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An Adaptive Spectral Clustering Algorithm Based on the Importance of Shared Nearest Neighbors

机译:基于共享最近邻的重要性的自适应谱聚类算法

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The construction of a similarity matrix is one significant step for the spectral clustering algorithm; while the Gaussian kernel function is one of the most common measures for constructing the similarity matrix. However, with a fixed scaling parameter, the similarity between two data points is not adaptive and appropriate for multi-scale datasets. In this paper, through quantitating the value of the importance for each vertex of the similarity graph, the Gaussian kernel function is scaled, and an adaptive Gaussian kernel similarity measure is proposed. Then, an adaptive spectral clustering algorithm is gotten based on the importance of shared nearest neighbors. The idea is that the greater the importance of the shared neighbors between two vertexes, the more possible it is that these two vertexes belong to the same cluster; and the importance value of the shared neighbors is obtained with an iterative method, which considers both the local structural information and the distance similarity information, so as to improve the algorithm’s performance. Experimental results on different datasets show that our spectral clustering algorithm outperforms the other spectral clustering algorithms, such as the self-tuning spectral clustering and the adaptive spectral clustering based on shared nearest neighbors in clustering accuracy on most datasets.
机译:相似度矩阵的构建是频谱聚类算法的重要一步。高斯核函数是构造相似度矩阵最常用的方法之一。但是,使用固定的缩放参数,两个数据点之间的相似度是不自适应的,并且适合于多尺度数据集。本文通过对相似度图每个顶点的重要性值进行量化,对高斯核函数进行缩放,并提出了一种自适应的高斯核相似度度量。然后,基于共享最近邻的重要性,获得了一种自适应频谱聚类算法。这个想法是,两个顶点之间共享邻居的重要性越高,这两个顶点就属于同一个集群的可能性就越大。通过迭代的方法获得共享邻居的重要性值,该方法同时考虑了局部结构信息和距离相似性信息,从而提高了算法的性能。在不同数据集上的实验结果表明,我们的频谱聚类算法在大多数数据集的聚类精度上均优于其他频谱聚类算法,例如自调整频谱聚类和基于共享最近邻的自适应频谱聚类。

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