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Diffraction of Regular and Irregular Waves by a Horizontal Cylinder in a Fully Nonlinear 2D Numerical Wave Tank using Desingularized BEM

机译:使用Dessingularized BEM的完全非线性2D数值波槽中的水平圆筒在完全非线性2D数字波箱中的规则和不规则波的衍射

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An approach for two-dimensional (2D) numerical wave tank (NWT) in the time domain is developed within the frame of potential flow, in which the fully nonlinear (or exact) free surface boundary conditions are satisfied. In this approach, the desingularized boundary element method (BEM) is employed to solve the boundary value problem at each time step. The fourth-order predictor-corrector Adams-Bashforth-Moulton (ABM4) scheme is used for the time-stepping integration of instantaneous free surface boundary conditions. A damping layer near the end-wall of wave tank is added to absorb the outgoing waves. The saw-tooth instability is overcome via a five-point Chebyshev smoothing scheme. The present model is applied to study the diffraction problem of both regular and irregular incident waves by a horizontal cylinder in detail.
机译:在潜在流动框架内显影时域中的二维(2D)数值波箱(NWT)的方法,其中满足完全非线性(或精确)自由表面边界条件。在这种方法中,采用消退边界元方法(BEM)来在每个时间步骤解决边界值问题。第四阶预测器校正器ADAMS-BASHFORTH-MOULTON(ABM4)方案用于瞬时自由表面边界条件的时间步进积分。添加了波槽端壁附近的阻尼层以吸收输出波。通过五点Chebyshev平滑方案克服锯齿不稳定。本模型应用于详细研究水平圆筒的规则和不规则入射波的衍射问题。

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