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- W3213555605 abstract "Ensemble forecast based on physics-informed models is one of the most widely used forecast algorithms for complex turbulent systems. A major difficulty in such a method is the model error that is ubiquitous in practice. Data-driven machine learning (ML) forecasts can reduce the model error, but they often suffer from partial and noisy observations. In this article, a simple but effective Bayesian machine learning advanced forecast ensemble (BAMCAFE) method is developed, which combines an available imperfect physics-informed model with data assimilation (DA) to facilitate the ML ensemble forecast. In the BAMCAFE framework, a Bayesian ensemble DA is applied to create the training data of the ML model, which reduces the intrinsic error in the imperfect physics-informed model simulations and provides the training data of the unobserved variables. Then a generalized DA is employed for the initialization of the ML ensemble forecast. In addition to forecasting the optimal point-wise value, the BAMCAFE also provides an effective approach of quantifying the forecast uncertainty utilizing a non-Gaussian probability density function that characterizes the intermittency and extreme events. It is shown using a two-layer Lorenz 96 model that the BAMCAFE method can significantly improve the forecasting skill compared to the typical reduced-order imperfect models with bare truncation or stochastic parameterization for both the observed and unobserved large-scale variables. It is also shown via a nonlinear conceptual model that the BAMCAFE leads to a comparable non-Gaussian forecast uncertainty as the perfect model while the associated imperfect physics-informed model suffers from large forecast biases." @default.
- W3213555605 created "2021-11-22" @default.
- W3213555605 creator A5064050347 @default.
- W3213555605 creator A5077423550 @default.
- W3213555605 date "2021-11-01" @default.
- W3213555605 modified "2023-10-11" @default.
- W3213555605 title "BAMCAFE: A Bayesian machine learning advanced forecast ensemble method for complex turbulent systems with partial observations" @default.
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- W3213555605 doi "https://doi.org/10.1063/5.0062028" @default.
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