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高阶涌潮方程的一种数值方法
引用本文:曹颖,林炳尧.高阶涌潮方程的一种数值方法[J].浙江水利科技,2004,32(5):5-7.
作者姓名:曹颖  林炳尧
作者单位:浙江省水利河口研究院,浙江,杭州,310020
摘    要:涌潮潮头处,水位骤涨,相应地,流速的铅垂分量必有一定大小.考虑这个分量以后,压力不再符合静水压力分布律,据此可以得到高阶浅水流动方程.采用龙格库塔法求该方程的数值解.结果表明,强度较小时,涌潮是表面光滑,波幅渐次减小的波列,强度大到一定程度,表面破碎,进而发展成为溯源推进的水滚.

关 键 词:涌潮  高阶浅水流动方程  数值方法
文章编号:1008-701X(2004)05-0005-03
修稿时间:2004年3月8日

A numerical method of high-order bore equation
CAO Ying,LIN Bingyao.A numerical method of high-order bore equation[J].Zhejiang Hydrotechnics,2004,32(5):5-7.
Authors:CAO Ying  LIN Bingyao
Abstract:At the bore, water level rises rapidly, accordingly, vertical component of velocity must be considered.In this case, the flow should be described by high-order sallow water flow equation. In this paper, the equation is solved by Runge-Kutta method. The result reveals that if the bore is weak, it becomes a wave train whose surface is smooth, and amplitude is decreased gradually.If the bore is strengthened to the degree of breaking, it is evolved into a roll bore.
Keywords:tidal bore  high-order shallow flow equation  numerical method
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