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Woa-wtconv-kanformer for long term time series forecasting.

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This study introduces the WOA-WTConv-KANformer, a novel model for multivariate time series analysis and prediction. It effectively handles noise and non-stationarity, improving prediction accuracy and training efficiency.

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Area of Science:

  • Time Series Analysis
  • Machine Learning
  • Signal Processing

Background:

  • Multivariate time series analysis is crucial for applications like traffic management and weather forecasting.
  • Traditional transformer models struggle with noise interference and require extensive hyperparameter tuning.
  • Existing methods often fail to adequately address non-stationarity in time series data.

Purpose of the Study:

  • To propose an optimized time series prediction model, WOA-WTConv-KANformer, that addresses limitations of traditional transformer models.
  • To enhance the extraction of both frequency and time domain features for improved time series analysis.
  • To reduce model complexity and improve training efficiency for practical applications.

Main Methods:

  • The proposed WOA-WTConv-KANformer model optimizes the i-transformer architecture.
  • Wavelet transform (WTConv2d) is employed for extracting frequency and time domain features, addressing non-stationarity.
  • Whale Optimization Algorithm (WOA) is used for hyperparameter optimization, and the KAN module replaces MLPs for improved performance and reduced parameters.

Main Results:

  • The WOA-WTConv-KANformer model demonstrated improved performance across various prediction lengths on five public datasets.
  • The integration of WTConv2d effectively handled non-stationarity and noise interference.
  • The use of WOA and KAN modules led to more efficient training and reduced parameter count.

Conclusions:

  • The WOA-WTConv-KANformer model offers a significant advancement in multivariate time series prediction.
  • The model's ability to handle complex data characteristics and improve training efficiency highlights its potential for real-world applications.
  • This research provides a robust framework for future developments in time series forecasting.