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Runup of Solitary Waves on a Vertical Wall

机译:垂直壁上孤波的传播

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摘要

A numerical method, called the Random Choice Method, is used to solve benchmark problem 3. It is based on the the shallow water wave equations. This method is capable of preserving a shock, i.e abrupt spatial changes in the flow conditions. This means that wave breaking can be modeled without any special treatment for numerical instabilities at the bore front. The method is unconditionally stable provided that the Courant-Friedrichs-Lewy condition is fulfilled. The solution is advanced in time by a series of operations which inclues solving a Riemann problem at each gridpoint at each timestep. The Riemann problem is computationally expensive so considerable efforts were made on speeding up the solution procedure. This scheme was originally developed by Chorin~1 based on the theory by Glimm~4 to solve the euler equations.
机译:数值方法称为随机选择法,用于解决基准问题3。该方法基于浅水波方程。该方法能够保持冲击,即流动条件的突然空间变化。这意味着无需对孔前的数值不稳定进行任何特殊处理就可以对波浪破碎进行建模。只要满足Courant-Friedrichs-Lewy条件,该方法将是无条件稳定的。解决方案通过一系列操作在时间上有所改进,其中包括在每个时间步长在每个网格点处解决黎曼问题。黎曼问题在计算上是昂贵的,因此在加快求解过程上付出了巨大的努力。该方案最初是由Chorin〜1基于Glimm〜4的理论开发的,用于求解Euler方程。

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