利用归一化改进k均值聚类的预测分析新技术

Shruti Gupta, Abha Thakral, Shilpi Sharma
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引用次数: 6

摘要

聚类是对数据集中的模式进行无监督分类。聚类被广泛用于发现分布式模式并将其分类为簇。聚类算法使用基于距离的相似性度量。为了聚类数据点,k-means使用欧几里得距离度量和中心点选择。在K-means聚类中,数据点将被堆叠并选择一个中心点。从选择的中心点开始,计算欧几里得距离,并在此基础上为数据点分配聚类。K-means的缺点之一是必须提供集群的数量,因为有些数据点仍然是非集群的。在本文中,我们提出了一种聚类计算,通过它可以自然地表征聚类的数量。该方法不仅提高了聚类精度,减少了聚类时间,而且通过多次迭代可以提高聚类质量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Novel technique for prediction analysis using normalization for an improvement in K-means clustering
Clustering is the unsupervised classification of spatterns in a dataset. Clustering is widely used to discover distributed patterns and classify them as clusters. Clustering algorithms uses a similarity measure based on distance. In order to cluster data points, k-means uses Euclidean distance measure and central point choice. In the K-means clustering, data points will be stacked and a central point is chosen. From the central point chosen, Euclidean distance will be computed and on that basis clusters will be assigned to the data points. One of the drawbacks of K-means is that numbers of clusters has to be provided due to which some data points remains un-clustered. In this paper, we propose a clustering calculation through which number of clusters can be characterised naturally. The proposed technique will improve accuracy and decrease clustering time moreover cluster quality will also be improved through multiple iterations.
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