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A Godunov-type fractional semi-implicit method based on staggered grid for dam-break modeling

机译:基于交错网格的Godunov型分数次半隐式溃坝模型

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A semi-implicit finite volume model based upon staggered grid is presented for solving shallow water equation. The model employs a time-splitting scheme that uses a predictor-corrector method for the advection term. The fluxes are calculated based on a Riemann solver in the prediction step and a downwind scheme in the correction step. A simple TVD scheme is employed for shock capturing purposes in which the Minmond limiter is used for flux functions. As a consequence of using staggered grid, an ADI method is adopted for solving the discretized equations for 2-D problems. Several 1-D and 2-D flows have been modeled with satisfactory results when compared with analytical and experimental test cases. The model is also capable of simulating supercritical as well as subcritical flow.
机译:提出了基于交错网格的半隐式有限体积模型来求解浅水方程。该模型采用时间分割方案,该方案使用对流项的预测器-校正器方法。在预测步骤中基于Riemann求解器,在校正步骤中基于顺风方案计算通量。一种简单的TVD方案用于震荡捕获,其中Minmond限幅器用于通量函数。由于使用了交错网格,因此采用ADI方法求解二维问题的离散方程。与分析和实验测试用例相比,已对几种一维和二维流进行了建模,结果令人满意。该模型还能够模拟超临界流和亚临界流。

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