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A Numerical Study for the Nonlinear Four Wave Interactions In Deep Waters

机译:深水中非线性四波相互作用的数值研究

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In this paper, we present the results in deep waters for the nonlinear source term due to wave-wave interactions, represented by a 6-D Boltzmann integral, using a quadrature based method that uses a mix of both simple and composite Gauss Legendre quadrature methods for the integration parameters of the resulting triple integral. This Gauss-Legendre Quadrature Method, denoted GLQM, employs a polar grid with a constant geometric ratio A, . and uses the scaling relations for the inner transfer integral of Tracy and Resio (1982) to achieve a reduction in the computation time. The accuracy of the method has been tested for different frequency resolutions by varying.the parameter X and also for different angular resolutions. This increase in X will help in calculating the nonlinear source term at less number of frequency points without loss of accuracy, resulting in further reduction of computation time. Results are presented in which the computation time is shown less than a minute indicating that the present method can be used to choose choosing optimal points of an input polar grid for achieving both accuracy and computational efficiency.
机译:在本文中,我们在使用基于正交和复合Gause Legendre正交方法的基于正交的方法的波浪相互作用,将非线性源期限为非线性源期限的非线性源术语的结果。对于产生的三重积分的集成参数。该高斯传奇正交方法表示GLQM,采用极恒几何比率A的极性电网,。并使用Tracy和Resio(1982)内部传输整体的扩展关系,以实现计算时间的减少。通过改变的不同频率分辨率测试了该方法的准确性。参数X以及不同的角度分辨率。 X的这种增加将有助于在少量频率点计算非线性源术语而不会损失精度,从而进一步减少计算时间。提出了结果,其中计算时间显示小于一分钟,表明本方法可用于选择选择输入极性网格的最佳点,以实现精度和计算效率。

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