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Semi-Supervised Local Fisher Discriminant Analysis Based on Reconstruction Probability Class

机译:基于重构概率类的半监督局部Fisher判别分析

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摘要

Fisher discriminant analysis (FDA) is a classic supervised dimensionality reduction method in statistical pattern recognition. FDA can maximize the scatter between different classes, while minimizing the scatter within each class. As it only utilizes the labeled data and ignores the unlabeled data in the analysis process of FDA, it cannot be used to solve the unsupervised learning problems. Its performance is also very poor in dealing with semi-supervised learning problems in some cases. Recently, several semi-supervised learning methods as an extension of FDA have proposed. Most of these methods solve the semi-supervised problem by using a tradeoff parameter that evaluates the ratio of the supervised and unsupervised methods. In this paper, we propose a general semi-supervised dimensionality learning idea for the partially labeled data, namely the reconstruction probability class of labeled and unlabeled data. Based on the probability class optimizes Fisher criterion function, we propose a novel Semi-Supervised Local Fisher Discriminant Analysis (S2LFDA) method. Experimental results on real-world datasets demonstrate its effectiveness compared to the existing similar correlation methods.
机译:Fisher判别分析(FDA)是统计模式识别中的经典监督降维方法。 FDA可以最大化不同类别之间的分散性,同时最小化每个类别中的分散性。由于它仅使用标记的数据,而在FDA的分析过程中忽略了未标记的数据,因此它不能用于解决无人监督的学习问题。在某些情况下,它在处理半监督学习问题上的表现也很差。最近,提出了几种半监督学习方法作为FDA的扩展。这些方法大多数都通过使用权衡参数来解决半监督问题,该参数评估了有监督方法与无监督方法的比率。在本文中,我们针对部分标记的数据提出了一种通用的半监督维学习思想,即标记和未标记数据的重构概率类别。基于概率类优化费舍尔准则函数,我们提出了一种新的半监督本地费舍尔判别分析(S2LFDA)方法。与现有类似的相关方法相比,实际数据集上的实验结果证明了其有效性。

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