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Application of nonlinear normal mode analysis to the nonlinear and coupled dynamics of a floating offshore platform with damping

机译:非线性正态分析在具有阻尼的浮式海上平台非线性和耦合动力学中的应用

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摘要

The nonlinear dynamics of ships and floating offshore platforms has attracted much attention over the last several years. However the topic of multiple-degrees-of-freedom systems has almost been completely ignored with very few exceptions. This is probably due to the complexity of analyzing strongly nonlinear and coupled systems. It turns out that coupling may be particularly important for certain critical dynamics such as the dynamics of a floating offshore platform about its diagonal axis. In a previous work, Kota et al. [1] applied the recently developed nonlinear normal mode technique to analyze the coupled nonlinear dynamics of a floating offshore platform. Although this previous work was restricted to unforced and undamped systems, in this work a comparison of the two alternative nonlinear normal mode analysis techniques was completed. Considering the relative practical importance of damping versus external forcing for this system, in the present work, we utilize just one of the two major techniques available [2] to analyze damped multiple-degrees-of-freedom nonlinear dynamics. Specifically, we investigate the effect of nonlinearity, and non-proportionate damping. Our results show that this technique allows one to simply consider the effect of nonlinearity and general damping on the resulting normal modes. This technique is particularly powerful because it allows one to visualize the modes in a geometric fashion using the invariant manifold concept from dynamical systems. [References: 21]
机译:过去几年中,船舶和海上浮动平台的非线性动力学引起了很多关注。但是,几乎没有人完全忽略了多自由度系统的主题。这可能是由于分析强非线性和耦合系统的复杂性。事实证明,耦合对于某些关键动力学(例如,浮动海上平台绕其对角线轴的动力学)而言可能特别重要。在先前的工作中,Kota等人。 [1]应用最近开发的非线性法线模式技术来分析浮动海上平台的耦合非线性动力学。尽管以前的工作仅限于无力和无阻尼的系统,但是在这项工作中,完成了两种替代非线性法线模式分析技术的比较。考虑到阻尼对系统的相对实际重要性,在本工作中,我们仅利用可用的两种主要技术之一[2]来分析阻尼的多自由度非线性动力学。具体来说,我们研究了非线性和非比例阻尼的影响。我们的结果表明,该技术使人们可以简单地考虑非线性和一般阻尼对所产生的正常模式的影响。这种技术之所以特别强大,是因为它允许使用动力学系统中的不变流形概念以几何方式可视化模式。 [参考:21]

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