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A QUADRATIC LAGRANGE MULTIPLIERS BASED APPROACH TO FEATURE EXTRACTION IN FACE RECOGNITION

机译:基于二次拉格朗日特征识别的特征提取方法

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摘要

Fisher Linear Discriminant Analysis (LDA) has been widely used for feature extraction in face recognition. However, it cannot be used when each object has only one training sample because, within-class scatters cannot be statistically measured in this case. In addition, the respective axes of the projection matrix are not necessarily orthogonal in the strict sense. In this paper, a new method is proposed to solve those problems by quadratic Lagrange multipliers fisher linear discriminant analysis, which could not only eliminate the singular problem, but also obtain the optimal orthogonal projection matrix. The proposed approach is compared to the 2D-LDA method on the well-known ORL, CMU and YALE B + Extend YALE B face databases. It shows that the proposed method achieves better recognition accuracy and faster computational speed than 2D-LDA method does, especially in solving the matrix singular problem with only one training sample.
机译:Fisher线性判别分析(LDA)已被广泛用于面部识别中的特征提取。但是,当每个对象只有一个训练样本时,就不能使用它,因为在这种情况下,无法统计测量类内散布。另外,从严格意义上讲,投影矩阵的各个轴不必正交。本文提出了一种通过二次拉格朗日乘子费舍尔线性判别分析解决这些问题的新方法,不仅可以消除奇异问题,而且可以获得最优的正交投影矩阵。在著名的ORL,CMU和YALE B +扩展YALE B人脸数据库上,将提出的方法与2D-LDA方法进行了比较。结果表明,与2D-LDA方法相比,该方法具有更好的识别精度和更快的计算速度,特别是在仅用一个训练样本求解矩阵奇异问题的情况下。

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