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Integrating joint feature selection into subspace learning: A formulation of 2DPCA for outliers robust feature selection

机译:将联合特征选择集成到子空间学习中:2DPCA用于异常值强大的特征选择

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摘要

Since the principal component analysis and its variants are sensitive to outliers that affect their performance and applicability in real world, several variants have been proposed to improve the robustness. However, most of the existing methods are still sensitive to outliers and are unable to select useful features. To overcome the issue of sensitivity of PCA against outliers, in this paper, we introduce two-dimensional outliers-robust principal component analysis (ORPCA) by imposing the joint constraints on the objective function. ORPCA relaxes the orthogonal constraints and penalizes the regression coefficient, thus, it selects important features and ignores the same features that exist in other principal components. It is commonly known that square Frobenius norm is sensitive to outliers. To overcome this issue, we have devised an alternative way to derive objective function. Experimental results on four publicly available benchmark datasets show the effectiveness of joint feature selection and provide better performance as compared to state-of-the-art dimensionality-reduction methods. (C) 2019 Elsevier Ltd. All rights reserved.
机译:由于主要成分分析及其变体对影响其在现实世界中的性能和适用性的异常值敏感,因此提出了几种变体来提高鲁棒性。但是,大多数现有方法对异常值仍然敏感,并且无法选择有用的功能。为了克服PCA对异常值的敏感性问题,在本文中,我们通过强加对客观函数的关节约束来引入二维异常值 - 强大的主成分分析(ORPCA)。 Orpca放宽正交约束并惩罚回归系数,因此,选择重要的特征,并忽略其他主组件中存在的相同功能。通常称,方形Frobenius规范对异常值敏感。为了克服这个问题,我们已经设计了替代方法来派生目标职能。四个公开的基准数据集上的实验结果显示了联合特征选择的有效性,并与最先进的维度减少方法相比提供了更好的性能。 (c)2019年elestvier有限公司保留所有权利。

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