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A streamline tracking algorithm for semi-Lagrangian advection schemes based on the analytic integration of the velocity field

机译:基于速度场解析积分的半拉格朗日对流方案的流线跟踪算法

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摘要

A new scheme for the construction on an unstructured grid of the streamlines of the three-dimensional shallow water equations is presented. The qualitative advantages of the scheme, notably closed streamlines and realistic treatment of closed boundaries, are derived and the spatial accuracy is demonstrated. Semi-Lagrangian advection schemes offer the computational cost advantage of being explicit but also unconditionally stable with respect to time step. However, semi-Lagrangian methods based on the numerical integration of the discretised velocity field frequently have difficulty in meeting physically significant criteria such as the closure of streamlines and the inviolability of closed boundaries. Here a streamline tracking scheme based on the analytic integration of the discretised velocity field is presented.
机译:提出了在三维浅水方程流线的非结构化网格上构造的新方案。推导了该方案的质量优势,尤其是封闭的流线和对封闭边界的实际处理,并证明了空间精度。半拉格朗日平流方案提供了显式但在时间步长方面无条件稳定的计算成本优势。但是,基于离散速度场的数值积分的半拉格朗日方法通常难以满足物理上重要的标准,例如流线的闭合和闭合边界的不可侵犯性。这里提出了一种基于离散速度场的解析积分的流线跟踪方案。

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