From Noise to Precision: A Diffusion-Driven Approach to Zero-Inflated Precipitation Prediction
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Abstract (arXiv)
Zero-inflated data pose significant challenges in precipitation forecasting due to the predominance of zeros with sparse non-zero events. To address this, we propose the Zero Inflation Diffusion Framework (ZIDF), which integrates Gaussian perturbation for smoothing zero-inflated distributions, Transformer-based prediction for capturing temporal patterns, and diffusion-based denoising to restore the original data structure. In our experiments, we use observational precipitation data collected from South Australia along with synthetically generated zero-inflated data. Results show that ZIDF demonstrates significant performance improvements over multiple state-of-the-art precipitation forecasting models, achieving up to 56.7% reduction in MSE and 21.1% reduction in MAE relative to the baseline Non-stationary Transformer. These findings highlight ZIDF's ability to robustly handle sparse time series data and suggest its potential generalizability to other domains where zero inflation is a key challenge.
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References · 16
- 2017Attention Is All You Needcited by 60,361
- 2020Denoising Diffusion Probabilistic Modelscited by 21,076
- 2020Informer: Beyond Efficient Transformer for Long Sequence Time-Series Forecastingcited by 2,169
- 2022A Time Series is Worth 64 Words: Long-term Forecasting with Transformerscited by 2,039
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- 2024TimeMixer: Decomposable Multiscale Mixing for Time Series Forecastingcited by 346
- 2021Skillful Precipitation Nowcasting using Deep Generative Models of Radarcited by 311
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- 2023Stabilizing Transformer Training by Preventing Attention Entropy Collapsecited by 161
- 2023Non-autoregressive Conditional Diffusion Models for Time Series Predictioncited by 78
- 2015Insurance Premium Prediction via Gradient Tree-Boosted Tweedie Compound Poisson Modelscited by 11
4 more
- 2018Tweedie Gradient Boosting for Extremely Unbalanced Zero-inflated Datacited by 10
- 2020Deep Hurdle Networks for Zero-Inflated Multi-Target Regression: Application to Multiple Species Abundance Estimationcited by 9
- 2023Discrete approximations of Gaussian smoothing and Gaussian derivativescited by 7
- 2018Variational zero-inflated Gaussian processes with sparse kernelscited by 1
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