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Bayesian Updating of Detection Capability with Frequency Response Function Related Structural Health Monitoring Features

机译:具有频率响应功能的检测能力的贝叶斯更新与结构健康监测功能相关

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In all structural health monitoring (SHM) applications, feature extraction plays animportant role, as it determines the most sensitive and specific metrics on which tobase decision-making. . The Frequency response function (FRF) is a widely-usedcategory of features because of its clear physical interpretation. Often, FRF isestimated from the acquired structural excitation and response, and the data obtainedare always subject to uncertainty. As a result, this uncertainty typically propagates andcompromises the estimations of the FRF, which degrades its performance in decisionmakingproblems. With uncertainty quantification (UQ) models, the damage diagnosisproblem is converted into a statistical significance detection procedure.Bayesian statistics collects evidence to make decisions and is very powerful formodel and model class selection. For instance, the aforementioned transformeddamage detection problem may be further implemented as a recursive model selectionprocess in between various distribution models (usually binary cases such asundamaged and damaged conditions). Instead of evaluating the total likelihood of FRFobservations, this paper adopts Bayesian framework to update the posterior probabilityof trinary model selection, given increasing number of measurements. Testing data areobtained from the Machinery Fault Simulator (MFS) from SpectraQuest, in which twodamage scenarios, namely damaged ball bearing and damaged outer race, areincluded. Posterior probability for each damage condition outperforms traditionallikelihood evaluation, and this recursive implementation distinguishes both damagedconditions in this paper, and works for both FRF magnitude and phase.
机译:在所有结构健康监测(SHM)应用中,特征提取起着 重要角色,因为它确定了最敏感和最具体的指标 基础决策。 。频率响应函数(FRF)被广泛使用 类别特征是由于其清晰的物理解释。通常,FRF是 根据获得的结构激励和响应进行估算,并获得数据 总是受到不确定性的影响。结果,这种不确定性通常会传播并 折衷FRF的估算,这会降低FRF在决策中的绩效 问题。使用不确定性量化(UQ)模型进行损伤诊断 问题被转换为统计显着性检测过程。 贝叶斯统计数据收集决策依据,对于以下方面非常有力 模型和模型类的选择。例如,上述转化 损坏检测问题可以进一步作为递归模型选择来实现 各种分布模型之间的过程(通常是二进制情​​况,例如 完好无损的条件)。而不是评估FRF的总可能性 观察,本文采用贝叶斯框架更新后验概率 给定测量次数的增加,选择三元模型。测试数据是 从SpectraQuest的机械故障模拟器(MFS)中获得,其中两个 损坏情况,即损坏的滚珠轴承和损坏的外圈,是 包括。每种损坏情况的后验概率均优于传统概率 可能性评估,并且此递归实现可区分两种情况 条件在本文中,并且适用于FRF幅值和相位。

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