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Variable selection in kernel Fisher discriminant analysis by means of recursive feature elimination

机译:递归特征消除方法在Fisher Fisher判别分析中选择变量

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摘要

Variable selection serves a dual purpose in statistical classification problems: it enables one to identify the input variables which separate the groups well, and a classification rule based on these variables frequently has a lower error rate than the rule based on all the input variables. Kernel Fisher discriminant analysis (KFDA) is a recently proposed powerful classification procedure, frequently applied in cases characterised by large numbers of input variables. The important problem of eliminating redundant input variables before implementing KFDA is addressed in this paper. A backward elimination approach is recommended, and two criteria which can be used for recursive elimination of input variables are proposed and investigated. Their performance is evaluated on several data sets and in a simulation study.
机译:变量选择在统计分类问题中具有双重目的:它使人们能够识别将各组很好地分开的输入变量,并且基于这些变量的分类规则的错误率通常低于基于所有输入变量的规则。费舍尔判别分析(KFDA)是最近提出的功能强大的分类程序,经常应用于以大量输入变量为特征的情况。本文解决了在实施KFDA之前消除冗余输入变量的重要问题。建议采用后向消除方法,并提出和研究了可用于递归消除输入变量的两个标准。他们的性能在几个数据集和模拟研究中进行了评估。

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