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Statistics of extreme events in coarse-scale climate simulations via machine learning correction operators trained on nudged datasets

Published 4 Apr 2023 in physics.ao-ph and physics.data-an | (2304.02117v1)

Abstract: This work presents a systematic framework for improving the predictions of statistical quantities for turbulent systems, with a focus on correcting climate simulations obtained by coarse-scale models. While high resolution simulations or reanalysis data are available, they cannot be directly used as training datasets to machine learn a correction for the coarse-scale climate model outputs, since chaotic divergence, inherent in the climate dynamics, makes datasets from different resolutions incompatible. To overcome this fundamental limitation we employ coarse-resolution model simulations nudged towards high quality climate realizations, here in the form of ERA5 reanalysis data. The nudging term is sufficiently small to not pollute the coarse-scale dynamics over short time scales, but also sufficiently large to keep the coarse-scale simulations close to the ERA5 trajectory over larger time scales. The result is a compatible pair of the ERA5 trajectory and the weakly nudged coarse-resolution E3SM output that is used as input training data to machine learn a correction operator. Once training is complete, we perform free-running coarse-scale E3SM simulations without nudging and use those as input to the machine-learned correction operator to obtain high-quality (corrected) outputs. The model is applied to atmospheric climate data with the purpose of predicting global and local statistics of various quantities of a time-period of a decade. Using datasets that are not employed for training, we demonstrate that the produced datasets from the ML-corrected coarse E3SM model have statistical properties that closely resemble the observations. Furthermore, the corrected coarse-scale E3SM output for the frequency of occurrence of extreme events, such as tropical cyclones and atmospheric rivers are presented. We present thorough comparisons and discuss limitations of the approach.

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