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Estimating Observation Error Statistics Using a Robust Filter Method for Data Assimilation

机译:使用强大的滤波器方法来估算观察误差统计数据同化方法

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For the data assimilation algorithms, the observation error covariance plays an important role, because they control the weight that is given to the model forecast and to the observation in the solution, i.e., the analysis. In order to easily calculate, we often assume observation to be a diagonal matrix, however, the observation errors are correlated to the state and have a certain dependence on time, such as certain observing types which are remotely sensed. In this work, we obtain the time-dependent and correlated observation error by the method of observation error estimation in the data assimilation system. We combine the ensemble time-local H-infinity filter (EnTLHF) with an estimate of observation error covariance matrix, named ensemble time-local H-infinity filter with observation error covariance estimation (EnTLHF-R). In the experiment, a classical nonlinear Lorenz-96 model to evaluate the performance of new method is used. The results show that the robust filtering with observation error estimation is more accurate, more robust, and the filtering is more stable.
机译:对于数据同化算法,观察误差协方差起着重要作用,因为它们控制了对模型预测的权重以及解决方案中的观察,即分析。为了容易地计算,我们经常假设观察到对角线矩阵,然而,观察误差与状态相关并具有一定的时间依赖性,例如远程感测的某些观察类型。在这项工作中,我们通过数据同化系统中的观察误差估计方法获得时间依赖性和相关观察误差。我们将集合时间 - 本地H-Infinity过滤器(ENTLHF)与观察误差协方差矩阵的估计相结合,其中名为Ensemble Time-Location H-Infinity过滤器,具有观察误差协方差估计(ENTLHF-R)。在实验中,使用了一种评估新方法性能的经典非线性Lorenz-96模型。结果表明,具有观察误差估计的强大滤波更准确,更强大,滤波更稳定。

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