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Stability and capsizing analysis of nonlinear ship rolling in wind and stochastic beam seas

机译:风和随机束海中非线性船舶滚动的稳定性和倾覆分析

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Considering the actual seaway condition, stability and capsizing of nonlinear ship rolling system in stochastic beam seas is of significant importance for voyage safety. Safe zone are defined in the phase space plan of the unperturbed Hamilton system to qualitatively distinguish ship motions as capsize and noncapsize. Capsize events are defined by solutions passing out of the safe zone. The probability of such an occurrence is studied by virtue of the random Melnikov function and the concept of phase space flux. In this paper, besides conventional wave excitation, the effect of wind load is also taken into account. The introduction of wind load will lead to asymmetry, in other words, it transforms the symmetric heteroclinic orbits into asymmetric homoclinic orbits. For asymmetric dynamical system, the orbital analytic solutions and its power spectrum are not readily available, and the technique of discrete time Fourier transformation (DIET) is used. In the end, as verification of theoretical critical significant wave height, capsizing probability contour diagram is generated by means of numerical simulation. The contour diagram shows that these analytical methods provide reliable and predictive results about the likelihood of a vessel capsizing in a given seaway condition. (C) 2016 Elsevier Ltd. All rights reserved.
机译:考虑到实际航道情况,随机横梁海中非线性船舶滚动系统的稳定性和倾覆对于航行安全具有重要意义。安全区在不受干扰的汉密尔顿系统的相空间计划中定义,以定性区分船舶运动为倾覆和非倾覆。倾覆事件是由从安全区域传出的解决方案定义的。通过随机梅尔尼科夫函数和相空间通量的概念研究了这种情况的可能性。在本文中,除了常规的波浪激励外,还考虑了风荷载的影响。风荷载的引入将导致不对称,换言之,它将对称的异斜轨道转变为不对称的同斜轨道。对于非对称动力系统,轨道解析解及其功率谱不易获得,因此采用离散时间傅里叶变换(DIET)技术。最后,作为理论临界有效波高的验证,通过数值模拟生成了倾覆概率等高线图。等高线图显示,这些分析方法提供了有关给定航道条件下船舶倾覆的可能性的可靠且可预测的结果。 (C)2016 Elsevier Ltd.保留所有权利。

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