Influence of Sea State Parameters on the Accuracy of Wave Simulations of Different Complexity

Helene Lünser, M. Hartmann, N. Desmars, J. Behrendt, N. Hoffmann, Marco Klein
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Abstract

The accurate description of the complex genesis and evolution of ocean waves as well as the associated kinematics and dynamics is indispensable for the design of offshore structures and assessment of marine operations. In the majority of cases, the water wave problem is reduced to potential flow theory on a somehow simplified level. However, the non-linear terms in the surface boundary conditions and the fact that they must be fulfilled on the unknown water surface make the boundary value problem considerably complex. On the one hand, the use of complex methods for solving the boundary value problem may give, at the expense of computational time, a very accurate representation of reality. On the other hand, simplified methods are numerically efficient but may only provide sufficient accuracy for a limited range of applications. This paper investigates the influence of different characteristic sea state parameters on the accuracy of irregular wave field simulations (based on a JONSWAP spectrum) by applying the high-order spectral method. Hereby, the underlying Taylor series expansion is truncated at different orders so that numerical simulations of different complexity can be investigated. The wave steepness, spectral-peak enhancement factor as well as directional spreading are systematically varied and truncation at fourth order serves as reference. It is shown that, for specific parameters in terms of wave steepness, enhancement factor and simulation time, the boundary value problem can be significantly reduced while providing sufficient accuracy.
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海况参数对不同复杂度波浪模拟精度的影响
准确描述海浪的复杂成因和演化过程,以及与之相关的运动学和动力学,对于海洋结构的设计和海洋作业的评估是必不可少的。在大多数情况下,水波问题在某种程度上被简化为势流理论。然而,由于水面边界条件中的非线性项必须在未知水面上满足,使得边值问题相当复杂。一方面,以计算时间为代价,使用复杂的方法来解决边值问题可以得到对现实的非常精确的表示。另一方面,简化的方法在数值上是有效的,但可能只在有限的应用范围内提供足够的精度。本文采用高阶谱法研究了不同特征海况参数对基于JONSWAP谱的不规则波场模拟精度的影响。因此,将底层的泰勒级数展开在不同阶上截断,以便研究不同复杂度的数值模拟。波峰陡度、谱峰增强因子和方向扩展是系统变化的,以四阶截断为参考。结果表明,对于波浪陡度、增强因子和模拟时间等特定参数,可以在提供足够精度的同时显著减小边值问题。
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