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Periodic review inventory model with service level constraint in fuzzy environment

机译:模糊环境下具有服务水平约束的定期评审库存模型

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In the current world of high service levels and tight delivery schedules, companies need to adjust their actions to deal with smaller orders that are made more frequently. In this regard, a periodic review inventory system with service level constraint has been analysed in which (R, T) policy jointly minimises the cost function when single product having demand function of selling price which is imprecise in nature. The holding cost which is influenced by selling price comprises two components viz. holding cost for base stock and holding cost for critical stock, i.e., the amount of inventory reserved during stock out for high priority customers' demand. Critical stock is maintained at high carrying rate as compared to carrying rate of base stock. The characteristic of the lead time is taken as fuzzy. The arithmetical operations of fuzzy total cost are performed under function principle and the manager's k-preference integration representation method is applied to defuzzify the fuzzy total cost. Trapezoidal distribution of fuzzy number is used to work out the stock out. Then the model is solved jointly for (R, T) policy through Kuhn-Tucker conditions. A rigorous numerical study has been carried out and explained as managerial view point.
机译:在当今服务水平高,交货时间表紧张的世界中,公司需要调整其行动以处理更频繁地下达的较小订单。在这方面,已经分析了具有服务水平约束的定期审查库存系统,其中,当具有具有不精确定价的需求功能的单一产品时,(R,T)策略共同最小化成本函数。受售价影响的持有成本包括两个部分。基本存货的持有成本和关键存货的持有成本,即在存货期间为优先客户的需求而预留的存货数量。与基本库存的账面价值相比,关键库存保持高账面价值。提前期的特性被认为是模糊的。模糊总成本的算术运算是在函数原理下进行的,采用经理的k偏好积分表示方法对模糊总成本进行模糊化处理。使用模糊数的梯形分布来计算出库存。然后通过Kuhn-Tucker条件为(R,T)策略共同求解模型。进行了严格的数值研究,并将其解释为管理观点。

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