2019
DOI: 10.3390/sym11020282
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Kernel Ridge Regression Model Based on Beta-Noise and Its Application in Short-Term Wind Speed Forecasting

Abstract: The Kernel ridge regression ( K R R) model aims to find the hidden nonlinear structure in raw data. It makes an assumption that the noise in data satisfies the Gaussian model. However, it was pointed out that the noise in wind speed/power forecasting obeys the Beta distribution. The classic regression techniques are not applicable to this case. Hence, we derive the empirical risk loss about the Beta distribution and propose a technique of the kernel ridge regression model based on the Beta-noise ( B N-K R … Show more

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Cited by 6 publications
(2 citation statements)
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“…There are three SVR models to pick from, each with a different kernel (RBF, poly, and linear) (Yang et al 2017). It should also be noted that the proposed KRR model in its generic sense has been used in many research including the forecasting of precipitation (Ali et al 2020b), drought (Ali et al 2019), wind speed (Alalami et al 2019Douak et al 2013;Mishra et al 2019;Naik et al 2018;Zhang et al 2019), andsolar power (Dash et al 2020).…”
Section: Comparing Modelsmentioning
confidence: 99%
“…There are three SVR models to pick from, each with a different kernel (RBF, poly, and linear) (Yang et al 2017). It should also be noted that the proposed KRR model in its generic sense has been used in many research including the forecasting of precipitation (Ali et al 2020b), drought (Ali et al 2019), wind speed (Alalami et al 2019Douak et al 2013;Mishra et al 2019;Naik et al 2018;Zhang et al 2019), andsolar power (Dash et al 2020).…”
Section: Comparing Modelsmentioning
confidence: 99%
“…One solution is to infer a functional relationship between variables using regression analysis as illustrated, to cite a few, in the paper [2] on evolutionary algorithms, in the contribution [3] on autonomous agents, and in the contributions [4][5][6] which cover several practical aspects of regression analysis. Regression is a computation application of paramount importance as testified by the research paper [7] that illustrates an application to drowsiness estimation using electroencephalographic data, by the book [8] on statistical methods for engineers and scientists, by [9] that explores an improved power law for nonlinear least-squares fitting, in the papers [10][11][12] that exploit regression analysis in forecasting and prediction, by the research paper [13] that compares a number of linear and non-linear regression methods, in the paper [14] that uses support vector regression for the modeling and synthesis of antenna arrays, and by the contribution [15] that applies kernel Ridge regression to short-term wind speed forecasting.…”
Section: Introductionmentioning
confidence: 99%