Dynamic Queueing Model for Smart Manufacturing: A Priority-Based Performance Study
Keywords:
Dynamic Priority Queueing Model, Priority Function, Scheduling Algorithm, Manufacturing Process, Performance Measures, Lead Time.Abstract
To assess and enhance the performance metrics of the manufacturing system, we devised and implemented a Dynamic Priority Queuing (DPQ) model during this study. By integrating dynamic priority scheduling with queueing theory, this innovative strategy enhances the production processes of manufacturing companies. This approach represents a novel perspective. In real-world industrial applications, traditional queueing methods often ignore dynamic priority scheduling, resulting in inefficiencies, longer lead times, lower productivity, and other issues. This work addresses this practical knowledge gap. This research explores how priority scheduling affects manufacturing performance measures, including average lead time, tardiness, and work-in-progress. We gave several real-world instances to validate this model. The result of this algorithm shows that dynamic priority scheduling improves performance metrics. The simulation analyzes insights by systematically calculating priority values, lead time, tardiness, utilization, and efficiency. The proposed DPQ model provides production managers with useful information that may help them increase productivity, streamline operations, cut expenses, and better optimize production processes. The results of this study provide essential insights necessary for the efficient operation of industrial processes and make a significant addition to the existing body of knowledge regarding waiting scenarios. The findings of this study offer valuable insights for decision-makers and planners, aiding them in achieving their objectives and enhancing the efficiency of the industrial sector.
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S. Aalto and Z. Scully, Minimizing the mean slowdown in the M/G/1 queue, Queueing Systems 104 (2023), 187–210, DOI: 10.1007/s11134-023-09888-6.
S. M. Abourizk, D. W. Halpin, Y. Mohamed and U. Hermann, Research in modeling and simulation for improving construction engineering operations, Journal of Construction Engineering and Management 137(10) (2011), 843-852, DOI: 10.1061/(ASCE)CO.1943-7862.0000288.
E. Aggarwal and B. K. Mohanty, Hesitant fuzzy sets with non-uniform linguistic terms: an application in multi-attribute decision making, International Journal of Mathematics in Operational Research 24(1) (2023),1–28, DOI: 10.1504/IJMOR.2021.10044478.
M. Amjath, L. Kerbache, J. M. Smith and A. Elomri, Optimisation of Buffer Allocations in Manufacturing Systems: A Study on Intra and Outbound Logistics Systems Using Finite Queueing Networks, Applied Science 13 (2023), 9525, DOI: 10.3390/app13179525.
M. Amjath, L. Kerbache, A. Elomri and J. M. Smith, Queueing network models for the analysis and optimisation of material handling systems: a systematic literature review, Flexible Service and Manufacturing Journal 36 (2024), 668–709, DOI: 10.1007/s10696-023-09505-x.
B. Logapriya, D. Vidhya, A. Shobana, V. Nirmala and P. Gayathri, A Comprehensive Examination of Utilizing Neutrosophic Parameters in Manufacturing Industry through Queueing Approach, Mathematical Models in Engineering 10(4) (2024), 251-263, DOI: 10.21595/mme.2024.24310.
H. Boer, M. Holweg, M. Kilduff, M. Pagell, R. Schmenner and C. Voss, Making a meaningful contribution to theory, International Journal of Operations & Production Management 35(9) (2015), 1231-1252, DOI: 10.1108/IJOPM-03-2015-0119.
C. Chen and L. K. Tiong, Using queuing theory and simulated annealing to design the facility layout in an AGV-based modular manufacturing system, International Journal of Production Research 57(17) (2019), 5538-5555, DOI: 10.1080/00207543.2018.1533654.
C. Gongshan, N. Yuan, Y. Lu and G. Yudong, On Production Process Optimization Based on Queuing Theory-Take Enterprise A as an Example. Advances in Social Science, Education and Humanities Research (2020), 435, ICHSSR.
Y. Li, Mathematical Modeling Methods and Their Application in the Analysis of Complex Signal Systems, Hindawi Advances in Mathematical Physics 2022, 1816814, DOI: 10.1155/2022/1816814.
S. Mehra and P. G. Taylor, Open networks of infinite server queues with non-homogeneous multivariate batch Poisson arrivals, Queueing Systems 105 (2023), 171–187, DOI: 10.1007/s11134-023-09891-x.
P. S. Murdapa, I. N. Pujawan, P. D. Karningsih and A. H. Nasution, Single stage queueing/manufacturing system model that involves emission variable, IOP Conf. Series: Materials Science and Engineering 337 (2018), 012008, DOI: 10.1088/1757-899X/337/1/012008.
S. H. R. Pasandideh and S. T. A. Niaki, Genetic application in a facility location problem with random demand within queuing framework. Journal of Intelligent Manufacturing 2012, 23, 651-659. DOI: 10.1007/s10845-010-0416-1.
L. Rece, S. Vlase, D. Ciuiu, G. Neculoiu, S. Mocanu and A. Modrea, Queueing Theory-Based Mathematical Models Applied to Enterprise Organization and Industrial Production Optimization, MDPI 10(14) (2022), 2520, DOI: 10.3390/math10142520.
B. Saini, D. Singh and K. C. Sharma, Exploring the Role of Queueing Theory in Manufacturing: An Analytical Study, IRJAEM 2 (2024), 256-266, DOI: 10.47392/IRJAEM.2024.0039.
B. Saini, D. Singh and K. C. Sharma, Application of Queueing Theory to Analyze the Performance Metrics of Manufacturing Systems, Asian Research Journal of Mathematics 20 (12) (2024), 84-95, DOI: 10.9734/arjom/2024/v20i12876.
D. Selvamuthu and S. Kapoor, On the time-dependent solution of fluid models driven by an M/M/1 queue using a probabilistic approach, International Journal of Operational Research 46(1) (2023), 65–72, DOI: 10.1504/IJOR.2023.128580.
A. K. Sharma and G. K. Sharma, Queueing theory approach with queueing model: a study, International Journal of Engineering Science Invention 2(2) (2013),1-11. www.ijesi.org.
S. Ulku, C. Hydock and S. Cui, Making the wait worthwhile: Experiments on the effect of queueing on consumption, Management Science 66(3) (2019), 1149-1171, DOI: 10.1287/mnsc.2018.3277.
K. Vorholter, G. Greefrath, F. R. Borromeo, D. Leib and S. Schukajlow, Mathematical modelling, Traditions in German-speaking mathematics education research, ICME-13 Monographs (2019), DOI: 10.1007/978-3-030-11069-7_4.
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