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Label Reconstruction based Laplacian Score for semi-supervised feature selection

机译:基于标签重构的拉普拉斯分数用于半监督特征选择

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In many real world learning tasks, we often face the situation that there is no shortage of unlabeled samples but only a small number of samples are labeled. How to make full use of the limited label information to improve the learning performance is widely studied. In this paper, we consider one of learning methods: semi-supervised feature selection, and we present a novel semi-supervised method, called Label Reconstruction based Laplacian Score (LRLS). The basic assumption of our method is that the labels share the same similarity with the samples. We utilize the geodesic distance to measure the similarity between two samples. Then, we reconstruct the labels of the unlabeled samples by using label reconstruction technique. The weight matrix can be obtained from these labels and the Laplacian score can be calculated. We select the features according to the score. The experimental results have demonstrated the effectiveness of our proposed method.
机译:在许多现实世界的学习任务中,我们经常会遇到这样的情况,即没有短缺的未标记样本,而只有少量样本被标记。如何充分利用有限的标签信息来提高学习成绩已得到广泛研究。在本文中,我们考虑了一种学习方法:半监督特征选择,并提出了一种新颖的半监督方法,称为基于标签重构的拉普拉斯分数(LRLS)。我们方法的基本假设是标签与样本具有相同的相似性。我们利用测地距离来测量两个样本之间的相似度。然后,我们使用标签重建技术来重建未标记样本的标签。权重矩阵可以从这些标记中获得,并且可以计算拉普拉斯分数。我们根据分数选择功能。实验结果证明了我们提出的方法的有效性。

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