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Error Estimation Procedure for Large Dimensionality Data with Small Sample Sizes

机译:小样本量大维数据的误差估计程序

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Using multivariate data analysis to estimate the classification error rates and separability between sets of data samples is a useful tool for understanding the characteristics of data sets. By understanding the classifiability and separability of the data, one can better direct the appropriate resources and effort to achieve the desired performance. The following report describes our procedure for estimating the separability of given data sets. The multivariate tools described in this paper include calculating the intrinsic dimensionality estimates, Bayes error estimates, and the Friedman-Rafsky tests.These analysis techniques are based on previous work used to evaluate data for synthetic aperture radar (SAR) automatic target recognition (ATR), but the current work is unique in the methods used to analyze large dimensionality sets with a small number of samples. The results of this report show that our procedure can quantitatively measure the performance between two data sets in both the measure and feature space with the Bayes error estimator procedure and the Friedman-Rafsky test, respectively. Our procedure, which included the error estimation and Friedman-Rafsky test, is used to evaluate SAR data but can be used as effective ways to measure the classifiability of many other multidimensional data sets.
机译:使用多元数据分析来估计分类错误率和数据样本集之间的可分离性是了解数据集特征的有用工具。通过了解数据的可分类性和可分离性,人们可以更好地指导适当的资源和精力来实现所需的性能。以下报告介绍了我们估算给定数据集可分离性的过程。本文描述的多元工具包括计算内在维数估计,贝叶斯误差估计和Friedman-Rafsky检验。 这些分析技术基于先前用于评估合成孔径雷达(SAR)自动目标识别(ATR)数据的工作,但是当前的工作在用于分析少量样本的大维集的方法中是独一无二的。该报告的结果表明,我们的程序可以分别通过贝叶斯误差估计程序和Friedman-Rafsky检验来定量测量度量空间和特征空间中两个数据集之间的性能。我们的程序(包括误差估计和Friedman-Rafsky检验)用于评估SAR数据,但可以用作衡量许多其他多维数据集可分类性的有效方法。

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