DecoVAE: a Lightweight Interpretable Trend-Seasonal VAE Framework for Efficient Probabilistic Time Series Forecasting
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Abstract (arXiv)
Probabilistic time series forecasting remains challenging, largely because modeling distinct trend and seasonal dynamics requires specialized approaches. Existing methods often fail to capture the unique inner properties of these components, lack interpretability, or suffer from heavy memory and runtime overhead. To address these limitations, we propose DecoVAE, a lightweight interpretable trend-seasonal VAE framework that explicitly decomposes time series into trend and seasonal components by applying domain-specific inductive biases. The trend stream enforces structural smoothness using a differential regularizer on the latent trajectory, analogous to the Hodrick-Prescott filter. Concurrently, the seasonal stream operates in the frequency domain via a complex Gaussian VAE, natively capturing the amplitude and phase of periodic patterns. Extensive evaluations across seven real-world benchmarks show that DecoVAE consistently outperforms strong baselines. It achieves reductions of up to 14.96% in CRPS and 23.30% in NMAE for short-term forecasting, and up to 52.68% and 26.51% for long-term horizons. Crucially, DecoVAE yields these accuracy gains while remaining highly efficient, reducing model weight by up to 93% and accelerating speed by up to 74% compared to the second-best method.
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References · 26
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- 2022FEDformer: Frequency Enhanced Decomposed Transformer for Long-term Series Forecastingcited by 1,210
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- 2017DeepAR: Probabilistic Forecasting with Autoregressive Recurrent Networkscited by 1,013
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- 2023Predict, Refine, Synthesize: Self-Guiding Diffusion Models for Probabilistic Time Series Forecastingcited by 88
- 2024A Survey on Diffusion Models for Time Series and Spatio-Temporal Datacited by 67
14 more
- 2025DBLoss: Decomposition-based Loss Function for Time Series Forecastingcited by 45
- 2024Revitalizing Multivariate Time Series Forecasting: Learnable Decomposition with Inter-Series Dependencies and Intra-Series Variations Modelingcited by 44
- 2024Time Series Diffusion in the Frequency Domaincited by 37
- 2023ProbTS: Benchmarking Point and Distributional Forecasting across Diverse Prediction Horizonscited by 36
- 2024xPatch: Dual-Stream Time Series Forecasting with Exponential Seasonal-Trend Decompositioncited by 36
- 2026It's TIME: Towards the Next Generation of Time Series Forecasting Benchmarkscited by 33
- 2024Trajectory Flow Matching with Applications to Clinical Time Series Modelingcited by 24
- 2024Parsimony or Capability? Decomposition Delivers Both in Long-term Time Series Forecastingcited by 18
- 2023WFTNet: Exploiting Global and Local Periodicity in Long-term Time Series Forecastingcited by 10
- 2025Time Series Analysis in Frequency Domain: A Survey of Open Challenges, Opportunities and Benchmarkscited by 10
- 2025Towards Non-Stationary Time Series Forecasting with Temporal Stabilization and Frequency Differencingcited by 10
- 2025K2VAE: A Koopman-Kalman Enhanced Variational AutoEncoder for Probabilistic Time Series Forecastingcited by 8
- 2024DeNOTS: Stable Deep Neural ODEs for Time Seriescited by 5
- 2025FreDN: Spectral Disentanglement for Time Series Forecasting via Learnable Frequency Decompositioncited by 3
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