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首页> 外文期刊>Journal of ocean engineering and marine energy >Numerical investigation of wave-induced loads on an offshore monopile using a viscous and a potential-flow solver
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Numerical investigation of wave-induced loads on an offshore monopile using a viscous and a potential-flow solver

机译:数值波浪诱导载荷的调查一个离岸monopile使用粘性和位势流解算器

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摘要

Wave-induced loads on an offshore monopile were investigated using a viscous-flow solver and a potential-flow solver. Considered were only two steep regular wave trains, with the same height but different periods. The potential-flow approach relied on a weakly nonlinear time-domain solver (i.e., Green function). The viscous-flow solver used three solution schemes, namely, an Euler scheme that neglected the flow viscosity, a Laminar scheme that numerically integrated the full Navier-Stokes equations without a model accounting for the fluctuating portion of the velocity field, and a Reynolds-averaged Navier-Stokes scheme that modeled turbulent flow via a two-equation eddy-viscosity model. Numerical uncertainties of viscous-flow simulations were quantified, and computed results were validated against model test measurements. Overall, the main characteristics of wave-induced forces and bending moments were well predicted by all adopted numerical schemes. In terms of higher harmonic components, predictions only from the viscous-flow solver compared favorably to the experimental measurements, including the local free surface elevations, higher harmonic forces/moments, and the secondary wave load cycles. The effect of strong nonlinear motion of free surface on the wave-induced total loading was secondary, and the contribution from the associated viscous and turbulent effects was also very limited. Nevertheless, they attribute to the generation of higher harmonic forces/moments as well as the secondary load cycle. In addition, the effects of wave steepness on the global, first- and higher harmonic forces were addressed.
机译:在离岸monopile波浪诱导载荷使用粘性流求解器和调查位势流求解器进行求解。陡峭的规则波火车,用同样的高度但不同时期。方法依赖于一个弱非线性时域解算器(例如,格林函数)。解决方案使用了三个解决方案,即一个欧拉计划忽略了粘性流动,a层流方案,数字集成没有一个模型全n - s方程占的波动部分速度场和Reynolds-averagedn - s湍流建模方案通过two-equation涡粘性模型。数值粘性流的不确定性模拟量化,计算的结果根据模型试验测量结果进行验证。总的来说,波浪诱导的主要特征力和弯矩的预测所有采用数值方案。只有从谐波分量,预测粘性流的解算器优于实验测量,包括当地的自由液面高度,更高的谐波力/力矩,次级波负载周期。自由表面的波浪诱导总负荷二次,贡献的粘性和湍流效应也有关非常有限。代的更高的谐波力/力矩二次负载周期。波陡度对全球的影响,第一,和更高的谐波部队解决。

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