2021
DOI: 10.1002/cem.3337
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Comparative study between Partial Least Squares and Rational function Ridge Regression models for the prediction of moisture content of woodchip samples using a handheld spectrophotometer

Abstract: The use of woodchip for energy use is expected to increase in the next years because of the European targets for mitigating climate change and reducing greenhouse gas emissions. The technical standard EN ISO 17225‐4 determines the woodchip quality classes based on different chemical–physical parameters. Among them, moisture content is one of the most important, and its real‐time monitoring could improve the product quality, increase combustion efficiency, and consequently provide a potential decrease of pollut… Show more

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Cited by 4 publications
(4 citation statements)
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References 19 publications
(28 reference statements)
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“…Although it is not an unbiased estimation, some scholars such as Luo Hao et al [32] believe that ridge regression can significantly enhance the stability of the estimation from the perspective of reducing the mean square of the error and improving the singularity of the matrix by selecting an appropriate bias coefficient (k). Meanwhile, Bayo, A. K. [33], Mancini M [34], QONA'AH N [35] and others all pointed out that the model prediction error of ridge regression is lower than that of partial least squares regression. In this paper, the improved least squares estimation method, ridge regression analysis, is used to solve the problem of multicollinearity of independent variables.…”
Section: Ols Regression Estimation Resultsmentioning
confidence: 99%
“…Although it is not an unbiased estimation, some scholars such as Luo Hao et al [32] believe that ridge regression can significantly enhance the stability of the estimation from the perspective of reducing the mean square of the error and improving the singularity of the matrix by selecting an appropriate bias coefficient (k). Meanwhile, Bayo, A. K. [33], Mancini M [34], QONA'AH N [35] and others all pointed out that the model prediction error of ridge regression is lower than that of partial least squares regression. In this paper, the improved least squares estimation method, ridge regression analysis, is used to solve the problem of multicollinearity of independent variables.…”
Section: Ols Regression Estimation Resultsmentioning
confidence: 99%
“…The purpose of this study is to analyze the influence of various influencing factors on the error of infrared temperature measurement according to the experimental data, and to establish the error compensation model of infrared temperature measurement. In previous studies, regression analysis (such as multivariate linear regression [26][27][28][29][30], ridge regression [31,32], and logistic regression [33,34]) is usually used to analyze the relationship between multiple factors and the establishment of a mathematical model. Moreover, the ordinary least square (OLS) method is the most widely-used parameter estimation method in regression analysis.…”
Section: Modeling Methodsmentioning
confidence: 99%
“…The final model regression is built using CV of the submodel predictions, learning the best way to combine the submodel predictions. 36,40,42 This allows for multiple, typically different, regression methods to be employed simultaneously on a single data set, allowing the strengths of each model to be retained while mitigating the error of the individual regressions. 36,42 Ensemble methods, like RF, help to mitigate issues of overfitting and typically provide more accurate predictions than the single models.…”
Section: Multivariate Analysis and Preprocessingmentioning
confidence: 99%
“…In addition to PLSR, several advanced models are considered in this article, including ridge regression (RR), random forest (RF), and an eXtreme gradient boost (XGB) algorithm. [36][37][38][39][40][41][42] These are evaluated individually and compared to a stacked regression approach, a form of ensemble learning. The primary goal of this work is to demonstrate how ensemble learning methods can be used to handle the dynamic, overlapping, covarying, and nonlinear spectral response to provide a new U(VI) analysis method independent of time-resolved fluorescence spectra.…”
Section: Introductionmentioning
confidence: 99%