Economic production quantity model for items with imperfect quality

By M. K. Salameh, Mohamad Y. Jaber. 2000

1,078 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/6cd28f534dcf99c59f41ddeb1271c0667c15de1d

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Citations in the corpus

Analysis of optimal vendor-buyer integrated inventory policy involving defective items (2006, background): “Salameh and Jaber [12] proposed a modified EPQ model by accounting for imperfect quality items and assumed that poor-quality items are sold as a single batch at the end of the screening process.”
Determining the optimal lot size for the finite production model with random defective rate, the rework process, and backlogging (2003, background): “Salameh and Jaber [12] studied the EOQ/EPQ model for items with imperfect quality, and proposed discount sales for imperfect quality items.”
An economic order quantity model with defective items and shortages (2007, background): “Goyal and Cardenas-Barron (2002) reworked on the paper by Salameh and Jaber (2000) and presented a practical approach to find out the optimal lot size.”
An imperfect production process in a volume flexible inventory model (2007, methodology): “Building upon the work of Salameh and Jaber (2000), he proposed two fuzzy models.”
A simple integrated production policy of an imperfect item for vendor and buyer (2003, methodology): “Substituting for n¼ n into equation (5) calculate the optimal value of Q. 4.1 Numerical example The proposed analytic solution procedure is applied to solve the following numerical example partly adopted in Salameh and Jaber (2000).”
A robust fuzzy approach for constrained multi-product economic production quantity with imperfect items and rework process (2019, background): “[23] Maddah B, Jaber MY.”
Inventory Modeling for Deteriorating Imperfect Quality Items with Selling Price Dependent Demand and Shortage Backordering under Credit Financing (2017, background): “Maddah and Jaber (2008) rectified a flaw in Salameh and Jaber (2000) which led to simple expressions of the optimal order quantity and expected total profit per unit time.”
Economic ordering quantity models for items with imperfect quality (2006, methodology): “…of defective items, uoc x inspection rate d unit inspection cost t the inspection time T cycle length M expected value of 1=ð1 pÞ ETPU(y) total profit per unit of time when the cycle’s lot size is y Working on their model Salameh and Jaber (2000) obtained the optimal lot size by maximizing ETPU(y).”