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A displayed inventory model with L-R fuzzy number

机译:具有L-R模糊数的显示库存模型

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摘要

In this study, we formulate a multi-item displayed inventory model under shelf-space constraint in fuzzy environment. Here demand rate of an item is considered as a function of the displayed inventory level. The problem is formulated to maximize average profit. In real life situation, the goals and inventory parameters are may not precise. Such type of uncertainty may be characterized by fuzzy numbers. Here, the constraint goal and the inventory cost parameters are assumed to be triangular shaped fuzzy numbers with different types of left and right membership functions. The fuzzy numbers are then approximated to a nearest interval number. Using arithmetic of interval numbers, the problem is described as a multi-objective inventory problem. The problem is then solved by fuzzy geometric programming approach. Finally a numerical example is given to illustrate the problem.
机译:在这项研究中,我们建立了一个在货架空间约束下模糊环境下的多物品展示库存模型。在这里,项目的需求率被视为显示的库存水平的函数。制定该问题以使平均利润最大化。在现实生活中,目标和库存参数可能不准确。这种类型的不确定性可以用模糊数来表征。在此,约束目标和库存成本参数被假定为具有不同类型的左隶属函数和右隶属函数的三角形模糊数。然后将模糊数近似为最接近的间隔数。使用区间数算术,该问题被描述为多目标库存问题。然后通过模糊几何规划方法解决该问题。最后给出一个数值例子来说明这个问题。

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