On the Stationary Analysis of Continuous Review (s, S) Inventory Systems with Constant Lead Times
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Publication:3851953
DOI10.1287/opre.27.4.717zbMath0418.90036OpenAlexW2046603527MaRDI QIDQ3851953
Publication date: 1979
Published in: Operations Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1287/opre.27.4.717
Related Items (20)
A Current Taxonomy of Inventory Systems ⋮ LOG-CONCAVITY OF COMPOUND DISTRIBUTIONS WITH APPLICATIONS IN OPERATIONAL AND ACTUARIAL MODELS ⋮ Sensitivity of continuous review stochastic (s,S) inventory systems to ordering delays ⋮ Monotonicity properties of a class of stochastic inventory systems ⋮ On computing optimal \((Q,r)\) replenishment policies under quantity discounts ⋮ A CONTINUOUS REVIEW MODEL WITH GENERAL SHELF AGE AND DELAY-DEPENDENT INVENTORY COSTS ⋮ Optimal Inventory Control with Jump Diffusion and Nonlinear Dynamics in the Demand ⋮ Inventory control with an order-time constraint: optimality, uniqueness and significance ⋮ Performance evaluation of stochastic multi-echelon inventory systems: a survey ⋮ Optimal policy estimation for continuous review inventory systems ⋮ Analysis of net inventory in continuous review models with random lead time ⋮ The filtered counting process and its applications to stochastic manufacturing systems ⋮ Numerical analysis of a continuous-review lost-sales inventory model where two orders may be outstanding ⋮ Computing \((r, Q)\) policy for an inventory system with limited sharable resource ⋮ Performance of an approximation to continuous review (s, S) policies under compound renewal demand† ⋮ An inventory system with unit demand and varying ordering levels ⋮ Stationary distribution and perturbation bounds for a stochastic inventory model ⋮ Stability analysis and optimization of an inventory system with bounded orders ⋮ Optimal replenishment rate for inventory systems with compound Poisson demands and lost sales: a direct treatment of time-average cost ⋮ Optimal continuous production-inventory systems subject to stockout risk
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