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首页> 外文期刊>Acta Oceanologica Sinica >One-dimensional numerical models of higher-order Boussinesq equations with high dispersion accuracy
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One-dimensional numerical models of higher-order Boussinesq equations with high dispersion accuracy

机译:具有高色散精度的高阶Boussinesq方程的一维数值模型

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摘要

Nonlinear water wave propagation passing a submerged shelf is studied experimentally and numerically. The applicability of the wave propagation model of higher-order Boussinesq equations derived by Zou (2000, Ocean Engineering, 27, 557~575) is investigated. Physical experiments are conducted; three different front slopes (1:10, 1:5 and 1:2) of the shelf are set-up in the experiment and their effects on the wave propagation are investigated. Comparisons of the numerical results with test data are made and the higher-order Boussinesq equations agree well with the measurements since the dispersion of the model is of high accuracy. The numerical results show that the good results can also be obtained for the steep-slope cases although the mild-slope assumption is employed in the derivation of the higher-order terms in the higher-order Boussinesq equations.
机译:实验和数值研究了非线性水波通过淹没架的传播。研究了邹(2000,海洋工程,27,557〜575)推导的高阶Boussinesq方程的波传播模型的适用性。进行物理实验;在实验中建立了三种不同的前斜坡坡度(1:10、1:5和1:2),并研究了它们对波传播的影响。数值结果与测试数据进行了比较,并且高阶Boussinesq方程与测量值非常吻合,因为该模型的离散度具有很高的准确性。数值结果表明,尽管在高阶Boussinesq方程的高阶项推导中采用了缓坡假设,但对于陡坡情况也可以获得良好的结果。

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