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Regularization studies of linear discriminant analysis in small sample size scenarios with application to face recognition

机译:小样本情况下线性判别分析的正则化研究及其在人脸识别中的应用

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It is well-known that the applicability of linear discriminant analysis (LDA) to high-dimensional pattern classification tasks such as face recognition often suffers from the so-called "small sample size" (SSS) problem arising from the small number of available training samples compared to the dimensionality of the sample space. In this paper, we propose a new LDA method that attempts to address the SSS problem using a regularized Fisher's separability criterion. In addition, a scheme of expanding the representational capacity of face database is introduced to overcome the limitation that the LDA-based algorithms require at least two samples per class available for learning. Extensive experiments performed on the FERET database indicate that the proposed methodology outperforms traditional methods such as Eigenfaces and some recently introduced LDA variants in a number of SSS scenarios.
机译:众所周知,线性判别分析(LDA)在诸如面部识别之类的高维模式分类任务中的适用性通常会受到由少量可用训练引起的所谓的“小样本量”(SSS)问题的困扰。样本与样本空间的维数相比。在本文中,我们提出了一种新的LDA方法,该方法试图使用正则化的Fisher可分离性准则解决SSS问题。另外,引入了扩展面部数据库的表示能力的方案,以克服基于LDA的算法每类至少需要两个样本用于学习的限制。在FERET数据库上进行的大量实验表明,在许多SSS场景中,所提出的方法优于传统方法(例如Eigenfaces和一些最近引入的LDA变体)。

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