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首页> 外文期刊>Engineering journal >A Fuzzy Credibility-Based Chance-Constrained Optimization Model for Multiple-Objective Aggregate Production Planning in a Supply Chain under an Uncertain Environment
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A Fuzzy Credibility-Based Chance-Constrained Optimization Model for Multiple-Objective Aggregate Production Planning in a Supply Chain under an Uncertain Environment

机译:不确定环境下供应链中多目标综合生产规划的基于模糊的可信度的机会约束优化模型

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In this study, a Multiple-Objective Aggregate Production Planning (MOAPP) problem in a supply chain under an uncertain environment is developed. The proposed model considers simultaneously four different conflicting objective functions. To solve the proposed Fuzzy Multiple-Objective Mixed Integer Linear Programming (FMOMILP) model, a hybrid approach has been developed by combining Fuzzy Credibility-based Chance-constrained Programming (FCCP) and Fuzzy Multiple-Objective Programming (FMOP). The FCCP can provide a credibility measure that indicates how much confidence the decision-makers may have in the obtained optimal solutions. In addition, the FMOP, which integrates an aggregation function and a weight-consistent constraint, is capable of handling many issues in making decisions under multiple objectives. The consistency of the ranking of objective’s important weight and satisfaction level is ensured by the weight-consistent constraint. Various compromised solutions, including balanced and unbalanced ones, can be found by using the aggregation function. This methodology offers the decision makers different alternatives to evaluate against conflicting objectives. A case experiment is then given to demonstrate the validity and effectiveness of the proposed formulation model and solution approach. The obtained outcomes can assist to satisfy the decision-makers’ aspiration, as well as provide more alternative strategy selections based on their preferences.
机译:在这项研究中,开发了在不确定环境下供应链中的多目标集合生产计划(MOAPP)问题。建议的模型同时考虑四种不同的冲突目标函数。为了解决所提出的模糊多目标混合整数线性编程(FMOMILP)模型,通过组合基于模糊的可信度的机会约束编程(FCCP)和模糊多目标编程(FMOP)来开发混合方法。 FCCP可以提供可信度措施,表明决策者在获得的最佳解决方案中可能拥有多少令人信心。另外,集成函数和重量一致约束集成的FMOP能够处理许多问题在多个目标下做出决策。通过重量 - 一致的约束确保了客观重要重量和满足程度的排名的一致性。通过使用聚合函数,可以找到各种受损解决方案,包括平衡和不平衡的解决方案。该方法提供了决策者的不同替代方案来评估反对冲突目标。然后给出一个案例实验,以证明所提出的配方模型和解决方案方法的有效性和有效性。获得的结果可以帮助满足决策者的愿望,并根据他们的偏好提供更多替代战略选择。

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