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Novel Slope Source Term Treatment for Preservation of Quiescent Steady States in Shallow Water Flows

机译:保留浅水流动静态稳态的新型边坡源项处理

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This paper proposes a robust method for modeling shallow-water flows and near shore tsunami propagation, applicable for both simple and complex geometries with uneven beds. The novel aspect of the model includes the introduction of a new method for slope source terms treatment to preserve quiescent equilibrium over uneven topographies, applicable to both structured and unstructured mesh systems with equal accuracy. Our model is based on the Godunov-type finite volume numerical approximation. Second-order spatial and temporal accuracy is achieved through high resolution gradient reconstruction and the predictor-corrector method, respectively. The approximate Riemann solver of Harten, Lax, and van Leer with contact wave restoration (HLLC) is used to compute fluxes. Comparisons of the model’s results with analytical, experimental, and published numerical solutions show that the proposed method is capable of accurately predicting experimental and real-time tsunami propagation/inundation, and dam-break flows over varying topographies.
机译:本文提出了一种用于模拟浅水流和近岸海啸传播的鲁棒方法,适用于具有不均匀床层的简单和复杂几何形状。该模型的新颖之处在于引入了一种新的坡度源项处理方法,可以在不平坦的地形上保持静态平衡,适用于结构化和非结构化网格系统,并且具有相同的精度。我们的模型基于Godunov型有限体积数值逼近。二阶空间和时间精度分别通过高分辨率梯度重构和预测器-校正器方法实现。 Harten,Lax和van Leer具有接触波恢复(HLLC)的近似Riemann求解器用于计算通量。将模型结果与分析,实验和已发布的数值解决方案进行比较,结果表明,该方法能够准确预测实验和实时海啸的传播/淹没以及不同地形上的溃坝流量。

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