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A partition-based variable selection in partial least squares regression

机译:基于分区最小二乘回归的分区变量选择

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摘要

Partial least squares regression is one of the most popular modelling approaches for predicting spectral data and identifying key wavelengths when combining with many variable selection methods. But some traditional variable selection approaches often overlook the local or group information between the covariates. In this paper, a partition-based variable selection in partial least squares (PARPLS) method is proposed. It first uses the k-means algorithm to part the variable space and then estimates the coefficients in each group. Finally, these coefficients are sorted to select the important variables. The results on three near-infrared (NIR) spectroscopy datasets show that the PARPLS is able to obtain better prediction performance and more effective variables than its competitors.
机译:局部最小二乘回归是用于预测频谱数据的最受欢迎的建模方法之一,并在与许多可变选择方法组合时识别键波长。 但是一些传统的变量选择方法经常忽视协变量之间的本地或组信息。 在本文中,提出了局部最小二乘(PARPLS)方法的基于分区的变量选择。 它首先使用K-means算法来部分变量空间,然后估计每个组中的系数。 最后,对这些系数进行排序以选择重要的变量。 三个近红外(NIR)光谱数据集的结果表明,Parcls能够获得比其竞争对手更好的预测性能和更有效的变量。

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