Designing and computing optimal policies on a production model for non-instantaneous deteriorating items with shortages

International Journal of Production Research

Volumn 51, Issue 1, 2013, Pages 215-229

  Valliathal, M ^a   Uthayakumar, R ^b  

^a CHIKKAIAH NAICKER COLLEGE   (India)

^b GANDHIGRAM RURAL UNIVERSITY   (India)

Author keywords

complete backlogging; demand; non instantaneous deterioration; optimal policies; optimisation; production; shortages; time dependent demand

Indexed keywords

COMPLETE BACKLOGGING; DEMAND; NON-INSTANTANEOUS DETERIORATION; OPTIMAL POLICIES; OPTIMISATIONS; SHORTAGES; TIME-DEPENDENT DEMAND;

AUTOMOBILE MANUFACTURE; DETERIORATION; OPTIMIZATION; PRODUCTION; PRODUCTION ENGINEERING; SENSITIVITY ANALYSIS;

COSTS;

EID: 84870297303     PISSN: 00207543     EISSN: 1366588X     Source Type: Journal    
DOI: 10.1080/00207543.2012.659770     Document Type: Article

References (28)

1. Absi, N., Sidhoum, S.K., and Pérès, S.D., 2011. Uncapacitated lot-sizing problem with production time windows, early productions, backlogs and lost sales. International Journal of Production Research, 49 (9), 2551-2566.
2. Bhunia, A.K. and Maiti, M., 1998. Deterministic inventory model for deteriorating items with finite rate of replenishment dependent on inventory level. Computers & Operations Research, 25 (11), 997-1006.
3. Chang, H.J. and Dye, C.Y., 1999. An EOQ model for deteriorating items with time-varying demand and partial backlogging. Journal of the Operational Research Society, 50 (11), 1176-1182.
4. Chern, M.S., et al., 2008. Partial backlogging inventory lot-size models for deteriorating items with fluctuating demand under inflation. European Journal of Operational Resarch, 191 (1), 127-141.
5. Donaldson, W.A., 1977. Inventory replenishment policy for a linear trend in demand: An analytic solution. Operational Research Quarterly, 28 (3), 663-670.
6. Economopoulos, A.A. and Kouikoglou, V.S., 2011. Lead-time analysis and a control policy for production lines. International Journal of Production Research, 49 (7), 2019-2034.
7. Goncalves, J.F. and Sousa, P.S.A., 2011. A genetic algorithm for lot sizing and scheduling under capacity constraints and allowing backorders. International Journal of Production Research, 49 (9), 2683-2703.
8. Goyal, S.K. and Giri, B.C., 2003. The production-inventory problem of a product with time varying demand, production and deterioration rates. European Journal of Operational Research, 147 (3), 549-557.
9. Halim, K.A., Giri, B.C., and Chaudhri, K.S., 2008. Fuzzy Economic Order Quantity model for perishable items with stochastic demand, partial backlogging and fuzzy deterioration rate. International Journal of Operational Research, 3 (1-2), 77-96.
10. Huang, C.K., et al., 2011. An integrated inventory model involving manufacturing setup cost reduction in compound Poisson process. International Journal of Production Research, 49 (4), 1219-1228.
11. Jeang, A., 2011. Economic production order quantity and quality. International Journal of Production Research, 2011, 49 (6), 1753-1783.
12. Jha, J.K. and Shanker, K., 2009. A single-vendor single-buyer production-inventory model with controllable lead time and service level constraint for decaying items. International Journal of Production Research, 47 (24), 6875-6898.
13. Jiang, Z., et al., 2011. Inventory-shortage driven optimisation for product configuration variation. International Journal of Production Research, 49 (4), 1045-1060.
14. Kim, T. and Goyal, S.K., 2011. Determination of the optimal production policy and product recovery policy: The impacts of sales margin of recovered product. International Journal of Production Research, 49 (9), 2535-2550.
15. Manna, S.K., Chaudhuri, K.S., and Chiang, C., 2007. Replenishment policy for EOQ models with time-dependent quadratic demand and shortages. International Journal of Operational Research, 2 (3), 321-337.
16. Manna, S.K., Lee, C.C., and Chiang, C., 2009. EOQ model for non-instantaneous deteriorating items with time-varying demand and partial backlogging. International Journal of Industrial and Systems Engineering, 4 (3), 241-254.
17. Ouyang, L.Y., Teng, J.T., and Chen, L.H., 2006. Optimal ordering policy for deteriorating items with partial backlogging under permissible delay in payments. Journal of Global Optimization, 34 (2), 245-271.
18. Ramírez, R.G.G., Smith, N.R., and Askin, R.G., 2011. A heuristic approach for a multi-product capacitated lot-sizing problem with pricing. International Journal of Production Research, 49 (4), 1173-1196.
19. San José, L.A., Sicilia, J., and García-Laguna, J., 2006. Analysis of an inventory system with exponential partial backordering. International Journal of Production Economics, 100 (1), 76-86.
20. Schulz, T., 2011. A new Silver-Meal based heuristic for the single-item dynamic lot sizing problem with returns and remanufacturing. International Journal of Production Research, 49 (9), 2519-2533.
21. Silver, E.A. and Meal, H.C., 1973. A heuristic for selecting lot size requirements for the case of a deterministic time-varying demand rate and discrete-opportunities for replenishment. Production and Inventory Management, 14 (2), 64-74.
22. Silver, E.A. and Zufferey, N., 2011. Inventory control of an item with a probabilistic replenishment lead time and a known supplier shutdown period. International Journal of Production Research, 49 (4), 923-947.
23. Skouri, K. and Papachristos, S., 2003. Optimal stopping and restarting production times for an EOQ model with deteriorating items and time-dependent partial backlogging. International Journal of Production Economics, 81-82 (1), 525-531.
24. Skouri, K., et al., 2009. Inventory models with ramp type demand rate, partial backlogging and Weibull deterioration rate. European Journal of Operational Research, 192 (1), 79-92.
25. Transchel, S., et al., 2011. A hybrid general lot-sizing and scheduling formulation for a production process with a two-stage product structure. International Journal of Production Research, 49 (9), 2463-2480.
26. Wee, H.M. and Wang, W.T., 1999. A variable production scheduling policy for deteriorating items with time-varying demand. Computers & Operations Research, 26 (3), 237-254.
27. Wu, K.S., Ouyang, L.Y., and Yang, C.T., 2006. An optimal replenishment policy for non-instantaneous deteriorating items with stock-dependent demand and partial backlogging. International Journal of Production Economics, 101 (2), 369-384.
28. Zhao, G.Q., Yang, J., and Rand, G.K., 2001. Heuristics for replenishment with linear decreasing demand. International Journal of Production Economics, 69 (3), 339-345.