4.7 Article

Production scheduling problem with assembly flow shop systems: mathematical optimisation models

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TAYLOR & FRANCIS LTD
DOI: 10.1080/00207543.2023.2217938

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Assembly flow shop; mixed integer linear programming; scheduling; makespan; two-stage assembly

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This study proposes four mixed integer linear programming (MILP) models to solve the assembly flow shop problem, aiming at minimizing the makespan. The production environment consists of two stages, production and assembly, with the first stage having different machines for manufacturing parts and the second stage for final assembly. The performance measure considered is crucial for industries from various sectors, as it focuses on optimizing production time usage. Statistical analysis using different tools evaluated the performance and efficiency of the mathematical models, with emphasis on performance profiles analysis. Results showed that the mathematical models are efficient, with the position-based model demonstrating the best results for both small and large instances during computational experimentation. All the mathematical models can serve as direct decision-making tools for the production sequencing problem in the studied environment.
This work presents four mixed integer linear programming (MILP) models for the assembly flow shop problem in order to minimize the makespan. This production environment has two stages: production and assembly. The first stage consists of different machines designed to manufacture parts of a product. The second stage is intended for a final assembly. The performance measure considered is highly essential for industries from different segments, as it focuses on the best use of the time available for production. Statistical analysis with different tools was used to assess the performance and efficiency of mathematical models, emphasizing the analysis of performance profiles. Results showed that mathematical models are efficient, and the position-based model presented the best results for small and large instances during computational experimentation. All mathematical models can be used as direct tools in decision-making for the production sequencing problem in the approached environment.

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