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A Highly Nonlinear Boussinesq Wave Model of Improved Dispersion Characteristics

机译:改善色散特性的高度非线性Boussinesq波模型

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In the present study a modified Boussinesq-type model is derived toaccount for propagation of regular and irregular waves in twohorizontal dimensions. An improvement of the linear and nonlinearcharacteristics of the model is obtained by optimizing the coefficientsof each term in the momentum equation, expanding in this way itsapplicability in very deep waters and thus overcoming a dominantshort-coming of most likewise models. The values of the coefficientswere obtained by an inverse method in such a way to satisfy exactly thedispersion relation in terms of both first and second order analyse. Themodified model was applied to simulate the propagation of regular andirregular waves in one horizontal dimension, in a variety of bottomprofiles, such as constant depth, mild slope, submerged obstacles. Thesimulations are compared with experimental data and analytical results,indicating very good agreement in most cases.
机译:在本研究中,推导了修正的Boussinesq型模型,以解释规则和不规则波在两个水平方向上的传播。通过优化动量方程中每个项的系数,以这种方式扩展其在极深水域中的适用性,从而克服大多数类似模型的主要缺点,可以改进模型的线性和非线性特性。通过逆方法以这样的方式获得系数的值,即就一阶和二阶分析而言,其精确地满足色散关系。修改后的模型用于模拟规则波和不规则波在一个水平维度上在各种底部剖面中的传播,例如恒定深度,缓坡,水下障碍物。仿真结果与实验数据和分析结果进行了比较,表明在大多数情况下都具有很好的一致性。

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