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首页> 外文期刊>International Journal of Applied Mechanics and Engineering >STABILITY ANALYSIS FROM FOURTH ORDER NONLINEAR EVOLUTION EQUATION FOR TWO STOKES WAVE TRAINS IN DEEP WATER IN THE PRESENCE OF AIR FLOWING OVER WATER
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STABILITY ANALYSIS FROM FOURTH ORDER NONLINEAR EVOLUTION EQUATION FOR TWO STOKES WAVE TRAINS IN DEEP WATER IN THE PRESENCE OF AIR FLOWING OVER WATER

机译:存在水流时深水中两股波浪线的四阶非线性演化方程的稳定性分析

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摘要

Fourth order nonlinear evolution equations are derived for two Stokes wave trains in deep water in the presence of air flowing over water. The importance of the fourth order term in the evolution equation was pointed out by Dysthe (1979). Stability analysis is then made for uniform two Stokes wave trains in the presence of air flowing over water. From these evolution equations the expressions for the maximum growth rate of instability, the wave number at marginal stability and the wave number separation of fastest growing side band are derived and graphs are plotted for the above three expressions against the wave steepness. Significant improvements can be achieved from the results obtained from the two coupled third order nonlinear Schrodinger equations.
机译:在空气流过水的情况下,针对深水中的两个斯托克斯波列,推导了四阶非线性演化方程。 Dysthe(1979)指出了演化方程中四阶项的重要性。然后在空气流过水的情况下对两个均匀的Stokes波列进行稳定性分析。从这些演化方程式中,可以得出最大失稳增长率,边际稳定处的波数以及增长最快的边带的波数分离的表达式,并针对波动陡度绘制了以上三个表达式的图形。从两个耦合的三阶非线性Schrodinger方程获得的结果可以实现重大改进。

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