Efficient genetic K-Means clustering for health care knowledge discovery

Ahmed Alsayat, H. El-Sayed
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引用次数: 28

Abstract

Data mining and machine learning are becoming the most interesting research areas and increasingly popular in health organizations. The hidden patterns among patients data can be extracted by applying data mining. The techniques and tools of data mining are very helpful as they provide health care professionals with significant knowledge toward a decision. Researchers have shown several utilities of data mining techniques such as clustering, classification, and regression in health care domain. Particularly, clustering algorithms which help researchers discover new insights by segmenting patients and providing them with effective treatments. This paper, reviews existing methods of clustering and present an efficient K-Means clustering algorithm which uses Self Organizing Map (SOM) method to overcome the problem of finding number of centroids in traditional K-Means. The SOM based clustering is very efficient due to its unsupervised learning and topology preserving properties. Two-staged clustering algorithm uses SOM to produce the prototypes in the first stage and then use those prototypes to create clusters in the second stage. Two health care datasets are used in the proposed experiments and a cluster accuracy metric was applied to evaluate the performance of the algorithm. Our analysis shows that the proposed method is accurate and shows better clustering performance along with valuable insights for each cluster. Our approach is unsupervised, scalable and can be applied to various domains.
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医疗保健知识发现的高效遗传k均值聚类
数据挖掘和机器学习正在成为最有趣的研究领域,并且在卫生组织中越来越受欢迎。应用数据挖掘技术可以提取患者数据中隐藏的模式。数据挖掘的技术和工具非常有用,因为它们为医疗保健专业人员提供了重要的决策知识。研究人员已经展示了数据挖掘技术在医疗保健领域的一些应用,如聚类、分类和回归。特别是聚类算法,它可以帮助研究人员通过对患者进行分类并提供有效的治疗来发现新的见解。本文在回顾现有聚类方法的基础上,提出了一种有效的K-Means聚类算法,该算法利用自组织映射(SOM)方法克服了传统K-Means聚类中质心个数查找问题。基于SOM的聚类由于其无监督学习和拓扑保持的特性而非常高效。两阶段聚类算法在第一阶段使用SOM生成原型,然后在第二阶段使用这些原型创建聚类。实验中使用了两个医疗保健数据集,并采用聚类精度度量来评估算法的性能。我们的分析表明,所提出的方法是准确的,并且具有更好的聚类性能以及对每个聚类的有价值的见解。我们的方法是无监督的,可扩展的,可以应用于各种领域。
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