FreqLite: A Lightweight Frequency-Decomposed Linear Model with Adaptive Reversible Normalization for Robust Long-Term Time-Series Forecasting

📰 ArXiv cs.AI

Learn how FreqLite, a lightweight frequency-decomposed linear model, achieves robust long-term time-series forecasting with adaptive reversible normalization, and apply it to your own forecasting tasks

advanced Published 2 Jun 2026
Action Steps
  1. Implement FreqLite using Python and popular libraries like TensorFlow or PyTorch to achieve robust long-term time-series forecasting
  2. Apply adaptive reversible normalization to handle non-stationarity in time-series data
  3. Use frequency-decomposed linear models to improve forecasting accuracy
  4. Evaluate FreqLite's performance on benchmark datasets and compare with other state-of-the-art models
  5. Integrate FreqLite into existing forecasting pipelines to leverage its efficiency and accuracy
Who Needs to Know This

Data scientists and machine learning engineers working on time-series forecasting tasks can benefit from FreqLite's efficient and accurate approach, which can be integrated into existing workflows

Key Insight

💡 FreqLite's adaptive reversible normalization and frequency-decomposed linear model enable accurate and efficient long-term time-series forecasting

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📊 FreqLite: A lightweight frequency-decomposed linear model for robust long-term time-series forecasting with adaptive reversible normalization 🚀

Key Takeaways

Learn how FreqLite, a lightweight frequency-decomposed linear model, achieves robust long-term time-series forecasting with adaptive reversible normalization, and apply it to your own forecasting tasks

Full Article

Title: FreqLite: A Lightweight Frequency-Decomposed Linear Model with Adaptive Reversible Normalization for Robust Long-Term Time-Series Forecasting

Abstract:
arXiv:2606.01339v1 Announce Type: cross Abstract: Long-term time-series forecasting needs models that are accurate yet efficient enough for commodity hardware. Lightweight linear forecasters are remarkably strong in this regime, yet they leave two openings: reversible instance normalization (RevIN) de-normalizes the entire horizon with a single lookback statistic, which is inaccurate under non-stationarity, and time-domain trend/seasonal decomposition relies on a fixed, non-adaptive filter. We p
Read full paper → ← Back to Reads

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