Spatial estimation of unidirectional wave evolution based on ensemble data assimilation

IF 2.5 3区 工程技术 Q2 MECHANICS
Zitan Zhang , Tianning Tang , Ye Li
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引用次数: 0

Abstract

With the limitation of the high sensitivity of nonlinear models to initial conditions, the accurate estimation of wave spatial evolution is difficult to perform at a long distance. At this stage, a helpful approach is to improve the accuracy and robustness of the model through data assimilation technique. A robust data assimilation framework is developed by coupling ensemble Kalman filtering (EnKF) with the nonlinear wave model. The spatial evolution is obtained by numerically integrating the viscous modified Nonlinear Schrödinger (MNLS) equation. The performance of the EnKF-MNLS coupled framework is tested using synthetic data and laboratory measurements. The synthetic data is generated by the MNLS simulation superposing the Gaussian noise. In the synthetic cases, the estimated wave envelopes agree well with the clean solution. The results of laboratory experiments indicate that the EnKF-MNLS framework can improve the accuracy of wave forecasts compared to noised MNLS simulations. This study aims to enhance the noise resistance of the nonlinear wave model in spatial evolution and improve the accuracy of the model forecast.

基于集合数据同化的单向波演变空间估计
受非线性模型对初始条件高度敏感的限制,波浪空间演变的精确估算很难在远距离进行。现阶段,一种有用的方法是通过数据同化技术提高模式的精度和鲁棒性。通过将集合卡尔曼滤波(EnKF)与非线性波浪模型相结合,建立了一个稳健的数据同化框架。空间演化是通过对粘性修正非线性薛定谔方程(MNLS)进行数值积分获得的。EnKF-MNLS 耦合框架的性能使用合成数据和实验室测量结果进行了测试。合成数据由叠加高斯噪声的 MNLS 仿真生成。在合成案例中,估算的波包络线与干净的解决方案非常吻合。实验室实验结果表明,与噪声 MNLS 仿真相比,EnKF-MNLS 框架可以提高波浪预报的精度。本研究旨在增强非线性波浪模型在空间演化过程中的抗噪能力,提高模型预报精度。
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来源期刊
CiteScore
5.90
自引率
3.80%
发文量
127
审稿时长
58 days
期刊介绍: The European Journal of Mechanics - B/Fluids publishes papers in all fields of fluid mechanics. Although investigations in well-established areas are within the scope of the journal, recent developments and innovative ideas are particularly welcome. Theoretical, computational and experimental papers are equally welcome. Mathematical methods, be they deterministic or stochastic, analytical or numerical, will be accepted provided they serve to clarify some identifiable problems in fluid mechanics, and provided the significance of results is explained. Similarly, experimental papers must add physical insight in to the understanding of fluid mechanics.
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