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Robust Discriminative Principal Component Analysis

机译:稳健的判别主成分分析

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Least square regression (LSR) and principal component analysis (PCA) are two representative dimensionality reduction algorithms in the fields of machine learning. In this paper, we propose a novel method to jointly learn projections from the subspaces derived from the modified LSR and PCA. To implement simultaneous feature learning, we design a novel joint regression learning model by imposing two orthogonal constraints. Therefore, the learned projections can preserve the minimum reconstruction error and the discriminative information in the low-dimensional subspaces. Besides, since the traditional LSR and PCA are sensitive to the outliers, we utilize the robust L_(2,1)-norm as the metric of loss function to improve the model's robustness. A simple iterative algorithm is proposed to solve the proposed framework. Experiments on face databases show the promising performance of our method.
机译:最小二乘回归(LSR)和主成分分析(PCA)是机器学习领域中的两种代表性降维算法。在本文中,我们提出了一种新的方法,用于从修改后的LSR和PCA派生的子空间中共同学习投影。为了实现同时特征学习,我们通过施加两个正交约束来设计一个新颖的联合回归学习模型。因此,学习的投影可以在低维子空间中保留最小的重构误差和判别信息。此外,由于传统的LSR和PCA对异常值敏感,因此我们使用鲁棒的L_(2,1)-范数作为损失函数的度量,以提高模型的鲁棒性。提出了一种简单的迭代算法来解决所提出的框架。在人脸数据库上进行的实验表明,该方法具有良好的性能。

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