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Bayesian Fault Diagnosis Using Principal Component Analysis Approach with Continuous Evidence

机译:贝叶斯故障诊断使用主要成分分析方法具有持续证据

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For fault diagnosis problems where the historical data is from a number of monitors, conventional likelihood estimation approaches for Bayesian diagnosis are typically independent or lumped approach. However, for most chemical processes themonitor outputs are often not independent, but exhibit correlations to some extent; as for the lumped approach, it is infeasible due to the curse of dimensionality and the limited size of historical dataset.Also there is another limitation to the accuracy of the diagnosis that the continuous monitor readings are commonly discretized to discrete values, therefore information of the continuous data cannot be fully utilized. In this paper principal component analysis (PCA) approach is proposed to transform the evidence into independent pieces, and kernel density estimation is used to improve the diagnosis performance. The application to the Tennessee Eastman Challenge process using the benchmark data demonstrates the effectiveness of the proposed approach.
机译:对于历史数据来自许多监视器的故障诊断问题,贝叶斯诊断的传统似然估计方法通常是独立的或集成的方法。然而,对于大多数化学过程,主题输出通常不是独立的,但在某种程度上表现出相关性;对于集体的方法,由于维度的诅咒和历史数据集的有限尺寸,它是不可行的.SO对诊断的准确性,连续监测读数通常被离散值的诊断的准确性,因此信息不能充分利用连续数据。在本文中,提出了主要成分分析(PCA)方法以将证据转换为独立的碎片,并且核密度估计用于改善诊断性能。使用基准数据的田纳西州伊斯特曼挑战流程的应用展示了所提出的方法的有效性。

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