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ANALYSIS OF DISPERSION AND SHOALING CHARACTERISTICS OF LINEARIZED MILD-SLOPE EQUATIONS

机译:线性轻度边坡方程的色散和斜面特性分析

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In this paper, the linearized form of the nonlinear mild-slope equations derived by Isobe (1994) is considered and analyzed for the dispersion, group velocity and shoaling charac- teristics. It is found that the dispersion relation is just a Pade's expansion of that obtained by the small amplitude wave theory. The agreement of the dispersion relation, group ve- locity and gradient of shoaling coefficient with the small amplitude wave theory is good from shallow to deep water even with small numbers of terms of the series in the mild- slope equations. The dispersion relation is also examined for evanescent waves. Further- more, the vertical distribution functions for progressive and evanescent waves are analyzed and compared with the small amplitude wave theory. Then, the water depth limitation corresponding to the number of terms in the even-order polynomial vertical distribution functions is suggested.
机译:在本文中,考虑并分析了由Isobe(1994)推导的非线性缓坡方程的线性化形式,以用于色散,群速度和浅滩特征。发现色散关系只是小振幅波理论获得的色散关系的帕德扩展。从浅水到深水,即使在平缓坡度方程中只有很少数量级数的情况,色散关系,群速度和浅滩系数梯度与小振幅波理论的一致性也很好。还检查了消逝关系的for逝波。此外,分析了渐进波和e逝波的垂直分布函数,并与小振幅波理论进行了比较。然后,提出了与偶数多项式垂直分布函数中的项数相对应的水深限制。

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