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Confidence-aware multiscale learning for online modeling of distributed parameter systems with application to curing process

Xian-Bing Meng, C. L. Philip Chen*, Han-Xiong Li*

*Corresponding author for this work

    Research output: Journal Publications and ReviewsRGC 21 - Publication in refereed journalpeer-review

    Abstract

    In industrial applications, the modeling of distributed parameter systems (DPSs) is of significance for process control and monitoring. Due to infinite dimension, spatiotemporal coupled dynamics, nonlinearity and model uncertainties, however, modeling and online applications of DPSs are very difficult. To address these issues, an online spatiotemporal modeling method is proposed based on confidence-aware multiscale learning. From the spacial-scale perspective, an evolutionary learning-based spatial basis function is designed by learning from two dimensionality reduction methods, including Karhunen-Loève and diffusion maps. From the temporal-scale perspective, an efficient broad learning system is developed as reduced-order model to online address temporal dynamics of DPSs. As for the spatiotemporal-scale learning, Gaussian process regression is proposed as confidence-aware estimator to compensate for model generalization errors caused by spatiotemporal coupled dynamics. Through integration with the three-scale learning, the proposed method enables online confidence-aware prediction for DPSs. Experiments based on the curing process in snap curing oven demonstrate the effectiveness of proposed method.

    © 2022 IEEE. Personal use is permitted, but republication/redistribution requires IEEE permission. 
    Original languageEnglish
    Pages (from-to)9432-9440
    JournalIEEE Transactions on Industrial Electronics
    Volume70
    Issue number9
    Online published12 Oct 2022
    DOIs
    Publication statusPublished - Sept 2023

    Research Keywords

    • Broad learning system
    • Confidence-aware
    • Curing
    • Curing process
    • Dimensionality reduction
    • Learning systems
    • Mathematical models
    • Multiscale learning
    • Online modeling of distributed parameter systems
    • Reduced order systems
    • Spatiotemporal phenomena
    • STEM

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