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A novel partial least squares weighting Gaussian process algorithm and its application to near infrared spectroscopy data mining problems

机译:一种新颖的偏最小二乘加权高斯过程算法及其在近红外光谱数据挖掘中的应用

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摘要

A new partial least squares (PLS) weighting Gaussian process (PWGP) algorithm is proposed to improve the regression performance of Gaussian process (GP), an outstanding kernel-based machine learning method, on high dimensional data with small sample size, especially near-infrared (NIR) spectroscopy. Important indexes of original variables are firstly calculated according to their contributions to the PLS regression model. After being weighted by these important indexes, new values of the observations are input into GP algorithm for further regression analysis. Relying on the PLS based weighting technique, important variables could be highlighted by their relatively large index values. Consequently "information saturation" phenomenon could be successfully overcome. Most importantly, unlike other weighting methods, there is no need to have prior knowledge in order to optimize any factors or parameters, thus the PWGP method is especially suitable for regression problems of "black-box" systems. Applications of the proposed method on three NIR spectroscopy dataset, which are widely used as test data, strongly confirmed that the predictive performance of PWGP is superior to other approaches.
机译:提出了一种新的偏最小二乘(PLS)加权高斯过程(PWGP)算法,以提高高斯过程(GP)的回归性能,该方法是一种出色的基于核的机器学习方法,适用于小样本量,尤其是近样本量的高维数据。红外(NIR)光谱。首先根据原始变量对PLS回归模型的贡献来计算其重要指标。在将这些重要指标加权之后,将观测值的新值输入到GP算法中,以进行进一步的回归分析。依靠基于PLS的加权技术,重要变量可以通过其较大的索引值突出显示。因此,可以成功克服“信息饱和”现象。最重要的是,与其他加权方法不同,不需要先验知识即可优化任何因素或参数,因此PWGP方法特别适用于“黑匣子”系统的回归问题。该方法在广泛用作测试数据的三个近红外光谱数据集上的应用强烈证实了PWGP的预测性能优于其他方法。

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