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Malekiyan, Yaser, Mirmohammadi, Seyed Hamid. (1396). Minimizing Net Present Value of Costs in Lot-Sizing in a Two-Echelon Inventory System. , 51(2), 251-264. doi: 10.22059/jieng.2017.62215
Yaser Malekiyan; Seyed Hamid Mirmohammadi. "Minimizing Net Present Value of Costs in Lot-Sizing in a Two-Echelon Inventory System". , 51, 2, 1396, 251-264. doi: 10.22059/jieng.2017.62215
Malekiyan, Yaser, Mirmohammadi, Seyed Hamid. (1396). 'Minimizing Net Present Value of Costs in Lot-Sizing in a Two-Echelon Inventory System', , 51(2), pp. 251-264. doi: 10.22059/jieng.2017.62215
Malekiyan, Yaser, Mirmohammadi, Seyed Hamid. Minimizing Net Present Value of Costs in Lot-Sizing in a Two-Echelon Inventory System. , 1396; 51(2): 251-264. doi: 10.22059/jieng.2017.62215

Minimizing Net Present Value of Costs in Lot-Sizing in a Two-Echelon Inventory System

Advances in Industrial Engineering
مقاله 9، دوره 51، شماره 2، پاییز 2017، صفحه 251-264  XML اصل مقاله (754.05 K)
نوع مقاله: Research Paper
شناسه دیجیتال (DOI): 10.22059/jieng.2017.62215
نویسندگان
Yaser Malekiyan؛ Seyed Hamid Mirmohammadi email
Department of Industrial and Systems Engineering, Isfahan University of Technology, Isfahan, Iran
چکیده
In this paper, a two-echelon supplier-manufacturer system has been studied through net present value (NPV) approach. The production rate is finite and constant in both echelons. Also it is assumed that there is a lead-time between the first echelon and it is getting to the second echelon. It is also assumed that the lot-size of manufacturer (second echelon) is m times larger than the supplier’s factors (first echelon), and the supplier can receive wares (the raw material) from the manufacturer in a cycle through several shipments, due to the point that shortage is not allowed. So, it is supposed that the supplier’s production rate is greater than manufacturer’s. The aim is to determine the optimal lot-size of each echelon such that the NPV of the total cost of system is minimized. After approximating the NPV objective function via Maclaurin expansion in both zero and non-zero lead-time cases, an exact algorithm is presented to find optimal solution of the presented model. Based on the results, the two approaches of average cost and NPV do not lead to a same result, and non-equivalency is occurred in this case.
کلیدواژه‌ها
Economic production quantity؛ Lead-time؛ Time values of money؛ Two-Echelon inventory system
عنوان مقاله [English]
کمینه‌سازی ارزش خالص فعلی هزینه‌ها در تعیین اندازۀ دستۀ هماهنگ در یک مدل کنترل موجودی دو رده‌ای
نویسندگان [English]
یاسر ملکیان؛ سید حمید میرمحمدی
کارشناس ارشد دانشکدة مهندسی صنایع و سیستم‌ها، دانشگاه صنعتی اصفهان
چکیده [English]
در این مقاله، یک سیستم دو رده‌ای (دوسطحی) زنجیرۀ تأمین «یک تأمین‌کننده- یک تولیدکننده» به­وسیلۀ رویکرد ارزش خالص فعلی بررسی شده است. نرخ تولید، در هردو رده محدود است. همچنین فرض شده است که بین ارسال دسته از ردۀ اول تا رسیدن آن به ردۀ دوم تأخیر وجود دارد. این امکان نیز درنظر گرفته شده است که اندازۀ دستۀ تولیدی تولیدکننده (ردۀ دوم) چند برابر اندازه دستۀ تولیدی تأمین‌کننده (ردۀ اول) باشد و تولیدکننده بتواند در هر سیکل تولیدی، چند بار (در چند محموله) از تأمین‌کننده، کالا (مواد اولیه) دریافت کند و کمبود نیز مجاز نیست. به همین منظور در مفروضات مسئله، نرخ تولید تأمین‌کننده، بیشتر از نرخ تولید تولیدکننده درنظر گرفته شده است. هدف، تعیین اندازۀ سفارش اقتصادی در هر رده به‌گونه‌ای است که ارزش خالص فعلی هزینۀ کل سیستم کمینه شود. پس از تقریب خطی تابع ارزش خالص فعلی هزینه به­وسیلۀ بسط مک‌لورن در حالات زمان تدارک صفر و غیرصفر، یک الگوریتم دقیق برای یافتن جواب بهینه ارائه شده است. با توجه به نتایج، در مسئلۀ مطرح‌شده در این پژوهش، دو رویکرد هزینۀ متوسط و ارزش خالص فعلی، به یک نتیجه منجر نمی­شود و ناهم‌ارزی اتفاق می‌افتد.
کلیدواژه‌ها [English]
ارزش زمانی پول, اندازۀ دستۀ مشترک, رویکرد هزینۀ متوسط, سیستم دورده‌ای, زمان تدارک
مراجع
  1. Muller, H. E. (2009). “Supplier integration: an international comparison of supplier and automaker experiences”, International Journal of Automotive Technology and Management, Vol. 9, No.1, PP. 18-39.
