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A GENERALIZED UNCORRELATED RIDGE REGRESSION WITH NONNEGATIVE LABELS FOR UNSUPERVISED FEATURE SELECTION

机译:具有无监督特征选择的非负标签的广义不相关的脊回归

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摘要

The ridge regression has been widely applied in multiple domains and gains the promising performance. However, due to the unavailability of labels, the ridge regression easily incurs the trivial solution towards unsupervised learning. In this paper, we investigate unsupervised feature selection by virtue of an uncorrelated and nonnegative ridge regression model (UN-RFS). To be specific, a generalized uncorrelated constraint on the projection matrix, and a nonnegative orthogonal constraint on the indicator matrix are imposed upon the proposed regression model. With the proposed method, the most uncorrelated features on the embedded Stiefel manifold is exploited for feature selection and trivial solutions of projection matrix are avoided as well. Besides, equipped with a generalized scatter matrix, the proposed uncorrelated constraint is superior to conventional uncorrelated constraint, since the closed form solution can be achieved directly. In addition, owing to the nonnegative of real labels, the nonnegative orthogonal constraint is employed to suppress the indicator matrix such that the learned labels confront to reality further.
机译:Ridge回归已广泛应用于多个域并获得有希望的性能。然而,由于标签的不可用,脊回归容易引起无监督学习的微不足道的解决方案。在本文中,我们借助于不相关和非负脊回归模型(UN-RFS)调查无监督的特征选择。具体地,在所提出的回归模型上施加对投影矩阵上的广义不相关的约束以及指示符矩阵上的非负正交约束。利用所提出的方法,利用嵌入式Stieafel歧管上的最不相关的特征,用于避免投影矩阵的特征选择和普通解。此外,配备有广义散射矩阵,所提出的不相关约束优于传统的不相关约束,因为可以直接实现闭合的形态溶液。另外,由于实际标签的非负,非负正交约束用于抑制指标矩阵,使得学习标签进一步对抗现实。

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