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2024 | Vol. 49, No. 4 | 355--383
Tytuł artykułu

Artificial neural network for solving flow shop optimization problem with sequence independent setup time

Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
In this paper, we will study the permutation flow shop scheduling problem (PFSSP) with sequence independent setup time (SIST). This constraint is the most common encountered in industrial production. In this case, the SIST constraint depends on the technology nature of the machine, as well as the means used to prepare it for the execution of a new job. The purpose of this paper is to develop an artificial intelligence system and to train a neural network model for solving the flow shop scheduling problem. The objective function is to minimize the total completion time, which is known as makespan. The latter is an important task in manufacturing systems. The paper begins by suggesting an exact and four approximate methods: a mixed integer linear programming (MILP), an artificial neural network (ANN), and three e cient heuristics. The first heuristic is based on Johnson’s rule algorithm (ABJR), the second on the Nawaz-Enscore and Ham algorithm (NEH), and the last on the greedy randomized adaptive search procedure algorithm (GRASP). We aim to verify the e ectiveness of our resolution algorithms by considering randomly generated instances with n jobs and m machines in the flow shop factory. Our goal is to determine the optimal sequence of n jobs to be scheduled on m machines. The paper moves to the comparison between the studied heuristics. The numerical results demonstrate that the NEH algorithm outperforms the other approximate methods for our considered problem. Indeed, the NEH heuristic performs a success rate of 82.81% and achieves a minimum relative percentage deviation value of 0.0139%. It was observed that ANN method outperforms GRASP and gives sometimes best results than ABJR. The numerical simulations align with our theoretical postulations given by RPD values.
Wydawca

Rocznik
Strony
355--383
Opis fizyczny
Bibliogr. 38 poz., rys., tab.
Twórcy
autor
  • Laboratory of Mathematics, Computer Science and Applications, FST Mohammedia, University Hassan II of Casablanca, Morocco, Sadkisadkihajar@gmail.com
  • Laboratory of Mathematics, Computer Science and Applications, FST Mohammedia, University Hassan II of Casablanca, Morocco
Bibliografia
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  • [4] Allali, K., Aqil, S., and Belabid, J., Distributed no-wait flow shop problem with sequence dependent setup time: Optimization of makespan and maximum tardiness. Simulation Modelling Practice and Theory, 116, 102455.
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  • [6] Aqil, S., Effective Population-Based Meta-heuristics with NEH and GRASP Heuristics Minimizing Total Weighted flow Time in No-Wait Flow Shop Scheduling Problem Under Sequence-Dependent Setup Time Constraint. Arabian Journal for Science and Engineering, 2024, 1-24.
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  • [23] Nawaz, M., Enscore Jr, E. E., and Ham, I., A heuristic algorithm for the m-machine, n-job flow-shop sequencing problem, Omega, 11, (1), 91-95.
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  • [26] Rahman, Humyun Fuad and Sarker, Ruhul and Essam Daryl., Multiple-order permutation flow shop scheduling under process interruptions, The International Journal of Advanced Manufacturing Technology, 97, 2018, 2781-2808.
  • [27] Ramanan, T. R., Sridharan, R., Shashikant, K. S., and Haq, A. N., An artificial neural network based heuristic for flow shop scheduling problems. Journal of Intelligent Manufacturing, 22, 2011, 279-288.
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  • [29] Ruiz, R., and Maroto, C., A comprehensive review and evaluation of permutation flowshop heuristics, European journal of operational research, 165(2), 2005, 479-494.
  • [30] Sadki, H., Aqil, S., Belabid, J., and Allali, K., Multi-Objective Optimization Flow Shop Scheduling Problem Solving the Makespan and Total Flow Time with Sequence Independent Setup Time, Journal of Advanced Manufacturing Systems, 2023, 1-22.
  • [31] Sadki, H., Belabid, J., Aqil, S., and Allali, K., On Permutation Flow Shop Scheduling Problem with Sequence-Independent Setup Time and Total Flow Time, In International Conference on Advanced Technologies for Humanity, 2022, 507-518.
  • [32] Savku, E., and Weber, G. W., Stochastic differential games for optimal investment problems in a Markov regime-switching jump-diffusion market. Annals of Operations Research, 312, (2), 1171-1196.
  • [33] Sharma, S., and Mehra, R., Implications of pooling strategies in convolutional neural networks: A deep insight, Foundations of Computing and Decision Sciences, 44, (3), 2019, 303-330.
  • [34] Singhal, E., and Hemrajani, N., An improved NEH algorithm applied to permutation flow shop scheduling, International Journal of Engineering Sciences & Research Technology, 2, (5), 2013, 1164-1170.
  • [35] Sta ord, E. F., Tseng, F. T., and Gupta, J. N., Comparative evaluation of MILP flowshop models, Journal of the Operational Research Society, 56, 2005, 88-101.
  • [36] Weber, G. W., Kropat, E., Tezel, A., and Belen, S., Optimization applied on regulatory and eco-finance networks-survey and new developments.
  • [37] Xu, Z., Xu, D., He, J., Wang, Q., Liu, A., and Xiao, J., Mixed integer programming formulations for two-machine flow shop scheduling with an availability constraint. Arabian Journal for Science and Engineering, 43, (2), 2018, 777-788.
  • [38] Yenisey, M. M., and Yagmahan, B., Multi-objective permutation flow shop scheduling problem: Literature review, classification and current trends. Omega, 45, 2014, 119-135.
Typ dokumentu
Bibliografia
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Identyfikator YADDA
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