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Relative importance of uncertain structural parameters. Part I: algorithm

机译:不确定结构参数的相对重要性。第一部分:算法

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摘要

A novel procedure for estimating the relative importance of uncertain parameters of complex FE model is presented. The method is specifically directed toward problems involving high-dimensional input parameter spaces, as they are encountered during uncertainty analysis of large scale, refined FE models. In these cases one is commonly faced with thousands of uncertain parameters and traditional techniques, e.g. finite difference or direct differentiation methods become expensive. In contrast, the presented method quickly filters out the most influential variables. Hence, the main objective is not to compute the sensitivity but to identify those parameters whose random variations have the biggest influence on the response. This is achieved by generating a set of samples with direct Monte Carlo simulation, which are closely scattered around the point at which the relative importance measures are sought. From these samples, estimators of the relative importance are synthesized and the most important ones are refined with a method of choice. In this paper, the underlying theory as well as the resulting algorithm is presented.
机译:提出了一种估计复杂有限元模型不确定参数相对重要性的新方法。该方法专门针对涉及高维输入参数空间的问题,因为它们是在大规模,精细的有限元模型的不确定性分析过程中遇到的。在这些情况下,通常会遇到数千种不确定参数和传统技术,例如有限差分或直接微分方法变得昂贵。相反,本文提出的方法可以快速滤除最具影响力的变量。因此,主要目的不是计算灵敏度,而是识别那些随机变化对响应影响最大的参数。这是通过使用直接蒙特卡洛模拟生成一组样本来实现的,这些样本紧密分散在寻求相对重要性度量的点周围。从这些样本中,可以综合出相对重要性的估算器,并使用一种选择方法来完善最重要的估算器。在本文中,提出了基础理论以及由此产生的算法。

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