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Markov chain Monte Carlo-based Bayesian model updating of a sailboat-shaped building using a parallel technique

机译:基于马尔可夫链基于蒙特卡洛的贝叶斯模型的并行技术更新

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In unidentifiable model updating problems, the posterior probability density function (PDF) of uncertain model parameters cannot be well approximated by a multivariate Gaussian distribution. An alternative solution is to estimate the posterior PDF using samples from a multilevel Markov chain Monte Carlo (MCMC) simulation. In general, the accuracy of the approximated posterior PDF highly depends on the number of MCMC samples, which, in turn, depends on the available computational power. For model updating using field test data, a large number of samples are required to ensure the accuracy of the updated results. Inevitably, the computational power needed will be largely increased. To increase the efficiency of the MCMC method, this paper puts forward the parallel MCMC method, which generates several Markov chains (instead of a single chain) using multiple CPUs. As a result, more samples are available for the approximation of the posterior PDF. With the fast development of multicore processors in desktop or even laptop computing, parallel MCMC provides an efficient way to approximate the posterior PDF in model updating accurately, even if the problem is unidentifiable. To demonstrate the algorithm, an ambient vibration test of a 20-story office building was carried out. Owing to the limited number of sensors, the vibration test was divided into multiple setups. This paper not only reports the field test and the operational modal analysis but also the model class selection and the updating of the finite element model of the office building following the parallel MCMC method. The proposed algorithm together with the case studies using field test data presented in this study contributes to the development of structural model updating and structural health monitoring (SHM) on civil engineering structures.
机译:在无法识别的模型更新问题中,不确定的模型参数的后验概率密度函数(PDF)不能通过多元高斯分布很好地近似。一种替代解决方案是使用多级马尔可夫链蒙特卡罗(MCMC)模拟中的样本来估计后PDF。通常,近似后PDF的准确性很大程度上取决于MCMC样本的数量,而MCMC样本的数量又取决于可用的计算能力。对于使用现场测试数据进行的模型更新,需要大量样本以确保更新结果的准确性。不可避免地,所需的计算能力将大大提高。为了提高MCMC方法的效率,本文提出了并行MCMC方法,该方法使用多个CPU生成多个马尔可夫链(而不是单个链)。结果,更多的样本可用于后PDF的近似。随着台式机甚至笔记本电脑中多核处理器的快速发展,即使问题无法确定,并行MCMC仍可提供一种有效的方法来准确地估算模型更新中的后PDF。为了演示该算法,对20层办公楼进行了环境振动测试。由于传感器数量有限,振动测试被分为多个设置。本文不仅报告了现场测试和运行模态分析,而且还按照并行MCMC方法对办公大楼的模型类别进行选择和有限元模型的更新。所提出的算法以及使用本研究中提供的现场测试数据进行案例研究,有助于开发土木工程结构的结构模型更新和结构健康监测(SHM)。

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