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A generalized reconstruction technique for the approximate solution of discontinuous bed Shallow-water Equations

机译:不连续床浅水方程近似解的广义重建技术

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One-dimensional Shallow-water Equations are written considering, among the others, the hypotheses of hydrostatic pressure distribution and small bed slope: the system of hyperbolic equations which is obtained exhibits a geometric source term which is proportional to the nonconservative product of the water depth by the bed slope. Here, following the theory by Dal Maso, LeFloch and Murat, a numerical scheme is presented, which is well balanced and able to capture contact discontinuities due to bottom steps: the path used for the definition of the nonconservative product, able to represent the head losses encountered passing over the bottom discontinuity, is chosen in order to consider a hydrostatic pressure distribution acting onto the bed step.
机译:考虑一维浅水方程,在考虑其他浅水分布和小床斜率的假设中:获得的双曲方程系统具有与水深的非可选产物成比例的几何源术语床斜坡。在这里,在DAL Maso,Lefloch和Murat的理论之后,提出了一种数值方案,这是良好的平衡和能够由于底部步骤捕获接触不连续性:用于定义非服务率产品的路径,能够代表头部选择通过底部不连续的损失,以考虑作用在床上步骤上的静水压力分布。

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