一种新的GPLS-GP算法及其在气温预报中的应用

Ze Zhang, Tuopeng Tong, Kai Song
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引用次数: 1

摘要

为了提高回归模型的预测性能,本文提出了一种新的回归算法——广义偏最小二乘高斯过程(GPLS-GP)。利用PLS的潜变量提取能力,可以成功克服噪声、自变量间共线性等难题。更重要的是,通过合理设计广义变量,利用GP(高斯过程)非线性回归的优势计算内模型,可以将过程的非线性关系建模到最极端。通过对土耳其伊兹密尔平均气温的预报,得到了理论结果的充分支持。结果表明,与传统方法(GPLS、PLS和GP)相比,GPLS-GP模型的标定和预测均方根误差(RMSE)均有显著改善。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A novel GPLS-GP algorithm and its application to air temperature prediction
In this paper, a novel regression algorithm, the Generalized Partial Least Squares Gaussian Process (GPLS-GP), is developed to improve the prediction performance of regression model. Profiting from the latent variables extraction power of PLS, noise, co-linearity between independent variables and other difficult problems could be overcome successfully. More importantly, by designing generalizing variables rationally and by taking advantages of the nonlinear regression superiority of GP (Gaussian process) to calculate the inner model, the nonlinear relationship of the process could be modeled to the most extreme. The theoretical findings are fully supported by the application performed on the prediction of the mean temperature of Izmir of Turkey. It is shown, in comparison to conventional approaches (GPLS, PLS and GP), the model of GPLS-GP yields superior performance while the Root-Mean-Square-Error (RMSE) of calibration and prediction are both improved notably.
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