X-Y band and modified (s, S) policy

Operations Research

Volumn 44, Issue 6, 1996, Pages 1013-1019

  Shaoxiang, Chen ^a   Lambrecht, M ^a  

^a UNIVERSITY OF LEUVEN   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL METHODS; COSTS; DYNAMIC PROGRAMMING; FUNCTIONS; MATHEMATICAL MODELS; OPERATIONS RESEARCH; OPTIMIZATION; PRODUCTION CONTROL; RANDOM PROCESSES;

FINITE PRODUCTION CAPACITY;

INVENTORY CONTROL;

EID: 0030282053     PISSN: 0030364X     EISSN: None     Source Type: Journal    
DOI: 10.1287/opre.44.6.1013     Document Type: Article

References (10)

1. FEDERGRUEN, A., AND P. ZIPKIN. 1986. An Inventory Model with Limited Production Capacity and Uncertain Demands I. The Average-cost Criterion. II. The Discounted-cost Criterion. Math. Opns. Res. 11, 2, 193-215.
2. DE GHELLINCK, G. T., AND G. D. EPPEN. 1967. Linear Programming Solution for Separable Markovian Decision Problems. Mgmt. Sci. 13, 5, 371-394.
3. IGLEHART, D. L. 1963. Optimality of (s, S) Policies in the Infinite Horizon Dynamic Inventory Problem. Mgmt. Sci. 9, 259-267.
4. SCARF, H. 1960. The Optimality of (S, s) Policies in the Dynamic Inventory Problems. Mathematical Methods in the Social Science, K. J. Arrow, S. Karlin, and P. Suppes (Eds.), Stanford University Press.
5. SCARF, H., D. GILFORD, AND M. SHELLY (EDS.). 1963. Multistage Inventory Models and Techniques, Stanford University Press, Stanford.
6. SHAOXIANG, C., AND M. LAMBRECHT. 1990. X-Y Band and (s, S) Policies. Research Paper, No. 9011, ETEW, K. U. Leuven.
7. VEINOTT, A. 1966. The Status of Mathematical Inventory Theory. Mgmt. Sci. 12, 745-766.
8. VEINOTT, A., AND H. M. WAGNER. 1965. Computing Optimal (s, S) Inventory Policies. Mgmt. Sci. 11, 5, 525-552.
9. WAGNER, H. M. 1972. Principles of Operations Research. Appendix II. Prentice-Hall International Editions.
10. WIJNGAARD, J. 1972. An Inventory Problem with Constrained Order Capacity. TH-Report 72-WSK-63, Eindhoven University of Technology.