Inventory systems of perishable commodities
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Publication:3662410
DOI10.2307/1426625zbMath0515.60094OpenAlexW2332074304MaRDI QIDQ3662410
Publication date: 1983
Published in: Advances in Applied Probability (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/1426625
Related Items (23)
Perishable inventory systems with batch demand and arrivals ⋮ Rejection rules in the \(M/G/1\) queue ⋮ Probabilistic analysis of a continuous review perishable inventory system with Markovian demand, Erlangian life and non-instantaneous lead time ⋮ Stochastic integer programming models for reducing wastages and shortages of blood products at hospitals ⋮ On a doubly dynamically controlled supermarket model with impatient customers ⋮ ACTUARIAL VALUATION OF PERISHABLE INVENTORY SYSTEMS ⋮ CONTROL POLICIES FOR INVENTORY SYSTEMS WITH PERISHABLE ITEMS: OUTSOURCING AND URGENCY CLASSES ⋮ Optimal Control of a Time-Varying Double-Ended Production Queueing Model ⋮ Stochastic analysis of a continuous review perishable inventory system with positive lead time and Poisson demand ⋮ A perishable inventory system with service facility and feedback customers ⋮ On the volatility of blood inventories ⋮ Supply chain management of blood products: a literature review ⋮ The Busy Period of an M/G/1 Queue with Customer Impatience ⋮ Tutorial on constructing a red blood cell inventory management system with two demand rates ⋮ A discrete time markovian inventory model for perishable commodities ⋮ FIFO versus LIFO issuing policies for stochastic perishable inventory systems ⋮ Inventory Accumulation with $k$ Products ⋮ Continuous review \((s, Q)\) inventory system with random lifetime and two demand classes ⋮ PRICING PERISHABLE PRODUCTS WITH COMPOUND POISSON DEMANDS ⋮ A Double Band Control Policy of a Brownian Perishable Inventory System ⋮ Control Policies for Two Classes of Inventory Systems via a Duality-Equivalence Relationship ⋮ Two perishable inventory systems with one-way substitution ⋮ Optimal adaptive estimators for partially observed numbers of defective items in inventory models
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