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Successive Wave Crests in Gaussian Seas

机译:高斯海中的连续波峰

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In this paper, following the theory of quasi-determinism ofrnBoccotti, the necessary and suffcient conditions, for the oc-rncurrence of two successive wave crests of large heights in arngaussian sea, are given. As a corollary, it is proven that therntail probability of the joint distribution of two successive waverncrests is given by a bivariateWeibull distribution. TheWeibullrnparameter is equal to ψ?2 = ψ(T? 2 )/ψ(0). Here, T? 2 is the ab-rnscissa of the second absolute maximum of the autocovariancernfunction ψ(T). The analytical results are in agreement withrnMonte Carlo simulations. Finally, as an application, the max-rnimum expected wave crest pressure in an undisturbed deeprnwater is evaluated by taking into account the stochastic de-rnpendence of successive wave crests.
机译:本文根据rnBoccotti的准确定性理论,给出了在高斯海中发生两个连续的大高度波峰的必要和充分条件。作为推论,证明了两个连续波峰的联合分布的尾部概率由双变量韦伯分布给出。魏布尔参数等于ψ2 =ψ(T 2)/ψ(0)。在这里,T? 2是自协方差函数ψ(T)的第二个绝对最大值的横坐标。分析结果与蒙特卡洛模拟一致。最后,作为一种应用,通过考虑连续波峰的随机依赖性来评估未扰动深水中的最大波峰期望压力。

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