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A new fault diagnosis method of multimode processes using Bayesian inference based Gaussian mixture contribution decomposition

机译:基于贝叶斯推理的高斯混合贡献分解的多模式过程故障诊断新方法

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This paper presents a novel Bayesian inference based Gaussian mixture contribution (BIGMC) method to isolate and diagnose the faulty variables in chemical processes with multiple operating modes. The statistical confidence intervals of traditional principal component analysis (PCA) based T~2 and SPE diagnostics rely upon the assumption that the operating data follow a multivariate Gaussian distribution approximately and therefore may not be able to determine the faulty variables in multimode non-Gaussian processes accurately. As an alternative solution, the proposed BIGMC method first identifies the multiple Gaussian modes corresponding to different operating conditions and then integrates the Mahalanobis distance based variable contributions across all the Gaussian clusters through Bayesian inference strategy. The derived BIGMC index is of probabilistic feature and includes all operation scenarios with posterior probabilities as weighting factors. The Tennessee Eastman process (TEP) is used to demonstrate the utility of the proposed BIGMC method for fault diagnosis of multimode processes. The comparison of the single-PCA and multi-PCA based contribution approaches shows that the BIGMC method can effectively identify the leading faulty variables with superior diagnosis capability.
机译:本文提出了一种新颖的基于贝叶斯推理的高斯混合贡献(BIGMC)方法,用于分离和诊断具有多种运行模式的化学过程中的故障变量。传统的基于主成分分析(PCA)的T〜2和SPE诊断的统计置信区间基于以下假设:运行数据大约遵循多元高斯分布,因此可能无法确定多模式非高斯过程中的故障变量准确。作为一种替代解决方案,提出的BIGMC方法首先识别与不同操作条件相对应的多个高斯模式,然后通过贝叶斯推理策略在所有高斯群集中整合基于马氏距离的变量贡献。导出的BIGMC指数具有概率特征,并且包括所有具有后验概率作为加权因子的操作方案。田纳西州伊士曼过程(TEP)用于演示所提出的BIGMC方法在多模式过程故障诊断中的实用性。对基于单PCA和基于多PCA的贡献方法的比较表明,BIGMC方法可以有效地识别具有领先诊断能力的主要故障变量。

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