Abstract
Quality testing and monitoring advancements have allowed modern production processes to achieve extremely low failure rates, especially in the era of Industry 4.0. Such processes are known as high-yield processes, and their data set consists of an excess number of zeros. Count models such as Poisson, Negative Binomial (NB), and Conway-Maxwell-Poisson (COM-Poisson) are usually considered good candidates to model such data, but the excess zeros are larger than the number of zeros, which these models fit inherently. Hence, the zero-inflated version of these count models provides better fitness of high-quality data. Usually, linearly/non-linearly related variables are also associated with failure rate data; hence, regression models based on zero-inflated count models are used for model fitting. This study is designed to propose deep learning (DL) based control charts when the failure rate variables follow the zero-inflated COM-Poisson (ZICOM-Poisson) distribution because DL models can detect complicated non-linear patterns and relationships in data. Further, the proposed methods are compared with existing control charts based on neural networks, principal component analysis designed based on Poisson, NB, and zero-inflated Poisson (ZIP) and non-linear principal component analysis designed based on Poisson, NB, and ZIP. Using run length properties, the simulation study evaluates monitoring approaches, and a flight delay application illustrates the implementation of the research. The findings revealed that the proposed methods have outperformed all existing control charts.
Original language | English |
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Article number | 3635 |
Pages (from-to) | 4365-4393 |
Number of pages | 29 |
Journal | Quality and Reliability Engineering International |
Volume | 40 |
Issue number | 8 |
Early online date | 8 Aug 2024 |
DOIs | |
Publication status | E-pub ahead of print - 8 Aug 2024 |
Keywords
- deep learning
- high-yield process
- mean absolute error
- principal component analysis
- statistical process control
- zero-inflated COM-Poisson regression