KnE Life Sciences
ISSN: 2413-0877
The latest conference proceedings on life sciences, medicine and pharmacology.
Optimal Cycle Service Level for Continuous Stocked Items with Limited Storage Capacity
Published date: Mar 01 2018
Journal Title: KnE Life Sciences
Issue title: The 3rd International Conference on Agro-Industry 2016 “Competitive & Sustainable Agro-Industry" (3rd ICoA 2016)
Pages: 82-88
Authors:
Abstract:
This paper involves determining an optimal cycle service level for continuously stocked items that explicitly considers storage space capacity. Inventory management is under a continuous review policy. The total inventory management cost consisting of ordering cost, inventory holding cost, shortage cost, and over-capacity cost. Shortage items are assumed to be backlogged. A numerical example is provided to demonstrate the method.
Keywords: Continuous Review; Cycle Service Level; Storage Space Capacity; Over-Capacity Cost
References:
[1] Braglia, M., D. Castellano, M. Gallo. 2016. Approximated Closed-Form Minimum-Cost Solution to the (r, q) Policy with Complete Backordering and Further Developments, Applied Mathematical Modelling. 40: 8406–8423.
[2] Chopra, S., P. Meindl. 2016. Determining the Optimal Level of Product Availability.Supply Chain Management Strategy, Planning, and Operation. (pp. 13-382 – 13-384). Harlow: Pearson Education Limited.
[3] Farvid, M., K. Rosling. 2014. The Discounted (R, Q) Inventory Model—The Shrewd Accountant’s Heuristic. International Journal of Production Economics, 149: 17–27.
[4] Hariga, M.A. 2010. A single-item Continuous Review Inventory Problem with Space Restriction. International Journal of Production Economics, 128: 153–158.
[5] Kouki, C., Z. Jemaï, S. Minner. 2015. A Lost Sales (r, Q) Inventory Control Model for Perishables with Fixed Lifetime and Lead Time. International Journal of Production Economics, 168: 143–157.
[6] Tajbakhsh, M.M. 2010. On The Distribution free Continuous-review Inventory Model with a Service Level Constraint. Computers & Industrial Engineering, 59: 1022–1024.
[7] Tamjidzad, S., S.H. Mirmohammadi. 2015. An Optimal (r, Q) Policy in a Stochastic Inventory System with all-units Quantity Discount and Limited Sharable Resource. European Journal of Operational Research, 247: 93–100.
[8] Zhao, X., F. Fan, X. Liu. 2007. Storage-Space Capacitated Inventory System with (r, Q) Policies. Operations Research, 55: 854–865.
[9] Zhao, X., M. Qiu, J. Xie, Q. He. 2012. Computing (r, Q) Policy for an Inventory System with Limited Sharable Resource. Computers & Operations Research, 39: 2368–2379.