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Metric Driven Classification: A Non-Parametric Approach Based on the Henze–Penrose Test Statistic

机译:度量标准驱动的分类:基于Henze-Penrose检验统计量的非参数方法

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摘要

Entropy-based divergence measures have proven their effectiveness in many areas of computer vision and pattern recognition. However, the complexity of their implementation might be prohibitive in resource-limited applications, as they require estimates of probability densities which are expensive to compute directly for high-dimensional data. In this paper, we investigate the usage of a non-parametric distribution-free metric, known as the Henze–Penrose test statistic to obtain bounds for then$k$n-nearest neighbors (n$k$n-NN) classification accuracy. Simulation results demonstrate the effectiveness and the reliability of this metric in estimating the inter-class separability. In addition, the proposed bounds on then$k$n-NN classification are exploited for evaluating the efficacy of different pre-processing techniques as well as selecting the least number of features that would achieve the desired classification performance.
机译:基于熵的散度测量方法已在许多计算机视觉和模式识别领域证明了其有效性。但是,它们的实现复杂性在资源有限的应用程序中可能会令人望而却步,因为它们需要估计概率密度,而对于直接针对高维数据进行计算,这些概率密度非常昂贵。在本文中,我们研究了使用非参数无分布度量(称为Henze-Penrose检验统计量)来获取当时 $ k $ n个最近邻居(n $ k $ n-NN)分类精度。仿真结果证明了该指标在估计类间可分离性方面的有效性和可靠性。此外,当时的 $ k $ n-NN分类来评估不同预处理技术的效果,并选择最少的实现所需分类性能的功能数量。

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