Modulated Adaptive Fourier Neural Operators for Temporal Interpolation of Weather Forecasts

Fuente: arXiv
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Autores principales: Leinonen, Jussi, Bonev, Boris, Kurth, Thorsten, Cohen, Yair
Formato: Preprint
Publicado: 2024
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author Leinonen, Jussi
Bonev, Boris
Kurth, Thorsten
Cohen, Yair
author_facet Leinonen, Jussi
Bonev, Boris
Kurth, Thorsten
Cohen, Yair
contents Weather and climate data are often available at limited temporal resolution, either due to storage limitations, or in the case of weather forecast models based on deep learning, their inherently long time steps. The coarse temporal resolution makes it difficult to capture rapidly evolving weather events. To address this limitation, we introduce an interpolation model that reconstructs the atmospheric state between two points in time for which the state is known. The model makes use of a novel network layer that modifies the adaptive Fourier neural operator (AFNO), which has been previously used in weather prediction and other applications of machine learning to physics problems. The modulated AFNO (ModAFNO) layer takes an embedding, here computed from the interpolation target time, as an additional input and applies a learned shift-scale operation inside the AFNO layers to adapt them to the target time. Thus, one model can be used to produce all intermediate time steps. Trained to interpolate between two time steps 6 h apart, the ModAFNO-based interpolation model produces 1 h resolution intermediate time steps that are visually nearly indistinguishable from the actual corresponding 1 h resolution data. The model reduces the RMSE loss of reconstructing the intermediate steps by approximately 50% compared to linear interpolation. We also demonstrate its ability to reproduce the statistics of extreme weather events such as hurricanes and heat waves better than 6 h resolution data. The ModAFNO layer is generic and is expected to be applicable to other problems, including weather forecasting with tunable lead time.
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id arxiv_https___arxiv_org_abs_2410_18904
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Modulated Adaptive Fourier Neural Operators for Temporal Interpolation of Weather Forecasts
Leinonen, Jussi
Bonev, Boris
Kurth, Thorsten
Cohen, Yair
Atmospheric and Oceanic Physics
Machine Learning
Weather and climate data are often available at limited temporal resolution, either due to storage limitations, or in the case of weather forecast models based on deep learning, their inherently long time steps. The coarse temporal resolution makes it difficult to capture rapidly evolving weather events. To address this limitation, we introduce an interpolation model that reconstructs the atmospheric state between two points in time for which the state is known. The model makes use of a novel network layer that modifies the adaptive Fourier neural operator (AFNO), which has been previously used in weather prediction and other applications of machine learning to physics problems. The modulated AFNO (ModAFNO) layer takes an embedding, here computed from the interpolation target time, as an additional input and applies a learned shift-scale operation inside the AFNO layers to adapt them to the target time. Thus, one model can be used to produce all intermediate time steps. Trained to interpolate between two time steps 6 h apart, the ModAFNO-based interpolation model produces 1 h resolution intermediate time steps that are visually nearly indistinguishable from the actual corresponding 1 h resolution data. The model reduces the RMSE loss of reconstructing the intermediate steps by approximately 50% compared to linear interpolation. We also demonstrate its ability to reproduce the statistics of extreme weather events such as hurricanes and heat waves better than 6 h resolution data. The ModAFNO layer is generic and is expected to be applicable to other problems, including weather forecasting with tunable lead time.
title Modulated Adaptive Fourier Neural Operators for Temporal Interpolation of Weather Forecasts
topic Atmospheric and Oceanic Physics
Machine Learning
url https://arxiv.org/abs/2410.18904