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Ocean spectral data assimilation without background error covariance matrix

机译:没有背景误差协方差矩阵的海洋光谱数据同化

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摘要

Predetermination of background error covariance matrix B is challenging in existing ocean data assimilation schemes such as the optimal interpolation (OI). An optimal spectral decomposition (OSD) has been developed to overcome such difficulty without using the B matrix. The basis functions are eigenvectors of the horizontal Laplacian operator, pre-calculated on the base of ocean topography, and independent on any observational data and background fields. Minimization of analysis error variance is achieved by optimal selection of the spectral coefficients. Optimal mode truncation is dependent on the observational data and observational error variance and determined using the steep-descending method. Analytical 2D fields of large and small mesoscale eddies with white Gaussian noises inside a domain with four rigid and curved boundaries are used to demonstrate the capability of the OSD method. The overall error reduction using the OSD is evident in comparison to the OI scheme. Synoptic monthly gridded world ocean temperature, salinity, and absolute geostrophic velocity datasets produced with the OSD method and quality controlled by the NOAA National Centers for Environmental Information (NCEI) are also presented.
机译:背景误差协方差矩阵B的预先确定在现有海洋数据同化方案(如最佳插值(OI))中具有挑战性。已经开发出最佳光谱分解(OSD)来克服这种困难,而无需使用B矩阵。基本函数是水平拉普拉斯算子的特征向量,它是根据海洋地形预先计算的,并且独立于任何观测数据和背景场。通过最佳选择光谱系数,可以将分析误差的变化降至最低。最佳模式截断取决于观测数据和观测误差方差,并使用陡降法确定。具有四个高刚性和弯曲边界的区域内具有高斯白噪声的大中小涡旋的二维分析场被用来证明OSD方法的能力。与OI方案相比,使用OSD可以总体上减少错误。还介绍了通过OSD方法生成的天气月度栅格化世界海洋温度,盐度和绝对地转速度数据集,并由NOAA国家环境信息中心(NCEI)控制质量。

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