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首页> 外文期刊>Journal of Waterway, Port, Coastal and Ocean Engineering >Flow Dynamics and Bed Resistance of Wave Propagation over Bed Ripples
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Flow Dynamics and Bed Resistance of Wave Propagation over Bed Ripples

机译:波在波谷上的流动动力学和波阻

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The viscous, two-dimensional, free-surface flow induced by the propagation of nonlinear water waves over a rigid rippled bed was simulated numerically. The simulations were based on the numerical solution of the Navier-Stokes equations subject to fully nonlinear free-surface boundary conditions and appropriate bottom, inflow, and outflow boundary conditions. The equations were properly transformed so that the computational domain became time-independent. A hybrid scheme was used for the spatial discretization with finite differences in the streamwise direction and a pseudospectral approximation with Chebyshev polynomials in the vertical direction. A fractional time-step scheme was used for the temporal discretization. Over the rippled bed, the wave boundary layer thickness increased significantly, while vortex shedding at the ripple crest generated alternating circulation regions over the ripple trough. The velocity of the Eulerian drift profile was opposite to the direction of wave propagation far above the ripples, whereas close to the bed, its magnitude was influenced by the ripples up to a height of about six times the ripple height above the ripple crest. The amplitude of the wall shear stress on the ripples increased with increasing ripple steepness, whereas the amplitude of the corresponding friction drag force on a ripple was insensitive to this increase. The amplitude of the form drag force attributable to the dynamic pressure increased with increasing ripple steepness; therefore, the percentage of friction in the total drag force decreased with increasing ripple steepness. The period-averaged drag forces on a ripple were very weak, while the influence of form drag increased with increasing ripple steepness.
机译:数值模拟了非线性水波在刚性波纹床上的传播所引起的粘性二维自由表面流。该模拟基于Navier-Stokes方程的数值解,该方程受完全非线性的自由表面边界条件以及适当的底部,流入和流出边界条件的影响。适当地转换了方程,使计算域变得与时间无关。混合方案用于在方向上具有有限差异的空间离散化,并在垂直方向上使用Chebyshev多项式进行伪谱近似。分数时间步方案用于时间离散化。在波纹床上方,波边界层厚度显着增加,而在波纹波峰处的涡旋脱落在波纹槽上方产生交替的循环区域。欧拉漂移剖面的速度与波传播的方向相反,远高于波纹,而靠近床层,其大小受波纹的影响,其高度约为波纹顶上方波纹高度的六倍。波纹上壁剪应力的幅度随波纹陡度的增加而增加,而波纹上相应的摩擦拖曳力的幅度对此增加不敏感。动压引起的形式阻力的幅度随波纹陡度的增加而增加;因此,总阻力中的摩擦百分比随波纹陡度的增加而减小。周期平均阻力对波纹的作用很弱,而形式阻力的影响则随着波纹陡度的增加而增加。

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