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Assessing uncertainty in operational modal analysis incorporating multiple setups using a Bayesian approach

机译:评估使用贝叶斯方法的运营模态分析中的不确定性

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摘要

A Bayesian statistical framework was previously developed for modal identification of well-separated modes incorporating ambient vibration data, that is, operational modal analysis, from multiple setups. An efficient strategy was developed for evaluating the most probable value of the modal parameters using an iterative procedure. As a sequel to the development, this paper investigates the posterior uncertainty of the modal parameters in terms of their covariance matrix, which is mathematically equal to the inverse of the Hessian of the negative log-likelihood function evaluated at the most probable value. Computational issues arising from the norm constraint of the global mode shape are addressed. Analytical expressions are derived for the Hessian so that it can be evaluated accurately and efficiently without resorting to finite difference. The proposed method is verified using synthetic and laboratory data. It is also applied to field test data, which reveals some challenges in operational modal analysis incorporating multiple setups. Copyright (c) 2014 John Wiley & Sons, Ltd.
机译:以前开发了一种贝叶斯统计框架,用于模态识别,用于使用多个设置,即操作模态分析,从而具有环境振动数据的分离的模式。开发了一种有效的策略,用于使用迭代过程评估模态参数的最可能值。作为开发的续集,本文调查了在其协方差矩阵方面的模态参数的后部不确定性,这是在数学上等于在最可能值下评估的负值对数函数的Hessian的逆。从全局模式形状的常规约束产生的计算问题都是解决的。分析表达式用于Hessian,以便可以准确且有效地评估它而不诉诸有限差异。使用合成和实验室数据验证所提出的方法。它还应用于现场测试数据,其在包含多个设置的操作模态分析中揭示了一些挑战。版权所有(c)2014 John Wiley&Sons,Ltd。

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