FEOQ model with octagonal fuzzy demand rate and optimize with signed distance method

Q3 Decision Sciences
Neelanjana Rajput, A. Chauhan, Abhinav Goel, D. Tanwar
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引用次数: 1

Abstract

Uncertainties in the stock control system development is one of the main concerns of researchers, several studies has been done in this research field with different fuzzy numbers by using different defuzzification methods. In this present article, at first, we have studied the scenario of increasing demand rate with the time and shortage are fully backlogged. Due to some reasons, there is flexible(uncertain) demand rate for the production, so the demand rate has to be taken as octagonal fuzzy number and the model converted into fuzzy model. The purpose of presented model is to optimize the total inventory cost in both the crisp and the fuzzy situations. The designated model included with Signed distance method for an appropriate numerical example, sensitivity analysis and graphical illustration for better explanation of the article.
基于八角模糊需求率的FEOQ模型,用符号距离法进行优化
库存控制系统开发中的不确定性是研究人员关注的主要问题之一,在这一研究领域,人们采用不同的模糊化方法,对不同的模糊数进行了研究。在本文中,我们首先研究了需求率随着时间的增加而增加的情景,并且短缺是完全积压的。由于某些原因,产品的需求率存在柔性(不确定),因此需要将需求率作为八角形模糊数,并将模型转换为模糊模型。该模型的目的是在清晰和模糊两种情况下对总库存成本进行优化。指定的模型包括有符号距离法,以适当的数值例子,灵敏度分析和图形说明,以便更好地解释文章。
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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来源期刊
Yugoslav Journal of Operations Research
Yugoslav Journal of Operations Research Decision Sciences-Management Science and Operations Research
CiteScore
2.50
自引率
0.00%
发文量
14
审稿时长
24 weeks
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