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A few-shot identification method for stochastic dynamical systems based on residual multipeaks adaptive sampling.

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  • 1MIIT Key Laboratory of Dynamics and Control of Complex Systems, Northwestern Polytechnical University, Xi'an 710072, China.

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This study introduces a novel residual-based multipeaks adaptive sampling (RMAS) algorithm to reduce data needs for neural network system identification. The RMAS algorithm significantly improves accuracy in stochastic dynamical systems modeling.

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Area of Science:

  • Dynamical Systems and Control Theory
  • Machine Learning and Artificial Intelligence
  • Computational Modeling

Background:

  • Neural networks are powerful data-driven models but require extensive data, leading to high collection costs.
  • Accurate identification of stochastic dynamical systems is crucial for understanding complex phenomena.
  • Existing sampling algorithms often require numerous data points and hyperparameter tuning.

Purpose of the Study:

  • To develop a novel sampling algorithm to reduce data requirements for neural network-based system identification.
  • To enhance the accuracy and efficiency of modeling stochastic dynamical systems.
  • To introduce a few-shot identification (FSI) method for systems with limited data.

Main Methods:

  • Proposed a residual-based multipeaks adaptive sampling (RMAS) algorithm, a novel approach to adaptive sampling.
  • Integrated the RMAS algorithm with neural networks to create a few-shot identification (FSI) method.
  • Applied the FSI method to identify a vegetation biomass change model and the Rayleigh-Van der Pol impact vibration model.

Main Results:

  • The RMAS algorithm significantly reduces system identification error by 76% compared to classical methods with identical sample sizes.
  • The proposed FSI method achieves high accuracy in predicting system behaviors, with prediction errors below 1.59×10-2.
  • The RMAS algorithm demonstrates superior performance without requiring any hyperparameters.

Conclusions:

  • The RMAS algorithm effectively reduces data collection costs and improves system identification accuracy for stochastic dynamical systems.
  • The FSI method offers a robust and efficient solution for modeling complex systems with limited data.
  • This work advances the application of neural networks in scientific modeling by addressing data scarcity challenges.