Browsing by Keywords "Lost sales"
Now showing items 1-6 of 6
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Age-based vs. stock level control policies for a perishable inventory system
(2001)In this study, we investigate the impact of modified lotsize-reorder control policy for perishables which bases replenishment decisions on both the inventory level and the remaining lifetimes of items in stock. We derive ... -
Analysis of the (Q, r) inventory model for perishables with positive lead times and lost sales
(Institute for Operations Research and the Management Sciences (INFORMS), 2008)We consider a perishable inventory system with Poisson demands, fixed shelf lives, constant lead times, and lost sales in the presence of nonnegligible fixed ordering costs. The inventory control policy employed is the ... -
Experimental Results Indicating Lattice-Dependent Policies May Be Optimal for General Assemble-To-Order Systems
(Wiley-Blackwell, 2016)We consider an assemble-to-order (ATO) system with multiple products, multiple components which may be demanded in different quantities by different products, possible batch ordering of components, random lead times, and ... -
Joint inventory and constant price decisions for a continuous review system
(Emerald Group, 2012)Purpose: The purpose of this paper is to study joint inventory and pricing strategy for a continuous inventory review system. While dynamic pricing decisions are often studied in the literature along with inventory management, ... -
On the (Q,r) policy for perishables with positive lead times and multiple outstanding orders
(Springer New York LLC, 2018-09-15)We consider an inventory system for perishables with fixed lifetimes, positive replenishment lead times and lost sales in the presence of non-negligible fixed ordering costs. The system is studied under the lotsize reorder ... -
Single item lot-sizing problem for a warm/cold process with immediate lost sales
(Elsevier, 2008-06-16)We consider the dynamic lot-sizing problem with finite capacity and possible lost sales for a process that could be kept warm at a unit variable cost for the next period t + 1 only if more than a threshold value Qt has ...
