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A MODIFIED LEAP-FROG SCHEME FOR LINEAR SHALLOW-WATER EQUATIONS

机译:线性浅水方程的改进的LEAP-FROG方案

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摘要

A new leap-frog finite difference scheme is proposed to solve the linear shallow-water equations. The accuracy of propagation speed in diagonal direction is improved through the inclusion of frequency dispersion correction terms in linear shallow-water equations. The two-dimensional linear Boussinesq equations are recovered when the proper spatial grid size and time step size are chosen. As a result, more accurate simulation can be made for the transoceanic propagation of tsunamis. The scheme is stable when the Courant number is less than 0.866.
机译:提出了一种新的蛙跳有限差分格式来求解线性浅水方程组。通过在线性浅水方程中包含频率色散校正项,可以提高对角线方向传播速度的精度。选择适当的空间网格大小和时间步长大小后,将恢复二维线性Boussinesq方程。结果,可以对海啸的越洋传播进行更精确的模拟。当Courant数小于0.866时,该方案是稳定的。

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