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Joint Feature Selection and Subspace Learning

机译:联合特征选择和子空间学习

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摘要

Dimensionality reduction is a very important topic in machine learning. It can be generally classified into two categories: feature selection and sub-space learning. In the past decades, many methods have been proposed for dimensionality reduction. However, most of these works study feature selection and subspace learning independently. In this paper, we present a framework for joint feature selection and subspace learning. We reformulate the subspace learning problem and use L_(2,1)-norm on the projection matrix to achieve row-sparsity, which leads to selecting relevant features and learning transformation simultaneously. We discuss two situations of the proposed framework, and present their optimization algorithms. Experiments on benchmark face recognition data sets illustrate that the proposed framework outperforms the state of the art methods overwhelmingly.
机译:降维是机器学习中非常重要的主题。一般将其分为两类:特征选择和子空间学习。在过去的几十年中,已经提出了许多降低尺寸的方法。但是,大多数这些作品都是独立研究特征选择和子空间学习的。在本文中,我们提出了一个联合特征选择和子空间学习的框架。我们重新制定了子空间学习问题,并在投影矩阵上使用L_(2,1)-范数来实现行稀疏性,从而导致选择相关特征并同时进行学习变换。我们讨论了所提出框架的两种情况,并提出了它们的优化算法。在基准人脸识别数据集上进行的实验表明,所提出的框架在性能上远远超过了现有方法。

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