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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >Multi-class pairwise linear dimensionality reduction using heteroscedastic schemes
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Multi-class pairwise linear dimensionality reduction using heteroscedastic schemes

机译:使用异方差方案的多类成对线性降维

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摘要

Linear dimensionality reduction (LDR) techniques have been increasingly important in pattern recognition (PR) due to the fact that they permit a relatively simple mapping of the problem onto a lower-dimensional subspace, leading to simple and computationally efficient classification strategies. Although the field has been well developed for the two-class problem, the corresponding issues encountered when dealing with multiple classes are far from trivial. In this paper, we argue that, as opposed to the traditional LDR multi-class schemes, if we are dealing with multiple classes, it is not expedient to treat it as a multi-class problem per se. Rather, we shall show that it is better to treat it as an ensemble of Chernoff-based two-class reductions onto different subspaces, whence the overall solution is achieved by resorting to either Voting. Weighting, or to a Decision Tree strategy. The experimental results obtained on benchmark datasets demonstrate that the proposed methods are not only efficient, but that they also yield accuracies comparable to that obtained by the optimal Bayes classifier.
机译:线性降维(LDR)技术在模式识别(PR)中已变得越来越重要,因为它们允许将问题相对简单地映射到低维子空间,从而导致简单且计算效率高的分类策略。尽管针对两类问题已经很好地发展了该领域,但是在处理多类问题时遇到的相应问题绝非易事。在本文中,我们认为,与传统的LDR多类方案相反,如果我们要处理多个类,那么将其本身视为多类问题是不合适的。相反,我们将表明,最好将其视为基于Chernoff的两类约简在不同子空间上的集合,而总的解决方案是通过表决来实现的。权重或决策树策略。在基准数据集上获得的实验结果表明,所提出的方法不仅有效,而且产生的精度与最佳贝叶斯分类器的精度相当。

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