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An effective hybrid crossover operator for genetic algorithms to solve k-means clustering problem

机译:一种有效的遗传算法混合交叉算子,用于解决k均值聚类问题

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The k-means clustering problem is a famous problem with a variety of applications. It can be summarized as finding the best k representative centers for an input data set. K-means algorithm and its variations are known to be fast approximation iterative algorithms to the problem. However, several studies have shown that the genetic algorithm (GA) performs more favorably. In this paper, a new crossover operator for clustering GA is proposed. It combines string-coded crossover operator and real-coded crossover operator. Results from a series of experiments on benchmark data are quite encouraging, including that the newly proposed crossover operator performs better than both string-coded crossover operator and two versions of real-coded crossover operators. The way of coefficient selection for the combination is presented. In addition, the coding scheme and other genetic operations, such as selection and mutation, are discussed in detail.
机译:k-均值聚类问题是在各种应用中的著名问题。可以概括为为输入数据集找到最佳的k个代表中心。已知K-means算法及其变体是对该问题的快速近似迭代算法。但是,一些研究表明,遗传算法(GA)的执行效果更好。本文提出了一种新的用于遗传算法聚类的交叉算子。它结合了字符串编码的交叉运算符和实数编码的交叉运算符。来自基准数据的一系列实验的结果令人鼓舞,其中包括新提出的交叉算子的性能优于字符串编码的交叉算子和实数编码的交叉算子的两个版本。提出了组合的系数选择方法。另外,详细讨论了编码方案和其他遗传操作,例如选择和突变。

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