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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >Weighted bilateral K-means algorithm for fast co-clustering and fast spectral clustering
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Weighted bilateral K-means algorithm for fast co-clustering and fast spectral clustering

机译:快速共聚和快速谱聚类的加权双侧K均值算法

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摘要

Bipartite spectral graph partition (BSGP) is a school of the most well-known algorithms designed for the bipartite graph partition problem. It is also a fundamental mathematical model widely used in the tasks of co-clustering and fast spectral clustering. In BSGP, the key is to find the minimal normalized cuts (Ncuts) of bipartite graph. However, the convolutional BSGP algorithms usually need to use the singular value decomposition (SVD) to find the minimal Ncuts, which is computational prohibitive. Under this circumstance, the application range of those methods would be limited when the volume of the dataset is huge or the dimension of features is high. To overcome this problem, this paper proposes a novel weighted bilateral k-means (WBKM) algorithm and applies it for co-clustering and fast spectral clustering. Specifically, WBKM is a relaxation of the problem of finding the minimal Ncuts of bipartite graph, so it can be seen as a new solution for the minimal-Ncuts problem in bipartite graph. Different from the conventional relaxation ways, WBKM relaxes the minimal-Ncuts problem to a Non-negative decomposition problem which can be solved by an efficient iterative method. Therefore, the running speed of the proposed method is much faster. Besides, as our model can directly output the clustering results without any help of post-procedures, its solution tends to be more close to the ideal solution of the minimal-Ncuts problem than that of the conventional BSGP algorithms. To demonstrate the effectiveness and efficiency of the proposed method, extensive experiments on various types of datasets are conducted. Compared with other state-of-the-art methods, the proposed WBKM not only has faster computational speed, but also achieves more promising clustering results. (C) 2020 Elsevier Ltd. All rights reserved.
机译:二部谱图划分(BSGP)是为二部图划分问题设计的一组最著名的算法。它也是一种基本的数学模型,广泛应用于共聚类和快速谱聚类任务中。在BSGP中,关键是找到二部图的最小归一化割(NCUT)。然而,卷积BSGP算法通常需要使用奇异值分解(SVD)来寻找最小NCUT,这是计算上的限制。在这种情况下,当数据量较大或特征维数较高时,这些方法的应用范围就会受到限制。为了克服这个问题,本文提出了一种新的加权双边k均值(WBKM)算法,并将其应用于共聚类和快速谱聚类。具体地说,WBKM是对求二部图最小NCUT问题的一种放松,因此它可以看作是求解二部图最小NCUT问题的一种新方法。与传统的松弛方法不同,WBKM将最小Ncuts问题松弛为一个非负分解问题,该问题可以通过有效的迭代方法求解。因此,该方法的运行速度要快得多。此外,由于我们的模型可以直接输出聚类结果,而不需要任何后置过程的帮助,因此它的解比传统的BSGP算法更接近最小Ncuts问题的理想解。为了证明该方法的有效性和效率,在各种类型的数据集上进行了大量实验。与其他先进的聚类方法相比,本文提出的WBKM不仅计算速度更快,而且获得了更具前景的聚类结果。(C) 2020爱思唯尔有限公司版权所有。

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