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March 28, 2026Fractal and Fractional1 citationsOpen Access

Cryptocurrency Price Prediction Using Sliding Empirical Mode Decomposition with Economic Variables: A Machine Learning Approach

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WZWenhao ZhangZTZhenpeng TangXZXiaowen Zhuang

Key Points

  • The central aim is to enhance the prediction of cryptocurrency returns, specifically for Cardano (ADA), using a new analytical framework.
  • Proposed the Sliding EMD–Multi Variables framework for prediction.
  • Utilized Empirical Mode Decomposition to analyze complex, multi-scale dynamics.
  • Incorporated key economic and policy variables to improve prediction accuracy.
  • Addressed data leakage with a sliding window decomposition method.
  • The Sliding EMD system outperformed both univariate and multivariate benchmarks.
  • Achieved improved MSE, RMSE, SMAPE, and DSTAT by significant percentages.
  • Investment metrics also showed enhanced performance with measurable gains.
  • Incorporating economic variables further improved prediction outcomes.

Abstract

The cryptocurrency market has attracted significant attention from global investors, with Cardano (ADA) ranking among the top cryptocurrencies by market capitalization. However, predicting ADA returns remains challenging due to the complex, multi-scale dynamics influenced by Federal Reserve policies, geopolitical events, and high-frequency trading. This study proposes a “Sliding EMD–Multi Variables” framework for cryptocurrency return prediction, leveraging Empirical Mode Decomposition’s multi-scale fractal properties to capture nonlinear dynamics at different time scales. The sliding window decomposition method addresses data leakage issues while incorporating key economic and policy variables at the component level. The empirical results demonstrate that the Sliding EMD system significantly outperforms univariate and multivariate benchmarks. Compared to the univariate system, it improves MSE, RMSE, SMAPE, and DSTAT by 0.83%, 0.42%, 5.23%, and 0.43%, respectively, while enhancing investment metrics (maximum drawdown, Sharpe ratio, Sortino ratio, Calmar ratio) by 0.19, 0.36, 0.95, and 0.15. Against the multivariate system, improvements reach 5.52%, 3.14%, 5.74%, and 17.62% in prediction accuracy, with investment performance gains of 0.47, 1.69, 4.27, and 0.31. Incorporating economic variables at the component level yields additional improvements of 0.94%, 0.47%, and 0.78% in MSE, RMSE, and MAE. These findings offer valuable insights for cryptocurrency portfolio optimization using fractal-based decomposition methods.

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Cite This Study

Zhang et al. (2026) studied this question.

synapsesocial.com/papers/69c771988bbfbc51511e19adhttps://doi.org/10.3390/fractalfract10040218
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