基于集合的空间定位应用先验相关

IF 1.7 4区 地球科学 Q3 GEOSCIENCES, MULTIDISCIPLINARY
Chu-Chun Chang, E. Kalnay
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引用次数: 1

摘要

摘要定位是基于集成的数据同化(DAs)的一项重要技术,可以减少由于有限集成造成的采样误差。与传统的距离依赖定位不同,相关截断方法(Yoshida and Kalnay, 2018;Yoshida, 2019)倾向于基于背景误差相关性来定位观测影响。该方法最初是作为耦合系统的一种变量定位策略提出的,但它也可以作为一种空间定位方法广泛应用。本文在Lorenz(1996)模型上初步介绍并检验了相关截断法作为局部集合变换卡尔曼滤波(LETKF)替代空间定位方法的可行性。我们比较了距离依赖定位和相关依赖定位的精度,并广泛探索了混合定位策略的潜力。研究结果表明,相关截断方法可以更有效地提供与传统定位相比较的分析,并且具有更快的数据分析自旋速度。在一个更复杂的模型下,这些好处将变得更加明显,特别是当集合和观测规模缩小时。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Applying prior correlations for ensemble-based spatial localization
Abstract. Localization is an essential technique for ensemble-based data assimilations (DAs) to reduce sampling errors due to limited ensembles. Unlike traditional distance-dependent localization, the correlation cutoff method (Yoshida and Kalnay, 2018; Yoshida, 2019) tends to localize the observation impacts based on their background error correlations. This method was initially proposed as a variable localization strategy for coupled systems, but it can also can be utilized extensively as a spatial localization. This study introduced and examined the feasibility of the correlation cutoff method as an alternative spatial localization with the local ensemble transform Kalman filter (LETKF) preliminary on the Lorenz (1996) model. We compared the accuracy of the distance-dependent and correlation-dependent localizations and extensively explored the potential of the hybrid localization strategies. Our results suggest that the correlation cutoff method can deliver comparable analysis to the traditional localization more efficiently and with a faster DA spin-up. These benefits would become even more pronounced under a more complicated model, especially when the ensemble and observation sizes are reduced.
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来源期刊
Nonlinear Processes in Geophysics
Nonlinear Processes in Geophysics 地学-地球化学与地球物理
CiteScore
4.00
自引率
0.00%
发文量
21
审稿时长
6-12 weeks
期刊介绍: Nonlinear Processes in Geophysics (NPG) is an international, inter-/trans-disciplinary, non-profit journal devoted to breaking the deadlocks often faced by standard approaches in Earth and space sciences. It therefore solicits disruptive and innovative concepts and methodologies, as well as original applications of these to address the ubiquitous complexity in geoscience systems, and in interacting social and biological systems. Such systems are nonlinear, with responses strongly non-proportional to perturbations, and show an associated extreme variability across scales.
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