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Response surface parameterization for estimation of fatigue damage and extreme response of marine structures

机译:响应面参数化,用于评估疲劳损伤和海洋结构的极端响应

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The present paper is concerned with marine structures subjected to environmental loads (i.e. waves, current, wind) which are characterized by a number of parameters. The fatigue damage and long-term response characteristics are expressed in terms of the environmental parameters by polynomial response surfaces. In both cases, the result of interest is obtained by an integration across the range of variation for all the environmental parameters. The location of the intervals which give rise to the dominant contribution to these integrals depend on the relative magnitude of the coefficients defining the polynomials. These issues are studied on a non-dimensional form. The loss of accuracy which results when applying response surfaces of too low order is also investigated. Convergence studies are performed by applying response surfaces of increasing order, starting from linear to quadratic to higher order expressions. As a particular case, response surfaces with lower cut-off limits at specific values for the environmental parameters are also investigated. Having obtained general expressions on non-dimensional form, various examples which correspond to specific response quantities for marine structures are considered. Typical values for the polynomial coefficients, and for the statistical distributions representing the environmental parameters, are applied. Convergence studies are subsequently performed for the particular example response quantities in order to make comparison with the general formulation. For the extreme response, the application of "extreme contours" obtained from the statistical distributions of the environmental parameters in combination with the response surface is explored.
机译:本文件涉及承受环境负荷(即波浪,水流,风)的海洋结构,这些环境负荷具有许多参数。疲劳损伤和长期响应特性通过多项式响应面以环境参数表示。在这两种情况下,通过对所有环境参数的变化范围内的积分获得感兴趣的结果。对这些积分起主要作用的区间的位置取决于定义多项式的系数的相对大小。这些问题是以无量纲形式研究的。还研究了在应用过低阶的响应曲面时导致的精度损失。收敛研究是通过应用从线性表达式到二次表达式再到高阶表达式的递增顺序的响应曲面来进行的。作为一种特殊情况,还研究了在特定环境参数值下具有较低截止极限的响应面。已经获得了无量纲形式的一般表达式,考虑了与海洋结构的特定响应量相对应的各种示例。应用多项式系数和代表环境参数的统计分布的典型值。随后针对特定的示例响应量进行收敛性研究,以便与通用公式进行比较。对于极端响应,探索了从环境参数的统计分布与响应表面结合获得的“极限轮廓”的应用。

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