,作者使用了一个众所周知的基准问题“两个半月环分类”进行了模拟研究。当一个新的观测点位于两个半月的交点区域时,所选择的问题带来了进一步的复杂性和更高的分类挑战。用几个点的笛卡尔坐标作为两个半月环的数据集。该集合被注入了复杂的重叠情况,以构成一次属于多个类(环)的数据点。利用提出的聚类和分类方法对修改后的集合进行了研究。该算法采用遗传算法获得最优聚类中心。采用白化方法克服了重叠点对聚类精度的影响。得到的分类结果比传统K-means聚类算法得到的分类结果有增强。在不同环尺寸和几种重叠情况下,结果是一致的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An improved K-means clustering algorithm for two half-moon classification
Classification problems of machine learning use supervised learning under specific targets to classify new observations. This work presents a new clustering and classification approach that combines an evolutionary algorithm with the K-means algorithm. In order to assess the performance of the proposed approach, the authors conducted a simulation study using a well-known benchmark problem called “two half-moon rings classification”. The selected problem introduces further complexity and higher classification challenge when a new observation is located in region of intersection of the two half-moons. The Cartesian coordinates of several points are used as a data set for two half-moon rings. The set is injected with complex overlap situations to constitute data points that belong to more than one class (ring) at a time. The modified set is investigated using the proposed clustering and classification approach. The proposed algorithm obtains the optimal cluster centers using genetic algorithm. Furthermore, it adopts whitening method to overcome the effect of overlapped points on clustering accuracy. Obtained classification results showed enhancement over those produced by the conventional K-means clustering algorithm. The results are consistent under different ring dimensions, and several overlap situations.
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