利用 GSA 对具有自然闲置时间和不精确需求的周期性恶化语言模糊库存模型的研究

Sanchita Mahato, Anup Khan, Sujit Kumar De
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引用次数: 0

摘要

现代全球经济正变得越来越具有挑战性,在未来的日子里,库存从业者很难将库存成本降到最低。从根本上说,大多数企业处理的都是变质物品,其需求率具有弹性,在整个库存过程中遵循自然闲置时间。此外,传统上大多数研究文章都是在不间断的时间框架下进行的,但实际上,在昼夜情况下存在自然闲置时间,因此库存运行所消耗的时间可视为单班或周期模型。在此,我们制定了一个经济订货量(EOQ)库存模型,其中考虑到了某些约束条件下的自然闲置时间和损耗,并使平均库存成本最小化。然后,将需求和所有成本参数作为语言多项式模糊集(LPFS),将该模型转换为等效模糊模型。为了对模型进行去模糊化,我们采用了索引法和(\α \)切分法。为了验证模型的新颖性,我们还在元启发式算法和进化算法(如山羊搜索算法(GSA)和粒子群优化算法(PSO))的帮助下进行了数值实验分析。对比分析表明,GSA 方法比其他方法能给出更精细的最佳方案(成本降低 - 10%)。这项研究的主要发现提供了一种新的(语言术语)模糊化技术--拟议模型的模糊化,以及在 GSA 下优化周期性恶化库存模型的新解决程序。为了证明该模型的合理性,还进行了灵敏度分析和图表说明。还讨论了未来工作的范围,以进一步改进使用元启发式算法的优化问题研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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A study on periodic deteriorating linguistic fuzzy inventory model with natural idle time and imprecise demand using GSA

The modern global economy is becoming more challenging and it is hardly possible to minimize the inventory cost for inventory practitioners in the coming days. Basically, most of the enterprises deal with deteriorating items having flexible demand rate and follow natural idle time in the entire inventory process. Moreover, traditionally most of the research articles have been made under non-stop time frame, but in reality, in a day–night scenario there exists a natural idle time and hence the time consumed for inventory run time may be viewed as single shift or periodic model. Here we formulate an economic order quantity (EOQ) inventory model considering natural idle time and deterioration under some constraints and minimize the average inventory cost. Then, the model is converted into an equivalent fuzzy model, taking the demand and all the cost parameters as linguistic polynomial fuzzy set (LPFS). To defuzzify the model, we have adopted indexing method as well as \(\alpha \)-cut method. To validate the novelty, numerical experimentations have also been analyzed with the help of metaheuristic and evolutionary algorithms like goat search algorithm (GSA) and particle swarm optimization (PSO). Comparative analysis reveals that GSA approach can give finer optimum (− 10 % cost reduction) than other approaches. The main findings of this research give a new technique of (linguistic term) fuzzification–defuzzification of the proposed model and a new solution procedure to optimize the periodic deteriorating inventory model under GSA. To justify this model, sensitivity analysis and graphical illustration have been done. Scopes of future work have been discussed for further improvement of research on optimization problems using metaheuristic algorithms.

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