Abstract
Steel plate products are manufactured through many refining processes. Among the refining processes, there are some processes where it is determined during the production whether the plates need to go through, and the uncertainty of the production period and the workload derived by these processes make the production control of the steel plate difficult. In this paper, we propose a method to predict the standard production period that is especially important for the production control. Since black-box models are avoided in the production field, we contrived a model which first predicts the process flow of the refining processes by decision trees and then predicts the probability density function for the production period by adding up the processing periods of the transit processes. These probability density functions for the processing periods are calculated by means of a maximum likelihood estimation under normal distribution assumption, but it was found that the values of the standard production period were not as much different as those under exponential distribution assumption. Moreover, although it does not satisfy the requirements of the production field, we found that the average of the standard production periods improved 0.7 days using quantile regression forest predicting the standard production period directly.
Original language | English |
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Title of host publication | 2017 3rd International Conference on Control, Automation and Robotics, ICCAR 2017 |
Publisher | Institute of Electrical and Electronics Engineers Inc. |
Pages | 346-351 |
Number of pages | 6 |
ISBN (Electronic) | 9781509060870 |
DOIs | |
Publication status | Published - 2017 Jun 7 |
Event | 3rd International Conference on Control, Automation and Robotics, ICCAR 2017 - Nagoya, Japan Duration: 2017 Apr 22 → 2017 Apr 24 |
Other
Other | 3rd International Conference on Control, Automation and Robotics, ICCAR 2017 |
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Country/Territory | Japan |
City | Nagoya |
Period | 17/4/22 → 17/4/24 |
Keywords
- Decision tree
- Maximum likelihood estimation
- Prediction model
- Production control
- Production period
ASJC Scopus subject areas
- Artificial Intelligence
- Control and Optimization
- Control and Systems Engineering