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Resilience of Hybrid Ensemble/3DVAR Analysis Schemes to Model Error and Ensemble Covariance Error

机译:混合集成/ 3DVAR分析方案对模型误差和集成协方差误差的恢复能力

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Previous idealized numerical experiments have shown that a straightforward augmentation of an isotropic error correlation matrix with an ensemble-based error correlation matrix yields an improved data assimilation scheme under certain conditions. Those conditions are (a) the forecast model is perfect and (b) the ensemble accurately samples the probability distribution function of forecast errors. Such schemes blend characteristics of ensemble Kalman filter analysis schemes with three-dimensional variational data assimilation (3DVAR) analysis schemes and are called hybrid schemes. Here, we test the robustness of hybrid schemes to model error and ensemble inaccuracy in the context of a numerically simulated two-dimensional turbulent flow. The turbulence is produced by a doubly periodic barotropic vorticity equation model that is constantly relaxing to a barotropically unstable state. The types of forecast models considered include a perfect model, a model with a resolution error, and a model with a parameterization error. The ensemble generation schemes considered include the breeding scheme, the singular vector scheme, the perturbed observations system simulation scheme, a gridpoint noise scheme, and a scheme based on the ensemble transform Kalman filter (ETKF). For all combinations examined, it is found that the hybrid schemes outperform the 3DVAR scheme. In the presence of model error a perturbed observations hybrid and a singular vector hybrid perform best, though the ETKF ensemble is competitive.
机译:以前的理想化数值实验表明,在基于集成的误差相关矩阵的基础上,对各向同性误差相关矩阵进行直接扩充,可以在某些条件下改进数据同化方案。这些条件是:(a)预测模型是完美的;(b)集成准确地采样预测误差的概率分布函数。这种方案将集合卡尔曼滤波器分析方案的特征与三维变异数据同化(3DVAR)分析方案混合在一起,被称为混合方案。在这里,我们在数值模拟的二维湍流环境下,测试了混合方案对误差和整体误差建模的鲁棒性。湍流是由一个双周期的正压涡度方程模型产生的,该模型一直松弛到正压不稳定状态。所考虑的预测模型的类型包括理想模型,具有分辨率误差的模型和具有参数化误差的模型。所考虑的集合生成方案包括繁殖方案,奇异矢量方案,扰动观测系统模拟方案,网格点噪声方案以及基于集合变换卡尔曼滤波器(ETKF)的方案。对于所有检查的组合,发现混合方案优于3DVAR方案。在存在模型错误的情况下,尽管ETKF集合具有竞争力,但扰动的观测混合和奇异向量混合的性能最佳。

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