An Adaptive Multiscale Ensemble Learning Paradigm for Nonstationary and Nonlinear Energy Price Time Series Forecasting

Bangzhu Zhu*, Xuetao Shi, Julien Chevallier, Ping Wang, Yi Ming Wei

*Corresponding author for this work

    Research output: Contribution to journalArticlepeer-review

    68 Citations (Scopus)

    Abstract

    For forecasting nonstationary and nonlinear energy prices time series, a novel adaptive multiscale ensemble learning paradigm incorporating ensemble empirical mode decomposition (EEMD), particle swarm optimization (PSO) and least square support vector machines (LSSVM) with kernel function prototype is developed. Firstly, the extrema symmetry expansion EEMD, which can effectively restrain the mode mixing and end effects, is used to decompose the energy price into simple modes. Secondly, by using the fine-to-coarse reconstruction algorithm, the high-frequency, low-frequency and trend components are identified. Furthermore, autoregressive integrated moving average is applicable to predicting the high-frequency components. LSSVM is suitable for forecasting the low-frequency and trend components. At the same time, a universal kernel function prototype is introduced for making up the drawbacks of single kernel function, which can adaptively select the optimal kernel function type and model parameters according to the specific data using the PSO algorithm. Finally, the prediction results of all the components are aggregated into the forecasting values of energy price time series. The empirical results show that, compared with the popular prediction methods, the proposed method can significantly improve the prediction accuracy of energy prices, with high accuracy both in the level and directional predictions.

    Original languageEnglish
    Pages (from-to)633-651
    Number of pages19
    JournalJournal of Forecasting
    Volume35
    Issue number7
    DOIs
    Publication statusPublished - 1 Nov 2016

    Keywords

    • energy price prediction
    • ensemble empirical mode decomposition
    • least square support vector machines
    • multiscale ensemble learning paradigm
    • nonstationary and nonlinear time series forecasting

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