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An evaluation of k-means as a local search operator in hybrid memetic group search optimization for data clustering

机译:在混合膜组搜索优化中的本地搜索运算符对数据群集的评估

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摘要

Cluster analysis is one important field in pattern recognition and machine learning, consisting in an attempt to distribute a set of data patterns into groups, considering only the inner properties of those data. One of the most popular techniques for data clustering is the K-Means algorithm, due to its simplicity and easy implementation. But K-Means is strongly dependent on the initial point of the search, what may lead to suboptima (local optima) solutions. In the past few decades, Evolutionary Algorithms (EAs), like Group Search Optimization (GSO), have been adapted to the context of cluster analysis, given their global search capabilities and flexibility to deal with hard optimization problems. However, given their stochastic nature, EAs may be slower to converge in comparison to traditional clustering models (like K-Means). In this work, three hybrid memetic approaches between K-Means and GSO are presented, named FMKGSO, MKGSO and TMKGSO, in such a way that the global search capabilities of GSO are combined with the fast local search performances of K-Means. The degree of influence of K-Means on the behavior of GSO method is evaluated by a set of experiments considering both real-world problems and synthetic data sets, using five clustering metrics to access how good and robust the proposed hybrid memetic models are.
机译:群集分析是模式识别和机器学习中的一个重要领域,包括尝试将一组数据模式分配成组,仅考虑这些数据的内部属性。由于其简单和简单实现,数据聚类最流行的技术技术之一是K-Means算法。但K-Meance强烈依赖于搜索的初始点,可能导致子Optima(本地Optima)解决方案。在过去的几十年中,鉴于其全球搜索能力和对处理硬优化问题的灵活性,鉴于它们的全球搜索能力和灵活性,进化算法(EAS)(例如集群搜索优化(GSO))已经适应集群分析的上下文。然而,鉴于他们的随机性质,与传统聚类模型(如K-Means)相比,EAS可以较慢收敛。在这项工作中,呈现了K-Means和GSO之间的三种混合膜方法,命名为FMKGSO,MKGSO和TMKGSO,使GSO的全球搜索能力与K-Means的快速本地搜索性能相结合。 K-Milith对GSO方法行为的影响程度是通过考虑真实问题和合成数据集的一组实验来评估,使用五个聚类指标来访问所提出的混合膜模型有多好和强大。

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