K-means算法在实际和转换后的数据聚类中的计算时间因子分析

D. A. Kumar, M. Annie, T. Begum
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引用次数: 5

摘要

聚类是将一组对象划分为不同数量的组或集群的过程,这样来自同一组的对象比来自不同组的对象更相似。聚类是数据集的简单而紧凑的表示,在我们对数据集没有先验知识的应用程序中非常有用。有许多数据聚类方法,由于其广泛的应用程序,它们的复杂性和有效性各不相同。K-means是一种标准的、具有里程碑意义的数据聚类算法。这种多通道算法具有较高的时间复杂度。但在实时情况下,我们需要的是时间效率高的算法。因此,这里我们给出了一种使用维纳变换的新方法。这里的数据是k均值聚类的维纳变换。计算结果表明,该方法具有很高的时间效率,并且能够找到非常精细的聚类。
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Computational time factor analysis of K-means algorithm on actual and transformed data clustering
Clustering is the process of partitioning a set of objects into a distinct number of groups or clusters, such that objects from the same group are more similar than objects from different groups. Clusters are the simple and compact representation of a data set and are useful in applications, where we have no prior knowledge about the data set. There are many approaches to data clustering that vary in their complexity and effectiveness due to its wide number of applications. K-means is a standard and landmark algorithm for clustering data. This multi-pass algorithm has higher time complexity. But in real time we want the algorithm which is time efficient. Hence, here we are giving a new approach using wiener transformation. Here the data is wiener transformed for k-means clustering. The computational results shows that the proposed approach is highly time efficient and also it finds very fine clusters.
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