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A Big Data‐Driven Nonlinear Least Squares Four‐Dimensional Variational Data Assimilation Method: Theoretical Formulation and Conceptual Evaluation

机译:大数据驱动的非线性最小二乘四维变分数据同化方法:理论配方和概念评估

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A new nonlinear least squares four‐dimensional variational data assimilation method (NLS‐4DVar) is proposed incorporating the use of “big data.” This distinctive four‐dimensional ensemble‐variational data assimilation method (4DEnVar) is made up of two ensembles, a preprepared historical big data ensemble and a small “online” ensemble. The historical ensemble portrays both the ensemble‐constructed background error covariance and tangent models more accurately, as compared with the standard NLS‐4DVar method, with no heavy increase in computational cost in terms of real‐time operations. The online ensemble maintains the flow dependence of the ensemble‐estimated background error covariance. The ensemble analysis scheme proposed by merging the local ensemble transform Kalman filter scheme with a sophisticated sampling approach is able to adjust the ensemble spreads suitably and maintain them steadily. The updating scheme also largely guarantees the partial flow dependence of the historical ensemble. Experimental results using the shallow‐water equations demonstrate that the new big data method provides substantial performance improvement over the standard NLS‐4DVar method.
机译:建议使用“大数据”的新非线性最小二乘四维变分数据同化方法(NLS-4DVAR)。这种独特的四维集合 - 变分数据同化方法(4Denvar)由两组合奏,预准备的历史大数据集合和一个小的“在线”合奏组成。与标准NLS-4DVAR方法相比,历史集合既准确地描绘了集合构建的背景错误协方差和切线模型,在实时操作方面没有繁重的计算成本。在线集合维护了集合估计的背景错误协方差的流量依赖性。通过合并具有复杂采样方法的本地集合变换Kalman滤波器方案提出的集合分析方案能够适当地调节集合差,并保持稳定地保持。更新方案也很大程度上保证了历史集合的部分流量依赖。使用浅水方程的实验结果表明,新的大数据方法通过标准NLS-4DVAR方法提供了大量的性能改进。

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