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Discretization of multidimensional mathematical equations of dam break phenomena using a novel approach of finite volume method

机译:用一种新的有限体积方法离散化溃坝现象的多维数学方程

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This paper was concerned to simulate both wet and dry bed dam break problems. A high-resolution finite volume method (FVM) was employed to solve the one-dimensional (1D) and two-dimensional (2D) shallow water equations (SWEs) using an unstructured Voronoi mesh grid. In this attempt, the robust local Lax-Friedrichs (LLxF) scheme was used for the calculating of the numerical flux at cells interfaces. The model named V-Break was run under the asymmetry partial and circular dam break conditions and then verified by comparing the model outputs with the documented results. Due to a precise agreement between those output and documented results, the V-Break could be considered as a reliable method for dealing with shallow water (SW) and shock problems, especially those having discontinuities. In addition, statistical observations indicated a good conformity between the V-Break and analytical results clearly.
机译:本文关注模拟湿床和干床溃坝问题。使用非结构化Voronoi网格,采用高分辨率有限体积方法(FVM)求解一维(1D)和二维(2D)浅水方程(SWE)。在此尝试中,使用鲁棒的局部Lax-Friedrichs(LLxF)方案来计算单元界面处的数值通量。模型V-Break在不对称的局部和圆形坝溃决条件下运行,然后通过将模型输出与记录的结果进行比较进行验证。由于这些输出和记录的结果之间有着精确的一致性,因此V型断裂可被视为处理浅水(SW)和冲击问题(尤其是具有不连续性的冲击问题)的可靠方法。此外,统计观察结果清楚地表明了V型断裂与分析结果之间的良好一致性。

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