Author
Listed:
- Kuan Wei Huang
(Institute of Information Management, Institute of Hospital and Health Care Administration, National Yang Ming Chiao Tung University, Hsinchu 300, Taiwan)
- Bertrand M. T. Lin
(Institute of Information Management, Institute of Hospital and Health Care Administration, National Yang Ming Chiao Tung University, Hsinchu 300, Taiwan)
Abstract
This paper considers the single-machine scheduling problem of total tardiness minimization. Due to its computational intractability, exact approaches such as dynamic programming algorithms and branch-and-bound algorithms struggle to produce optimal solutions for large-scale instances in a reasonable time. The advent of Deep Q-Networks (DQNs) within the reinforcement learning paradigm could be a viable approach to transcending these limitations, offering a robust and adaptive approach. This study introduces a novel approach utilizing DQNs to model the complexities of job scheduling for minimizing tardiness through an informed selection utilizing look-ahead mechanisms of actions within a defined state space. The framework incorporates seven distinct reward-shaping strategies, among which the Minimum Estimated Future Tardiness strategy notably enhances the DQN model’s performance. Specifically, it achieves an average improvement of 14.33% over Earliest Due Date (EDD), 11.90% over Shortest Processing Time (SPT), 17.65% over Least Slack First (LSF), and 8.86% over Apparent Tardiness Cost (ATC). Conversely, the Number of Delayed Jobs strategy secures an average improvement of 11.56% over EDD, 9.10% over SPT, 15.01% over LSF, and 5.99% over ATC, all while requiring minimal computational resources. The results of a computational study demonstrate DQN’s impressive performance compared to traditional heuristics. This underscores the capacity of advanced machine learning techniques to improve industrial scheduling processes, potentially leading to decent operational efficiency.
Suggested Citation
Kuan Wei Huang & Bertrand M. T. Lin, 2024.
"Deep Q-Networks for Minimizing Total Tardiness on a Single Machine,"
Mathematics, MDPI, vol. 13(1), pages 1-22, December.
Handle:
RePEc:gam:jmathe:v:13:y:2024:i:1:p:62-:d:1554850
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