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Review Article One machine multiple-product problem with production-inventory system under fuzzy inequality constraint

机译:模糊不等式约束下具有生产库存系统的一机多产品问题

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This paper presents a one machine multiple-product problem with bounded production rate to minimize the total linear cost of inventory under imprecise space constraint. The demand is dependent on time and known. Also the production is a control variable and unknown/The net discount rate of inflation is fuzzy in nature. At first defined the expected value of fuzzy number, then the system is transferred to the fuzzy expected value model. The model is formulated as an optimal control problem and then reduced to an equivalent deterministic model and solved for optimum production function using Pontryagin's Optimal Control policy, the Kuhn-Tucker conditions and generalized reduced gradient (GRG) technique. The model is illustrated numerically and values of demand, optimal production and stock level are presented in both tabular and pictorial forms.
机译:本文提出了具有受限生产率的单机多产品问题,以在空间不精确的情况下最大程度地降低库存的总线性成本。需求取决于时间并且是已知的。生产也是一个控制变量,未知/通货膨胀的净折现率本质上是模糊的。首先定义模糊数的期望值,然后将系统转移到模糊期望值模型。该模型被公式化为最优控制问题,然后简化为等效的确定性模型,并使用Pontryagin的最优控制策略,Kuhn-Tucker条件和广义降梯度(GRG)技术求解最优生产函数。用数字方式说明了该模型,并以表格和图片形式显示了需求,最优生产和库存水平的值。

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