利用伴随法预测地球系统动力学的观测影响评价

Q3 Mathematics
P. Steinle, C. Tingwell, S. Soldatenko
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引用次数: 0

摘要

地球系统及其组成部分的数学模型是用来探索地球系统过去和现在的行为以及在考虑到外部影响的情况下预测其未来状态的最有力和最有效的工具之一。这些模式严重依赖于大量的各种观测(现场和遥感),因为预测精度除其他外取决于有关系统初始状态的准确性,而这又取决于许多不同类型仪器提供的观测数据。观测网络的建设成本很高,因此对现有观测网络的有效性进行评估和设计未来的观测网络是非常重要的。本文的目标是:(1)提出基于伴随的方法,使我们能够估计各种观测对地球系统及其组成部分预测精度的影响,(2)说明该方法在两个耦合低阶混沌动力系统和ACCESS(澳大利亚社区气候和地球系统模拟器)全球模式中的应用,该模式在澳大利亚气象局的操作中使用。数值实验结果表明,采用基于伴随的方法可以根据观测值的重要程度对观测值进行排序,也可以估计目标观测值对预测质量的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Observation Impact Assessment on the Prediction of the Earth System Dynamics Using the Adjoint-Based Method
Mathematical models of the Earth system and its components represent one of the most powerful and effective instruments applied to explore the Earth system's behaviour in the past and present, and to predict its future state considering external influence. These models are critically reliant on a large number of various observations (in situ and remotely sensed) since the prediction accuracy is determined by, amongst other things, the accuracy of the initial state of the system in question, which, in turn, is defined by observational data provided by many different instrument types. The development of an observing network is very costly, hence the estimation of the effectiveness of existing observation network and the design of a prospective one, is very important. The objectives of this paper are (1) to present the adjoint-based approach that allows us to estimate the impact of various observations on the accuracy of prediction of the Earth system and its components, and (2) to illustrate the application of this approach to two coupled low-order chaotic dynamical systems and to the ACCESS (Australian Community Climate and Earth System Simulator) global model used operationally in the Australian Bureau of Meteorology. The results of numerical experiments show that by using the adjoint-based method it is possible to rank the observations by the degree of their importance and also to estimate the influence of target observations on the quality of predictions.
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来源期刊
SPIIRAS Proceedings
SPIIRAS Proceedings Mathematics-Applied Mathematics
CiteScore
1.90
自引率
0.00%
发文量
0
审稿时长
14 weeks
期刊介绍: The SPIIRAS Proceedings journal publishes scientific, scientific-educational, scientific-popular papers relating to computer science, automation, applied mathematics, interdisciplinary research, as well as information technology, the theoretical foundations of computer science (such as mathematical and related to other scientific disciplines), information security and information protection, decision making and artificial intelligence, mathematical modeling, informatization.
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