A Decomposition-Ensemble Approach with Denoising Strategy for PM2.5 Concentration Forecasting
Author(s) -
Guangyuan Xing,
Erlong Zhao,
Chengyuan Zhang,
Jing Wu
Publication year - 2021
Publication title -
discrete dynamics in nature and society
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.264
H-Index - 39
eISSN - 1607-887X
pISSN - 1026-0226
DOI - 10.1155/2021/5577041
Subject(s) - hilbert–huang transform , computer science , noise reduction , robustness (evolution) , noise (video) , ensemble learning , artificial intelligence , decomposition , kernel (algebra) , machine learning , nonlinear system , ensemble forecasting , extreme learning machine , pattern recognition (psychology) , data mining , algorithm , artificial neural network , mathematics , white noise , ecology , biochemistry , chemistry , physics , combinatorics , quantum mechanics , biology , image (mathematics) , gene , telecommunications
To enhance the forecasting accuracy for PM2.5 concentrations, a novel decomposition-ensemble approach with denoising strategy is proposed in this study. This novel approach is an improved approach under the effective “denoising, decomposition, and ensemble” framework, especially for nonlinear and nonstationary features of PM2.5 concentration data. In our proposed approach, wavelet denoising approach, as a noise elimination tool, is applied to remove the noise from the original data. Then, variational mode decomposition (VMD) is implemented to decompose the denoised data for producing the components. Next, kernel extreme learning machine (KELM) as a popular machine learning algorithm is employed to forecast all extracted components individually. Finally, these forecasted results are aggregated into an ensemble result as the final forecasting. With hourly PM2.5 concentration data in Xi’an as sample data, the empirical results demonstrate that our proposed hybrid approach significantly performs better than all benchmarks (including single forecasting techniques and similar approaches with other decomposition) in terms of the accuracy. Consequently, the robustness results also indicate that our proposed hybrid approach can be recommended as a promising forecasting tool for capturing and exploring the complicated time series data.
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