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The optimized K-means algorithms for improving randomly-initialed midpoints

机译:优化的K均值算法可改善随机初始化的中点

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In view of the traditional k-means randomly generated initial cluster centers approach proposed three kinds of adaptive optimization algorithm that are the nearest neighbor K-mean, extreme neighbor K-means and adaptive K-means. The nearest neighbor K-means is to ascertain the K group by searching weighted Euclidean nearest point in multidimensional space; and the extreme neighbor K-means is farthest nearest decision method; adaptive K-means is setting data into the matrix, then do normalization and dualization processing with the matrix, and calculate each vector dissimilarity to determine and weight correction Euclidean distance of initial center points. These 3 kinds of optimization algorithm improve the original K-means, improve the stability of the algorithm and accuracy, and each of them is suitable for different application space.
机译:针对传统的k均值随机生成初始聚类中心的方法,提出了三种自适应优化算法:最近邻K均值,极端邻K均值和自适应K均值。最近邻K均值是通过在多维空间中搜索加权的欧几里得最近点来确定K组的。极端邻居K-均值是最远的最近决策方法;自适应K均值是将数据设置到矩阵中,然后对矩阵进行归一化和对偶化处理,并计算每个向量的相异性,以确定并校正初始中心点的欧几里德距离。这3种优化算法对原始K均值进行了改进,提高了算法的稳定性和准确性,并且每种都适用于不同的应用空间。

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