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A study on the optimal equation of the continuous wave spectrum

机译:连续波谱最优方程的研究

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摘要

Waves can be expressed in terms of a spectrum; that is, the energy density distribution of a representative wave can be determined using statistical analysis. The JONSWAP, PM and BM spectra have been widely used for the specific target wave data set during storms. In this case, the extracted wave data are usually discontinuous and independent and cover a very short period of the total data-recording period. Previous studies on the continuous wave spectrum have focused on wave deformation in shallow water conditions and cannot be generalized for deep water conditions. In this study, the Generalized Extreme Value (GEV) function is proposed as a more-optimal function for the fitting of the con-tinuous wave spectral shape based on long-term monitored point wave data in deep waters. The GEV function was found to be able to accurately reproduce the wave spectral shape, except for discontinuous waves of greater than 4 m in height.
机译:可以用频谱来表示波。即,可以使用统计分析来确定代表波的能量密度分布。 JONSWAP,PM和BM谱已广泛用于暴风雨期间的特定目标波数据集。在这种情况下,提取的波浪数据通常是不连续且独立的,并且覆盖了整个数据记录周期的非常短的一段时间。以前关于连续波谱的研究集中在浅水条件下的波浪形变,而不能推广到深水条件下。在这项研究中,基于深水中长期监测的点波数据,提出了广义极值(GEV)函数作为拟合连续波频谱形状的更优化函数。发现GEV函数能够准确地重现波谱形状,但高度大于4 m的不连续波除外。

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