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Numerical modeling of solitary and cnoidal waves propagating over a submerged bridge deck

机译:淹没桥面传播的孤波和星状波的数值模拟

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An initial component in the study of tsunami and storm surge wave forces on a submerged bridge deck is the development of a two-dimensional numerical model of solitary and cnoidal waves propagating over a submerged plate based on the Navier-Stokes (N-S) equations. Results are compared with numerical models based on a non-linear dispersive shallow water wave theory known as the Green-Naghdi (G-N) theory of water waves. Solitary and cnoidal waves are modeled using the open source computational fluid dynamics library OpenFOAM which solves the N-S equations by use of the finite volume method. Solitary waves are initiated by implementing a user defined velocity boundary condition based on the G-N theory and cnoidal waves are initiated using Waves2Foam, a wave generation toolbox developed for OpenFOAM. Results for the surface elevation on and around the bridge deck obtained by solving the N-S equations are compared with the numerical results obtained through the G-N theory. Even though these are two different solvers, solving two different sets of equations, preliminary analysis shows generally good agreement between the N-S and G-N solvers, with the propagation speed, wave amplitude and soliton fission being nearly identical. By solving these problems by two different methods, we are able to increase our confidence in the accuracy of our predictions of wave loads on coastal bridges.
机译:研究水下桥梁甲板上的海啸和风暴潮波力的最初组成部分是基于Navier-Stokes(N-S)方程,建立一个二维数值模型,用于在水下平板上传播的孤波和弦状波。将结果与基于非线性弥散浅水波理论(称为Green-Naghdi(G-N)水波理论)的数值模型进行比较。使用开源计算流体动力学库OpenFOAM对孤波和正弦波进行建模,该库通过使用有限体积法求解N-S方程。通过基于G-N理论实现用户定义的速度边界条件来引发孤波,并使用Waves2Foam(为OpenFOAM开发的波浪生成工具箱)来引发正弦波。将通过求解N-S方程获得的桥面及其周围的表面高程结果与通过G-N理论获得的数值结果进行比较。尽管这是两个不同的求解器,可以求解两组不同的方程组,但初步分析显示,N-S和G-N求解器总体上具有良好的一致性,其传播速度,波幅和孤子裂变几乎相同。通过使用两种不同的方法解决这些问题,我们能够提高对沿海桥梁波浪荷载预测准确性的信心。

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