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Solving a multiobjective professional timetabling problem using evolutionary algorithms at Mandarine Academy

delete2023-03-14
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OA
AI
M
Mounir Hafsa *
P
Pamela Wattebled
J
Julie Jacques
L
Laëtitia Jourdan
DOI:10.1111/itor.13276delete
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摘要

摘要

En 中文
In this paper, we propose a method for solving a real-world timetabling problem at Mandarine Academy. The primary motivation for this work is to provide an automated professional course scheduling tool to replace the time-consuming task of manually creating timetables that are constantly incorrect. Following a review of both scientific literature and company requirements, a mathematical model of the problem is provided, which includes 18 constraints (hard/soft) and five objectives, two of which are competing. We test a handful of multi-objective evolutionary algorithms (MOEA's) starting with the non-dominated sorting genetic algorithm (NSGA II and NSGA III), the multi-objective evolutionary algorithm based on decomposition (MOEA/D), the indicator-based evolutionary algorithm and finally the strength Pareto evolutionary algorithm . Two custom genetic operators (mutation and crossover) are proposed and compared to conventional operators (PMX and swap mutation). To obtain elite configurations, a tuning phase involving all of the aforementioned algorithms is carried out. Experiments were divided by problem size, with three to five objectives tested. Experiments include the use of real-world data from the company's catalog. This dataset was made available to the scientific community to serve as a testing ground for professional course scheduling, an underexploited field of scheduling. We discuss findings, including a comparison of each algorithm's performance using various metrics, as well as convergence graphs and population evolution.
Keyword:
evolutionary algorithms
multi-objective optimisation
timetabling

期刊

International Transactions in Operational Research 封面图
International Transactions in Operational Research
IF:
2.9
论文数:
1.8K
被引数:
3.7K

机构

C
centrale lille
学者数:
1.9K
论文数: 1.5K
被引数: 0
U
universite de lille
学者数:
2.7W
论文数: 2.0W
被引数: 15
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