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A Solver of Fukunaga Koontz Transformation without Matrix Decomposition

机译:没有矩阵分解的福诺加·科唐兹转换的求解器

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Fukunaga Koontz Transformation provides a powerful tool for extracting discriminant subspaces in pattern classification. The discriminant subspaces are generally extracted by a matrix decomposition procedure involving scatter matrices where a nontrivial singularity problem is inevitable when sample number is limited. In this work, instead of matrix decomposition, a novel subspace extraction procedure based on solving a set of least-norm equations is proposed. This subspace extraction procedure does not rely on a large sample number and its computational complexity is only related to the number of samples. Experiments based on benchmark MNIST and PIE face recognition datasets show a promising potential of using the proposed method for certain image based recognition application where the image size is large while the sample number is limited.
机译:福诺加·科唐兹转型提供了一种强大的工具,用于提取模式分类中的判别子空间。 判别子空间通常通过矩阵分解过程提取,涉及散射矩阵,其中当样本数量有限时,非动力奇异性问题是不可避免的。 在这项工作中,提出了基于求解一组最小规范方程的新型子空间提取过程而不是矩阵分解。 该子空间提取过程不依赖于大型样品数,其计算复杂性仅与样本数量有关。 基于基准MNIST和饼面识别数据集的实验示出了使用所提出的方法对于某些基于图像的识别应用程序,其中图像尺寸在样本数量受到限制时使用所提出的方法。

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