4.6 Article

Deep Data Assimilation: Integrating Deep Learning with Data Assimilation

期刊

APPLIED SCIENCES-BASEL
卷 11, 期 3, 页码 -

出版社

MDPI
DOI: 10.3390/app11031114

关键词

data assimilation; deep learning; neural network

资金

  1. Imperial College-Zhejiang University Joint Applied Data Science Lab [EP/T000414/1, EP/T003189/1]
  2. EPSRC [EP/T003189/1] Funding Source: UKRI

向作者/读者索取更多资源

Deep Data Assimilation (DDA) integrates Data Assimilation (DA) with Machine Learning (ML), using a trained recurrent neural network to learn the assimilation process and reduce model error. The effectiveness of DDA is validated through examples and sensitivity studies, demonstrating improved prediction accuracy without the need for data assimilation.
In this paper, we propose Deep Data Assimilation (DDA), an integration of Data Assimilation (DA) with Machine Learning (ML). DA is the Bayesian approximation of the true state of some physical system at a given time by combining time-distributed observations with a dynamic model in an optimal way. We use a ML model in order to learn the assimilation process. In particular, a recurrent neural network, trained with the state of the dynamical system and the results of the DA process, is applied for this purpose. At each iteration, we learn a function that accumulates the misfit between the results of the forecasting model and the results of the DA. Subsequently, we compose this function with the dynamic model. This resulting composition is a dynamic model that includes the features of the DA process and that can be used for future prediction without the necessity of the DA. In fact, we prove that the DDA approach implies a reduction of the model error, which decreases at each iteration; this is achieved thanks to the use of DA in the training process. DDA is very useful in that cases when observations are not available for some time steps and DA cannot be applied to reduce the model error. The effectiveness of this method is validated by examples and a sensitivity study. In this paper, the DDA technology is applied to two different applications: the Double integral mass dot system and the Lorenz system. However, the algorithm and numerical methods that are proposed in this work can be applied to other physics problems that involve other equations and/or state variables.

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