首页> 外文会议>Proceedings of the Conference of Global Chinese Scholars on Hydrodynamics(CCSH'06) >BOUSSINESQ-TYPE MODELING IN SURF ZONE USING MESH-LESS LEAST-SQUARE-BASED FINITE DIFFERENCE METHOD
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BOUSSINESQ-TYPE MODELING IN SURF ZONE USING MESH-LESS LEAST-SQUARE-BASED FINITE DIFFERENCE METHOD

机译:基于无网格最小二乘有限差分法的冲浪区BoussinesQ型建模

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摘要

Combining mesh-less finite difference method and least square approximation, a new numerical model is developed for highly dispersive and fully nonlinear Boussinesq equations in two horizontal dimensions. The 3rd order truncated series solution of the Laplace equation is employed to approximate the velocity distribution in the vertical plane. The linear properties of the wave model are discussed with Fourier analysis. It is shown that the model is suitable to predict the propagation of water waves at the range of 0 ≤ kh ≤ 10 for both the linear dispersion characteristic and shoaling gradient. Preliminary verifications of the numerical model are given for nonlinear wave shoaling problems, wave run-up on conical island. The numerical results agree well with the experimental data available in the literature.
机译:结合无网格有限差分法和最小二乘近似,建立了一个新的数值模型,用于二维水平方向上的高度分散和完全非线性的Boussinesq方程。拉普拉斯方程的三阶截断级数解用于近似垂直平面上的速度分布。使用傅里叶分析讨论了波动模型的线性特性。结果表明,该模型对于线性色散特性和浅滩梯度均适用于预测水波在0≤kh≤10范围内的传播。给出了数值模型的初步验证,用于解决非线性波浪暗沙问题,圆锥岛上的波浪上升问题。数值结果与文献中的实验数据吻合良好。

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