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Learning Robust and Discriminative Subspace With Low-Rank Constraints

机译:学习具有低秩约束的鲁棒且具有判别力的子空间

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In this paper, we aim at learning robust and discriminative subspaces from noisy data. Subspace learning is widely used in extracting discriminative features for classification. However, when data are contaminated with severe noise, the performance of most existing subspace learning methods would be limited. Recent advances in low-rank modeling provide effective solutions for removing noise or outliers contained in sample sets, which motivates us to take advantage of low-rank constraints in order to exploit robust and discriminative subspace for classification. In particular, we present a discriminative subspace learning method called the supervised regularization-based robust subspace (SRRS) approach, by incorporating the low-rank constraint. SRRS seeks low-rank representations from the noisy data, and learns a discriminative subspace from the recovered clean data jointly. A supervised regularization function is designed to make use of the class label information, and therefore to enhance the discriminability of subspace. Our approach is formulated as a constrained rank-minimization problem. We design an inexact augmented Lagrange multiplier optimization algorithm to solve it. Unlike the existing sparse representation and low-rank learning methods, our approach learns a low-dimensional subspace from recovered data, and explicitly incorporates the supervised information. Our approach and some baselines are evaluated on the COIL-100, ALOI, Extended YaleB, FERET, AR, and KinFace databases. The experimental results demonstrate the effectiveness of our approach, especially when the data contain considerable noise or variations.
机译:在本文中,我们旨在从嘈杂的数据中学习鲁棒的和有区别的子空间。子空间学习被广泛用于提取区分特征以进行分类。但是,当数据被严重噪声污染时,大多数现有子空间学习方法的性能将受到限制。低秩建模的最新进展为消除样本集中包含的噪声或离群值提供了有效的解决方案,这促使我们利用低秩约束来利用强大而有区别的子空间进行分类。特别是,我们通过结合低秩约束,提出了一种区分子空间学习方法,称为基于监督正则化的鲁棒子空间(SRRS)方法。 SRRS从嘈杂的数据中寻找低秩表示,并从恢复的干净数据中共同学习判别子空间。设计监督正则化函数以利用类标签信息,从而增强子空间的可分辨性。我们的方法被表述为约束等级最小化问题。我们设计了一种不精确的增强拉格朗日乘数优化算法来解决该问题。与现有的稀疏表示和低等级学习方法不同,我们的方法从恢复的数据中学习低维子空间,并显式合并受监管的信息。我们的方法和一些基准在COIL-100,ALOI,Extended YaleB,FERET,AR和KinFace数据库中进行了评估。实验结果证明了我们方法的有效性,特别是当数据包含大量噪声或变化时。

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