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Differential evolution-based subspace clustering via thresholding ridge regression

机译:基于阈值岭回归的基于差分演化的子空间聚类

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A robust subspace clustering assigns a label to each data point in a noisy and high dimensional dataset which has a collection of multiple linear subspaces of low dimension. To reduce the effect of noise in the dataset for subspace clustering, many methods have been proposed such as sparse representation-based, low rank representation-based, and thresholding ridge regression methods. These methods either reduce the noise in the input space (sparse representation and low rank representation) or in the projection space (thresholding ridge regression). However, reduction of noise in the projection space eliminates the constraints of spars errors and a prior knowledge of structure of errors. Further, thresholding ridge regression method uses k-means algorithm for clustering which is sensitive to initial centroids and may stuck into local optimum. Therefore, this paper introduces a modified thresholding ridge regression-based subspace clustering method which uses differential evolution and k-means algorithm. The proposed method has been compared with six different methods including thresholding ridge regression on facial image dataset. The experimental results show that the proposed method outperforms the existing algorithms in terms of accuracy and normalized mutual information.
机译:强大的子空间聚类为嘈杂的高维数据集中的每个数据点分配一个标签,该数据集具有多个低维的线性子空间的集合。为了减少数据集中的噪声对子空间聚类的影响,已提出了许多方法,例如基于稀疏表示的方法,基于低秩表示的方法和阈值岭回归方法。这些方法可以减少输入空间中的噪声(稀疏表示和低秩表示)或投影空间中的噪声(阈值岭回归)。然而,减少投影空间中的噪声消除了稀疏误差的限制和误差结构的先验知识。此外,阈值岭回归方法使用k-means算法进行聚类,该算法对初始质心敏感并且可能陷入局部最优。因此,本文提出了一种基于差分阈值和k-means算法的改进的基于阈值岭回归的子空间聚类方法。已将所提出的方法与六种不同的方法进行了比较,其中包括对面部图像数据集进行阈值岭回归的阈值化。实验结果表明,该方法在准确性和归一化互信息方面均优于现有算法。

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