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The FLO Diffusive 1D-2D Model for Simulation of River Flooding

机译:用于河流洪水模拟的FLO扩散1D-2D模型

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An integrated 1D-2D model for the solution of the diffusive approximation of the shallow water equations, named FLO, is proposed in the present paper. Governing equations are solved using the MArching in Space and Time (MAST) approach. The 2D floodplain domain is discretized using a triangular mesh, and standard river sections are used for modeling 1D flow inside the section width occurring with low or standard discharges. 1D elements, inside the 1D domain, are quadrilaterals bounded by the trace of two consecutive sections and by the sides connecting their extreme points. The water level is assumed to vary linearly inside each quadrilateral along the flow direction, but to remain constant along the direction normal to the flow. The computational cell can share zero, one or two nodes with triangles of the 2D domain when lateral coupling occurs and more than two nodes in the case of frontal coupling, if the corresponding section is at one end of the 1D channel. No boundary condition at the transition between the 1D-2D domain has to be solved, and no additional variable has to be introduced. Discontinuities arising between 1D and 2D domains at 1D sections with a top width smaller than the trace of the section are properly solved without any special restriction on the time step.
机译:本文提出了一种用于求解浅水方程的扩散近似的集成一维二维模型,称为FLO。使用时空匹配(MAST)方法可以求解控制方程。使用三角网格离散2D洪泛区,并使用标准河段来模拟在低流量或标准流量情况下发生的断面宽度内的一维流动。 1D元素在1D域内是四边形,由两个连续部分的迹线和连接其极值点的边限定边界。假定水位沿流动方向在每个四边形内部线性变化,但沿垂直于流动方向保持恒定。如果相应的部分位于1D通道的一端,则在发生横向耦合时,计算单元可以与2D域的三角形共享零个,一个或两个节点,而在正面耦合的情况下,该计算单元可以共享两个以上的节点。在1D-2D域之间的过渡处无需解决边界条件,也无需引入其他变量。可以解决一维截面在1D和2D域之间出现的不连续性,其顶部宽度小于截面的轨迹,而对时间步长没有任何特殊限制。

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