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Ensemble Kalman Filter based state estimation in 2D shallow water equations using Lagrangian sensing and state augmentation

机译:使用拉格朗日感测和状态增强的二维浅水方程组基于集合卡尔曼滤波器的状态估计

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We present a state estimation method for two-dimensional shallow water equations in rivers using Lagrangian drifter positions as measurements. The aim of this method is to compensate for the lack of knowledge of upstream and downstream boundary conditions in rivers that causes inaccuracy in the velocity field estimation by releasing drifters equipped with GPS receivers. The drifters report their positions and thus provide additional information of the state of the river. This information is incorporated into shallow water equations by using Ensemble Kalman Filtering (EnKF). The proposed method is based on the discretization of the governing nonlinear equations using the finite element method in unstructured meshes. We incorporate the drifter positions into the unknown state, which directly exploits the Langrangian nature of the measurements. The performance of the method is assessed with twin experiments.
机译:我们提出了一种使用拉格朗日漂移器位置作为测量条件的河流中二维浅水方程的状态估计方法。该方法的目的是通过释放配备GPS接收器的漂移器,来弥补对河流上游和下游边界条件缺乏知识的认识,这些知识会导致速度场估算的不准确。漂流者报告他们的位置,从而提供有关河流状况的其他信息。通过使用Ensemble Kalman滤波(EnKF),可以将此信息合并到浅水方程中。所提出的方法基于在非结构化网格中使用有限元方法离散化控制非线性方程的离散化。我们将漂流器的位置合并到未知状态,这直接利用了测量的朗格朗日性质。通过双实验评估该方法的性能。

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