2020
DOI: 10.11591/ijeecs.v18.i2.pp938-945
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Solving multi-objective master production schedule problem using memetic algorithm

Abstract: <span>A master production schedule (MPS) need find a good, perhaps optimal, plan for maximize service levels while minimizing inventory and resource usage. However, these are conflicting objectives and a tradeoff to reach acceptable values must be made. Therefore, several techniques have been proposed to perform optimization on production planning problems based on, for instance, linear and non-linear programming, dynamic-lot sizing and meta-heuristics. In particular, several meta- heuristics have been s… Show more

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Cited by 6 publications
(5 citation statements)
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“…Likewise, other nature-based metaheuristics could be adapted to solve the JOPP formulated in this study to provide efficient solutions in short computing times [23]. Therefore, it is expected that studies and investigations in joint order picking problems will increase, including one or several features of realistic warehouse environments mentioned in Table 1, such as online customer order arrivals (time windows approaches), multiple pickers, pickers with different skills, multi-block warehouses, non-conventional layouts, 3D warehouses, due dates, and approaches considering conflicting objectives and a tradeoff between them [29], thus, providing solutions that allow to improve both the operative efficiency (operative costs) and the customer service (on-time deliveries). Likewise, it is expected that the proposed models for the JOPP are extended to be more realistic wh en considering multiple pickers and congestion in narrow-aisle warehouses, and considering multiple pickers and splitting to assign a single batch among several pickers, minimizing makespan [30], tardiness, earliness, and total traveled distance.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Likewise, other nature-based metaheuristics could be adapted to solve the JOPP formulated in this study to provide efficient solutions in short computing times [23]. Therefore, it is expected that studies and investigations in joint order picking problems will increase, including one or several features of realistic warehouse environments mentioned in Table 1, such as online customer order arrivals (time windows approaches), multiple pickers, pickers with different skills, multi-block warehouses, non-conventional layouts, 3D warehouses, due dates, and approaches considering conflicting objectives and a tradeoff between them [29], thus, providing solutions that allow to improve both the operative efficiency (operative costs) and the customer service (on-time deliveries). Likewise, it is expected that the proposed models for the JOPP are extended to be more realistic wh en considering multiple pickers and congestion in narrow-aisle warehouses, and considering multiple pickers and splitting to assign a single batch among several pickers, minimizing makespan [30], tardiness, earliness, and total traveled distance.…”
Section: Resultsmentioning
confidence: 99%
“…Constraints (26) show that a picking location can be passed only once by the customer order k in batch b. Constraints (27)(28)(29) are typical constraints in TSP ensuring the solution represents a Hamilton cycle [13]. Constraints (29) ensure a complete picking route, avoiding sub -tours in the TSP.…”
Section: Jobasrp To Minimize Total Tardinessmentioning
confidence: 99%
“…False alarm rate: It's also known as the false positive, and it's characterized as the ratio of incorrectly predicted Attack samples to all Normal samples [62].…”
Section: Figmentioning
confidence: 99%
“…The order batching problem is considered NP-Hard when the number of customer orders per batch is greater than two [15], therefore any extension of this problem is considered NP-Hard as well [13,27,28]. Then, the OBSPMP is considered an NP-hard problem, so it cannot be solved using exact solution methods at least for large instances [25], thus metaheuristics like genetic algorithms can provide satisfactory solutions in short computing times for combinatorial problems related to logistics and operations management [29,30]. In this study, we introduce a GGA to provide high-quality solutions in short computing times for the OBSPMP, satisfying the operating requirements of real warehouses.…”
Section: Obspmp Features and Assumptionsmentioning
confidence: 99%