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Parameter Estimation of the Generalized Extreme ValueDistribution for Structural Health Monitoring

机译:结构健康监测广义极值分布的参数估计

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Structural health monitoring can be defined as a statistical pattern recognitionrnproblem which necessitates establishing a decision boundary based on measured data.rnChoosing the decision boundary is often based on the assumption that the distributionrnof measured data is Gaussian in nature. This unwarranted assumption impairs thernperformance of structural health monitoring significantly by increasing false positivernand negative indications of damage. This paper attempts to address the issue of therndecision boundary establishment using extreme value statistics (EVS) so that the tailsrnof a distribution associated with damage can be properly modeled. Encompassingrnthree extreme value distributions (Gumbel, Weibull, and Frechet distributions), therngeneralized extreme value distribution (GEV) is adopted for establishing the decisionrnboundary. A parameter estimation technique based on a nonlinear optimizationrnscheme is developed to automatically estimate the model parameters of the GEV andrnchoose the most appropriate domain of attraction. The validity of the proposedrnmethod is demonstrated in numerical studies using real sample data sets and in therncontext of delamination detection in a composite plate.
机译:结构健康监测可以定义为一种统计模式识别问题,需要根据测量数据建立决策边界。选择决策边界通常是基于以下假设:分布测量数据本质上是高斯分布。这种无根据的假设通过增加损坏的错误肯定和否定迹象,大大损害了结构健康监测的性能。本文尝试使用极值统计(EVS)解决决策边界确定的问题,以便可以正确建模与损坏相关的tailsrnof分布。包含三个极值分布(Gumbel,Weibull和Frechet分布),采用广义极值分布(GEV)来建立决策边界。开发了一种基于非线性优化方案的参数估算技术,以自动估算GEV的模型参数并选择最合适的吸引域。该方法的有效性在使用实际样本数据集的数值研究中以及在复合板中分层检测的背景下得到了证明。

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