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Texture Classification Using Hierarchical Linear Discriminant Space

机译:分层线性判别空间的纹理分类

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As a representative of the linear discriminant analysis, the Fisher method is most widely used in practice and it is very effective in two-class classification. However, when it is. expanded to a multi-class classification problem, the precision of its discrimination may become worse. A main reason is an occurrence of overlapped distributions on the discriminant space built by Fisher criterion. In order to take such overlaps among classes into consideration, our approach builds a new discriminant space by hierarchically classifying the overlapped classes. In this paper, we propose a new hierarchical discriminant analysis for texture classification. We divide the discriminant space into subspaces by recursively grouping the overlapped classes. In the experiment, texture images from many classes are classified based on the proposed method. We show the outstanding result compared with the conventional Fisher method.
机译:作为线性判别分析的代表,Fisher方法在实践中使用最为广泛,在两类分类中非常有效。但是,当它是。扩展到多类别分类问题后,其判别的准确性可能会变差。一个主要原因是在通过Fisher准则建立的判别空间上出现了重叠分布。为了考虑此类之间的重叠,我们的方法通过对重叠的类进行分层分类来构建新的判别空间。在本文中,我们提出了一种用于纹理分类的新的分层判别分析。通过将重叠的类递归地分组,我们将判别空间划分为子空间。在实验中,基于提出的方法对来自多个类别的纹理图像进行分类。与传统的Fisher方法相比,我们展示了出色的结果。

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