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HIDDEN MARKOV MODELS WITH COVARIATES FOR ANALYSIS OF DEFECTIVE INDUSTRIAL MACHINE PARTS | Science Publications

机译:隐变量的隐马尔可夫模型用于分析工业机械零件的缺陷科学出版物

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> Monthly counts of industrial machine part errors are modeled using a two-state Hidden Markov Model (HMM) in order to describe the effect of machine part error correction and the amount of time spent on the error correction on the likelihood of the machine part to be in a ?defective? or ?non-defective? state. The number of machine parts errors were collected from a thermo plastic injection molding machine in a car bumper auto parts manufacturer in Liberec city, Czech Republic from January 2012 to November 2012. A Bayesian method is used for parameter estimation. The results of this study indicate that the machine part error correction and the amount of time spent on the error correction do not improve the machine part status of the individual part, but there is a very strong month-to-month dependence of the machine part states. Using the Mean Absolute Error (MAE) criterion, the performance of the proposed model (MAE = 1.62) and the HMM including machine part error correction only (MAE = 1.68), from our previous study, is not significantly different. However, the proposed model has more advantage in the fact that the machine part state can be explained by both the machine part error correction and the amount of time spent on the error correction.
机译: >使用两种状态的隐马尔可夫模型(HMM)对工业机械零件错误的每月计数进行建模,以描述机械零件错误校正的效果以及对零件进行错误校正所花费的时间。机器零件是否有缺陷?或“无缺陷”?州。从2012年1月至2012年11月在捷克利贝雷茨市的一家汽车保险杠汽车配件制造商的热塑性塑料注射成型机中收集了机器零件错误的数量。贝叶斯方法用于参数估计。这项研究的结果表明,机器零件的错误校正和花费在错误校正上的时间并不能改善单个零件的机器零件状态,但是对机器零件的月度依赖性非常强状态。使用平均绝对误差(MAE)准则,与我们先前的研究相比,建议模型(MAE = 1.62)和仅包括机器零件误差校正(HME = 1.68)的HMM的性能没有显着差异。然而,所提出的模型具有更大的优势,因为可以通过机器零件错误校正和花费在错误校正上的时间来解释机器零件状态。

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