  2. Clark, A. J. (1958). “A dynamic, single-item, multi-echelon inventory model”, RM-2297, Rand Corporation, Santa monica, California
  3. Clark, A. J. and Scarf, H. (1960). “Optimal policies for a multi-echelon inventory problem”, Management Science, Vol. 6, No. 4, PP. 475–490.
  4. Goyal, S. (1976). “An integrated inventory model for a single supplier-single customer problem”, International Journal of Production Research, Vol. 15, No. 1, PP. 107–111.
  5. Banerjee, A. (1986). “A joint economic-lot-size model for purchaser and vendor”, Decision Sciences, Vol. 17, No. 3, PP. 292–311.
  6. Goyal, S. (1988). “A joint economic‐lot‐size model for purchaser and vendor”, Management Science, Vol. 19, No. 1, PP. 236–241.
  7. Monahan, J. (1984). “A quantity discount pricing model to increase vendor profits”, Management Science, Vol. 30, No. 6, PP. 720–726.
  8. Lee, H. L. and Rosenblatt, M. J. (1986). “A generalized quantity discount pricing model to increase supplier's profits”, Management Science, Vol. 32, No. 9, PP. 1177–1185.
  9. Hwang, H. and Kim, K.H. (1986). “Supplier's discount policy with a single price break point”, Production Economics Supply, Vol. 10, No. 1, PP. 279–286.
  10. Kim, K. H. and Hwang, H. (1989). “Simultaneous improvement of supplier's profit and buyer's cost by utilizing quantity discount”, J Oper Res Soc, Vol. 40, No. 3, PP. 255–265.
  11. Joglekar, P. N. (1988). Note—Comments on “A quantity discount pricing model to increase vendor profits”, Management Science, Vol. 34, No. 11, PP. 1391–1398.
  12. Beullens, P. and Janssens, G. K. (2014). “Adapting inventory models for handling various payment structures using net present value equivalence analysis”, International Journal of Production Economics, Vol. 157, No. 1, PP. 190–200.
  13. Silver, E. A., Peterson, R. and Pyke, D. F. (1998). Inventory Management and Production Planning and Scheduling, Wiley, New York.
  14. Hillier, F. S. and Lieberman, G. J. (2005). Introduction to operations research, McGraw-Hill, New York, London.
  15. Beullens, P. (2014). “Revisiting foundations in lot sizing-connections between Harris, Crowther, Monahan, and Clark”, International Journal of Production Economics, Vol. 155, No. 1, PP. 68–81.
  16. Lu, L. (1995). “A one-vendor multi-buyer integrated inventory model”, European Journal of Operational Research, Vol. 81, No. 2, PP. 312–323.
  17. Goyal, S. K. (1995). “A one-vendor multi-buyer integrated inventory model: A comment”, European Journal of Operational Research, Vol. 82, No. 1, PP. 209–210.
  18. Hill, R. M. (1999). “The optimal production and shipment policy for the single-vendor single buyer integrated production-inventory problem”, International Journal of Production Research, Vol. 37, No. 11, PP. 2463–2475.
  19. Hill, R. and Omar, M. (2006). “Another look at the single-vendor single-buyer integrated production-inventory problem”, International Journal of Production Research, Vol. 44, No. 4, PP. 791–800.
  20. Munson, C. and Rosenblatt, M. (2001). “Coordinating a three-level supply chain with quantity discounts”, IIE Transactions, 33, No. 5, 371–384.
  21. Van der Laan, E., and Teunter, R. (2002). “Average costs versus net present value: a comparison for multi-source inventory models”, Quantitative Approaches to Distribution Logistics and Supply Chain Management, PP. 359–378, Springer, Berlin Heidelberg
  22. Beullens, P. and Janssens, G. K. (2011). “Holding costs under push or pull conditions – the impact of the anchor point”, European Journal of Operational Research, Vol. 215, No. 1, PP. 115–125.
  23. Ben-Daya, M. and Al-Nassar, A. (2008). “An integrated inventory production system in a three-layer supply chain”, Production Planning and Control, Vol. 19, No. 2, PP. 97–104.
  24. Giri, B. and Bardhan, S. (2011). “Coordinating a two-echelon supply chain under inflation and time value of money”, International Journal of Industrial Engineering Computations, Vol. 2, No. 4, PP. 811–818.
  25. Gloc, C., and Kim., T. (2014). “Shipment consolidation in a multiple-vendor single-byer integrated inventory model”, Computers and Industrial Engineering, Vol. 70, No. 1, PP. 31–24.
  26. Sadjadi, S., Zokaee, S. and Dabiri, N. (2014). “A single-vendor single-buyer joint economic lot size model subject to budget constraints”, The International Journal of Advanced Manufacturing Technology, Vol. 70, No. 9-12, PP. 1699–1707.
  27. Malekian, Y. and Mirmohammadi S. H. (2015). “Determination of joint economic lot-size in a two-echelon production system with finite rate considering lead-time”, International Journal of Optimization in Civil Engineering, Vol. 5, No. 3, PP. 375–389.
  28. Glock, C. H. (2012). “The joint economic lot size problem: a review”, International Journal of Production Economics, Vol. 135, No. 2, PP. 671–686.
  29. Grubbström, R. W. (1967). “On The Application of the laplace transform to certain economic problems”, Management Science, Vol. 13, No. 7, PP. 558–567.
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