使用中心半径优化的区间值可持续经济生产量库存模型中的元搜索算法比较分析

Mamta Keswani
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引用次数: 0

摘要

现实世界的生产库存系统涉及需求、生产、缺陷和成本等方面的不确定性,这带来了巨大的挑战。为了应对这些挑战,人们开发了各种方法,包括区间法、模糊法、随机法和模糊-随机法。其中,区间法能够真实地反映不确定性。本研究在基于区间的框架内开发了一个绿色生产模型,其中包含了缺陷率和需求的区间值表示法,而缺陷率和需求在本质上也是随机的。管理库存水平的微分方程采用区间格式,并使用先进的参数技术进行求解。研究在这个基于区间的框架内扩展到利润优化,利用区间订单关系和中心半径优化将利润最大化问题转化为简明形式。通过各种元启发式算法获得优化解。一个数值示例验证了所提出的模型,敏感性分析探讨了不同算法和库存参数的变化。此外,还使用方差分析测试进行了统计分析。这项研究为处理不确定性和优化现实世界中的性能提供了一个稳健的框架,从而为生产库存管理做出了贡献。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A comparative analysis of metaheuristic algorithms in interval-valued sustainable economic production quantity inventory models using center-radius optimization

The real-world production inventory systems involve uncertainties surrounding demand, production, defectiveness, and costs, which pose significant challenges. Various methodologies, including interval, fuzzy, stochastic, and fuzzy-stochastic approaches, have been developed to address these challenges. Among these, the interval approach offers a realistic representation of uncertainty. This study develops a green production model within an interval-based framework, incorporating interval-valued representations of defective rates and demand, which is also stochastic in nature. Differential equations governing inventory levels are formulated in an interval format and solved using advanced parametric techniques. The study extends to profit optimization within this interval-based framework, with the profit maximization problem transformed into a crisp form using interval order relations and center-radius optimization. The optimized solution is obtained through various metaheuristic algorithms. A numerical example validates the proposed model, and sensitivity analyses explore variations in different algorithms and inventory parameters. Additionally, statistical analysis using ANOVA tests is performed. This research contributes to production inventory management by providing a robust framework for handling uncertainty and optimizing performance in real-world scenarios.

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