Research Output
Event-Triggered Relearning Modeling Method for Stochastic System with Non-Stationary Variable Operating Conditions
  This study presents a novel event-triggered relearning framework for neural network modeling, designed to improve prediction precision in dynamic stochastic complex industrial systems under non-stationary and variable conditions. Firstly, a sliding window algorithm combined with entropy is applied to divide the input and output datasets across different operational conditions, establishing clear data boundaries. Following this, the prediction errors derived from the neural network under different operational states are harnessed to define a set of event-triggered relearning criteria. Once these conditions are triggered, the relevant dataset is used to recalibrate the model to the specific operational condition and predict the data under this operating condition. When the predicted data fall within the training input range of a pre-trained model, we switch to that model for immediate prediction. Compared with the conventional BP neural network model and random vector functional-link network, the proposed model can produce a better estimation accuracy and reduce computation costs. Finally, the effectiveness of our proposed method is validated through numerical simulation tests using nonlinear Hammerstein models with Gaussian noise, reflecting complex stochastic industrial processes.

  • Type:

    Article

  • Date:

    24 February 2024

  • Publication Status:

    Published

  • DOI:

    10.3390/math12050667

  • Funders:

    National Natural Science Foundation of China; Fundamental Research Funds for Inner Mongolia University of Science and Technology; Natural Science Foundation of Jiangsu Province

Citation

Liu, J., Zhang, Y., Zhou, Y., & Chen, J. (2024). Event-Triggered Relearning Modeling Method for Stochastic System with Non-Stationary Variable Operating Conditions. Mathematics, 12(5), Article 667. https://doi.org/10.3390/math12050667

Authors

Keywords

93-10, sliding window algorithm, stochastic processes, 68T07, non-stationary and variable conditions, information entropy, event-triggered conditions

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