Joint determination of the production lot size and number of shipments for epq model with rework

Mathematical and Computational Applications

Volumn 16, Issue 2, 2011, Pages 317-328

  Chiu, Singa Wang ^a   Gong, Dah Chuan ^b   Chiu, Chun Lin ^a   Chung, Chia Ling ^a  

^a CHAOYANG UNIVERSITY OF TECHNOLOGY   (Taiwan)

^b CHUNG YUAN CHRISTIAN UNIVERSITY   (Taiwan)

Author keywords

EPQ model; Lot sizing; Manufacturing; Multiple shipments; Random defective rate; Rework

Indexed keywords

COST FUNCTIONS; DEFECTS; MANUFACTURE; MATRIX ALGEBRA;

EPQ MODELS; LOT SIZING; MULTIPLE SHIPMENTS; RANDOM DEFECTIVE RATE; REWORK;

SHIPS;

EID: 79952946306     PISSN: 1300686X     EISSN: None     Source Type: Journal    
DOI: 10.3390/mca16020317     Document Type: Article

References (30)

1. E. A. Silver, D. F. Pyke, and R. Peterson, Inventory Management and Production Planning and Scheduling, John Wiley & Sons, Inc., New York, 151-172, 1998.
2. S. Nahmias, Production & Operations Analysis, McGraw-Hill Inc., New York, 195-223, 2005.
3. P. H. Zipkin, Foundations of Inventory Management, McGraw-Hill Co. Inc., New York, 30-60, 2000.
4. S. K. Goyal, Integrated Inventory Model for a Single Supplier - Single Customer Problem, International Journal of Production Research 15, 107-111, 1977.
5. A. Banerjee, A joint economic-lot-size model for purchaser and vendor, Decision Sciences 17, 3, 292-311, 1986.
6. B. R. Sarker and G. R. Parija, An Optimal Batch Size for a Production System Operating Under a Fixed-Quantity, Periodic Delivery Policy, Journal of the Operational Research Society 45, 891-900, 1994.
7. L. Lu, A one-vendor multi-buyer integrated inventory model, European Journal of Operational Research 81, 312-323, 1995.
8. R. M. Hill, Optimizing a production system with a fixed delivery schedule", Journal of the Operational Research Society 47, 954-960, 1996. (Pubitemid 126576160)
9. S. Viswanathan, Optimal strategy for the integrated vendor-buyer inventory model, European Journal of Operational Research 105, 38-42, 1998. (Pubitemid 128387758)
10. R. A. Sarker and L. R. Khan, Optimal batch size for a production system operating under periodic delivery policy, Computers and Industrial Engineering 37, 711-730, 1999.
11. P. C. Yang and H. M. Wee, A single-vendor and multiple-buyers productioninventory policy for a deteriorating item, European Journal of Operational Research 143, 3, 570-581, 2002.
12. M. Khouja, Optimizing inventory decisions in a multi-stage multi-customer supply chain, Transportation Research Part E: Logistics and Transportation Review 39, 3, 193-208, 2003. (Pubitemid 36302882)
13. L-Y. Ouyang, K-S. Wu, and C-H. Ho, Integrated vendor-buyer cooperative models with stochastic demand in controllable lead time, International Journal of Production Economics 92, 3, 255-266, 2004.
14. M. J. Rosenblatt and H. L. Lee, Economic production cycles with imperfect production processes, IIE Transactions 18, 48-55, 1986.
15. T. C. E. Cheng, An economic order quantity model with demand-dependent unit production cost and imperfect production processes, IIE Transactions, 23, 1991, 23-28. (Pubitemid 21651734)
16. H. Groenevelt, L. Pintelon, and A. Seidmann, Production lot sizing with machine breakdowns, Management Sciences 38, 104-123, 1992. (Pubitemid 23590449)
17. K. Moinzadeh and P. Aggarwal, Analysis of a production/inventory system subject to random disruptions, Management Science 43, 1577-1588, 1997. (Pubitemid 127606213)
18. H. Kuhn, A dynamic lot sizing model with exponential machine breakdowns, European Journal of Operational Research 100, 514-536, 1997. (Pubitemid 127392374)
19. M. A. Rahim and M. Ben-Daya, Joint determination of production quantity, inspection schedule and quality control for imperfect process with deteriorating products, Journal of the Operational Research Society 52, 1370-1378, 2001. (Pubitemid 33128273)
20. Y-S. P. Chiu, The effect of service level constraint on EPQ model with random defective rate, Mathematical Problems in Engineering, 2006, Article ID 98502, 13 pages, 2006.
21. T. Dohi, N. Kaio, and S. Osaki, Minimal repair policies for an economic manufacturing process, Journal of Quality in Maintenance Engineering 4, 248-262, 1998.
22. P. A. Hayek and M. K. Salameh, Production lot sizing with the reworking of imperfect quality items produced, Production Planning and Control 12, 584-590, 2001. (Pubitemid 35395061)
23. Y. P. Chiu, Determining the optimal lot size for the finite production model with random defective rate, the rework process, and backlogging, Engineering Optimization 35, 427-437, 2003.
24. A. M. M. Jamal, B. R. Sarker, and S. Mondal, Optimal manufacturing batch size with rework process at a single-stage production system, Computers & Industrial Engineering 47, 77-89, 2004.
25. S. W. Chiu and Y-S. P. Chiu, Mathematical modeling for production system with backlogging and failure in repair, Journal of Scientific & Industrial Research, 65, 499-506, 2006. (Pubitemid 43942050)
26. Y-S. P. Chiu, H-D. Lin, and F-T. Cheng, Optimal production lot sizing with backlogging, random defective rate, and rework derived without derivatives, P I Mech E Part B: Journal of Engineering Manufacture 220, 9, 1559-1563, 2006.
27. Y-S. P. Chiu, C-Y. Tseng, W-C. Liu, and C-K. Ting, Economic manufacturing quantity model with imperfect rework and random breakdown under abort/resume policy, P I Mech E Part B: Journal of Engineering Manufacture 223, 2, 183-194, 2009.
28. G. C. Lin and D. E. Kroll, Economic lot sizing for an imperfect production system subject to random breakdowns, Engineering Optimization 38, 73-92, 2006. (Pubitemid 43065364)
29. Y-S. P. Chiu, S.W. Chiu, and H-D. Lin, Solving an EPQ model with rework and service level constraint, Mathematical & Computational Applications 11, 1, 75-84, 2006. (Pubitemid 43143818)
30. R. L. Rardin, Optimization in Operations Research, Prentice-Hall, New Jersey, 739-741, 1998.