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Multi-item Eoq Model With Hybrid Cost Parameters Under Fuzzy/fuzzy-stochastic Resource Constraints: A Geometric Programming Approach

机译:模糊/模糊-随机资源约束下具有混合成本参数的多项目Eoq模型:一种几何规划方法

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摘要

In this paper, a multi-item economic order quantity (EOQ) model is considered in which the cost parameters are of fuzzy/hybrid nature under two types of resources - (a) resources as fuzzy quantities; (b) resources as fuzzy and fuzzy-random quantities. The unit cost depends on demand rate. The time horizon is taken to be infinite. We find the average cost for the model, which is a function of order quantity and demand rate and also of some hybrid parameters. When the resources are fuzzy quantities, the problem is transformed into its equivalent unconstrained deterministic form by using a surprise function for the constraints. The problem involving hybrid number is again equivalently rewritten as a multi-objective (minimization of the mean of the objective function and variance function of the distribution) inventory problem. Introducing new variables we transform the terms of the functions into signomial types. Using fuzzy multi-objective solution procedure we solve the problem through Geometric Programming approach. Sensitivity analysis has been performed to study the effect of different weights considered for mean objective function and variance function.
机译:本文考虑了一种多项目经济订单数量(EOQ)模型,其中在两种资源类型下成本参数具有模糊/混合性质。 (b)资源为模糊和模糊随机量。单位成本取决于需求率。时间范围被认为是无限的。我们找到模型的平均成本,它是订单数量和需求率以及某些混合参数的函数。当资源为模糊量时,通过使用约束的突击函数将问题转换为等效的非确定性形式。涉及混合数的问题再次等效地重写为多目标(最小目标函数均值和分布方差函数)库存问题。引入新变量,我们将函数项转换为公称类型。使用模糊多目标求解程序,我们通过几何规划方法解决了该问题。进行了敏感性分析,以研究考虑平均目标函数和方差函数的不同权重的影响。

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