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Gaussian Mixture Random Coefficient model based framework for SHM in structures with time-dependent dynamics under uncertainty

机译:不确定条件下具有时变动力学的结构中基于高斯混合随机系数模型的SHM框架

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摘要

The problem of vibration-based damage diagnosis in structures characterized by time-dependent dynamics under significant environmental and/or operational uncertainty is considered. A stochastic framework consisting of a Gaussian Mixture Random Coefficient model of the uncertain time-dependent dynamics under each structural health state,proper estimation methods, and Bayesian or minimum distance type decision making, is postulated. The Random Coefficient (RC) time-dependent stochastic model with coefficients following a multivariate Gaussian Mixture Model (GMM) allows for significant flexibility in uncertainty representation. Certain of the model parameters are estimated via a simple procedure which is founded on the related Multiple Model (MM) concept, while the GMM weights are explicitly estimated for optimizing damage diagnostic performance. The postulated framework is demonstrated via damage detection in a simple simulated model of a quarter-car active suspension with time-dependent dynamics and considerable uncertainty on the payload. Comparisons with a simpler Gaussian RC model based method are also presented, with the postulated framework shown to be capable of offering considerable improvement in diagnostic performance.
机译:考虑了在明显的环境和/或操作不确定性下以时间为基础的动力学为特征的结构中基于振动的损伤诊断问题。提出了一个随机框架,该框架由在每种结构健康状态下不确定的时变动力学的高斯混合随机系数模型,适当的估计方法以及贝叶斯或最小距离类型决策组成。系数遵循多元高斯混合模型(GMM)的随时间变化的随机系数(RC)随机模型为不确定性表示提供了极大的灵活性。某些模型参数是通过基于相关多模型(MM)概念的简单过程估算的,而GMM权重则被明确估算以优化损伤诊断性能。通过在四分之一车主动悬架的简单模拟模型中通过损坏检测来证明所提出的框架,该模型具有随时间变化的动力学和有效载荷的显着不确定性。还提出了与基于简单高斯RC模型的方法的比较,并证明了所假设的框架能够在诊断性能上提供可观的改进。

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