Managing the Inventory of an Item with a Replacement Warranty

Published Online:https://doi.org/10.1287/mnsc.1080.0863

References

  • Baker R. C., Urban T. L. A deterministic inventory system with an inventory-level-dependent demand rate. J. Oper. Res. Soc. (1988) 39(9):823–831CrossrefGoogle Scholar
  • Blischke W. R., Murthy D. N. P.Warranty Cost Analysis (1994) (Marcel Dekker, New York) Google Scholar
  • Cohen M. A., Nahmias S., Pierskalla W. P. A dynamic inventory system with recycling. Naval Res. Logist. Quart. (1980) 27(2):289–296CrossrefGoogle Scholar
  • DeCroix G. A. Optimal policy for a multiechelon inventory system with remanufacturing. Oper. Res. (2006) 54(3):532–543LinkGoogle Scholar
  • Decroix G. A., Song J. Sh., Zipkin P. A series system with returns: Stationary analysis. Oper. Res. (2005) 53(2):350–362LinkGoogle Scholar
  • Dekker R., Fleischmann M., Inderfurth K., Wassenhove L. N. V.Reverse Logistics-Quantitative Models for Closed-Loop Supply Chains (2004) (Springer-Verlag, Berlin) Google Scholar
  • Djamaludin I., Murthy D. N. P., Wilson R. J. Quality control through lot sizing for items sold with warranty. Internat. J. Production Econom. (1994) 33:97–107CrossrefGoogle Scholar
  • EPCglobal North America Aerospace and defense. (2005) . http://www.epcglobalus.org/Industry/aerospace.htmlGoogle Scholar
  • Feinberg E. A., Lewis M. E. Optimality of four-threshold policies in inventory systems with customer returns and borrowing/storage options. Probab. Engrg. Informational Sci. (2005) 19:45–71CrossrefGoogle Scholar
  • Guide V. D. R., Wassenhove L. N. V.Business Aspects of Closed Loop Supply Chains (2003) (Carnegie Mellon University Press, Pittsburgh) Google Scholar
  • Heyman D. P., Sobel M. J.Stochastic Models in Operations Research (1984) (McGraw-Hill, New York) Google Scholar
  • Huang W., Kulkarni V., Swaminathan J. M. Coordinated inventory planning for new and old products under warranty. Probab. Engrg. Informational Sci. (2007) 21:261–287Google Scholar
  • Inderfurth K. Simple optimal replenishment and disposal policies for a product recovery system with leadtimes. OR Spektrum (1997) 19:111–122CrossrefGoogle Scholar
  • Kelle P., Silver E. A. Forecasting the returns of reusable containers. J. Oper. Management (1989) 8(1):17–35CrossrefGoogle Scholar
  • Khmelnitsky E., Gerchak Y. Optimal control approach to production systems with invetory-level-dependent demand. IEEE Trans. Automatic Control (2001) 47(2):289–292CrossrefGoogle Scholar
  • Meyn S. P., Tweedie R. L.Markov Chains and Stochastic Stability (1993) (Springer-Verlag, London) CrossrefGoogle Scholar
  • Sciarrotta T. How philips reduced returns. Supply Chain Management Rev. (2003) 7(6):32Google Scholar
  • Simpson V. P. Optimum solution structure for a repairable inventory problem. Oper. Res. (1978) 26(2):270–281LinkGoogle Scholar
  • Swaminathan J. M., Tayur S. R., de Kok A. G., Graves S. C. Tactical planning models for supply chain management. Handbooks in OR/MS: Supply Chain Management: Design, Coordination and Operation (2003) 11(Elsevier, Amsterdam) 423–456CrossrefGoogle Scholar
  • Veinott A. F. Optimal policy for a multi-product, dynamic, nonstationary inventory problem. Management Sci. (1965) 12(3):206–222LinkGoogle Scholar
  • Wang Ch. H., Sheu Sh. H. Optimal lot sizing for products sold under free-repair warranty. Eur. J. Oper. Res. (2003) 149(1):131–141CrossrefGoogle Scholar
  • Yuan X. M., Cheung K. L. Modeling returns of merchandise in an inventory system. Oper. Res. Spektrum (1998) 20(3):147–154CrossrefGoogle Scholar
  • Zipkin P.Foundations of Inventory Management (2003) (McGraw Hill, New York) Google Scholar
INFORMS site uses cookies to store information on your computer. Some are essential to make our site work; Others help us improve the user experience. By using this site, you consent to the placement of these cookies. Please read our Privacy Statement to learn more.