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A WELL-BALANCED SCHEME FOR SHALLOW WATER EUQATIONS OVER IRREGULAR BED TOPOGRAPHY INCLUDING FLOODED AND PARTIAL FLOODED CELLS

机译:不规则床地形上的浅水方程式的良好平衡方案,包括泛滥和部分淹没细胞

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This study develops a new well-balanced scheme for the one dimensional shallow water flow over irregular bed topography with wet/dry fronts, in a finite volume of Godunov-type framework. A new reconstruction technique is proposed including flooded cells and partial flooded cells which preserves non-negative of water depth values. For the wet cell, a modified RSGM (Revised Surface Gradient Method) is presented assuming that the bed topography is irregular in the cell. If the cell is partial flooded, this paper gives a special reconstruction technique of flow variables which has an assumption that the bottom function is linear in it. The HLL approximate Riemann solver is applied to evaluate the flux at cell faces. The numerical results show better agreements with analytical solutions of a set of test cases and experiment results.
机译:本研究开发了一种新的平衡方案,为一维浅水流过不规则床地形的一维浅水,在湿润/干燥的前沿,在一定程度上的Godunov型框架中。提出了一种新的重建技术,包括淹没细胞和部分泛滥细胞,其保留了不负的水深值。对于湿电池,假设床地形在细胞中不规则地提出了一种改进的RSGM(修改的表面梯度法)。如果该细胞是偏过的,则本文提供了一种流量变量的特殊重建技术,其假设底部功能是线性的。 HLL近似RIEMANN求解器被应用于评估细胞面的助焊剂。数值结果显示了与一组测试用例和实验结果的分析解决方案更好的协议。

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