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An Optimal Policy with Quadratic Demand, Three-Parameter Weibull Distribution Deterioration Rate, Shortages and Salvage Value
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作者 Pandit Jagatananda Mishra Trailokyanath Singh Hadibandhu Pattanayak 《American Journal of Computational Mathematics》 2016年第3期200-211,共12页
The present paper focuses an optimal policy of an inventory model for deteriorating items with generalized demand rate and deterioration rate. Shortages are allowed and partially backlogged. The salvage value is inclu... The present paper focuses an optimal policy of an inventory model for deteriorating items with generalized demand rate and deterioration rate. Shortages are allowed and partially backlogged. The salvage value is included into deteriorated units. The main objective of the model is to minimize the total cost by optimizing the value of the shortage point, cycle length and order quantity. A numerical example is carried out to illustrate the model and sensitivity analyses of major parameters are discussed. 展开更多
关键词 EOQ Quadratic Demand salvage value SHORTAGE Three-Parameter Weibull Deterioration Rate
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An EOQ model for non-instantaneous deteriorating items with timedependent demand under partial backlogging 被引量:1
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作者 R.Udayakumar 《Journal of Management Analytics》 EI 2022年第4期514-531,共18页
This article discusses an economic order quantity model for non-instantaneous deteriorating items in which the demand is assumed to be a linear function of time over an infinite planning horizon.In addition,the salvag... This article discusses an economic order quantity model for non-instantaneous deteriorating items in which the demand is assumed to be a linear function of time over an infinite planning horizon.In addition,the salvage value associated with the deteriorated units is also considered.The shortages are allowed and partially backlogged.A mathematical model is framed to obtain the replenishment policy which aids the retailer to minimize the total inventory cost.The objective of this work is to minimize the total inventory cost and to find the optimal length of replenishment and the optimal order quantity.The theory developed in this article is illustrated using numerical examples.A computational algorithm is designed to find the optimal solution.Sensitivity analysis is carried out to study the changes in the effect on the optimal solutions and some managerial insights are obtained. 展开更多
关键词 INVENTORY Non-instantaneous deterioration salvage value Partial backlogging
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