Myopic Inventory Policies Using Individual Customer Arrival Information

Published Online:https://doi.org/10.1287/msom.1100.0293

References

  • Axsäter S. Simple solution procedures for a class of two-echelon inventory problems. Oper. Res. (1990) 38(1):64–69LinkGoogle Scholar
  • Bertsekas D. P.Dynamic Programming and Optimal Control (2005) 3rd ed.(Athena Scientific, Belmont, MA) Google Scholar
  • Chen F., Song J.-S. Optimal policies for multiechelon inventory problems with Markov-Modulated demand. Oper. Res. (2001) 49(2):226–234LinkGoogle Scholar
  • Clark A. J., Scarf H. Optimal policies for a multi-echelon inventory problem. Management Sci. (1960) 6(4):475–490LinkGoogle Scholar
  • Janakiraman G., Muckstadt J. A. A decomposition approach for a class of capacitated serial systems. Oper. Res. (2009) 57(6):1384–1393LinkGoogle Scholar
  • Johnson G. D., Thompson H. E. Optimality of myopic inventory policies for certain dependent demand processes. Management Sci. (1975) 21(11):1303–1307LinkGoogle Scholar
  • Kaplan R. S. A dynamic inventory model with stochastic lead times. Management Sci. (1970) 16(7):491–507LinkGoogle Scholar
  • Karlin S. Dynamic inventory policy with varying stochastic demands. Management Sci. (1960) 6(3):231–258LinkGoogle Scholar
  • Lovejoy W. S. Stopped myopic policies in some inventory models with generalized demand processes. Management Sci. (1992) 38(5):688–707LinkGoogle Scholar
  • Muharremoglu A., Tsitsiklis J. N. Dynamic leadtime management in supply chains. (2003) . Working paper, Graduate School of Business, Columbia University, New YorkGoogle Scholar
  • Muharremoglu A., Tsitsiklis J. N. A single-unit decomposition approach to multiechelon inventory systems. Oper. Res. (2008) 56(5):1089–1103LinkGoogle Scholar
  • Song J. S., Zipkin P. H. Inventory control in a fluctuating demand environment. Oper. Res. (1993) 41(2):351–370LinkGoogle Scholar
  • Veinott A. F., Jr. Optimal policy in a dynamic, single product, nonstationary inventory model with several demand classes. Oper. Res. (1965a) 13(5):761–778LinkGoogle Scholar
  • Veinott A. F., Jr. Optimal policy for a multi-product, dynamic, nonstationary inventory problem. Management Sci. (1965b) 12(3):206–222LinkGoogle Scholar
  • Wang Y. The optimality of myopic stocking policies for systems with decreasing purchasing prices. Eur. J. Oper. Res. (2001) 133(1):153–159CrossrefGoogle Scholar
  • Yu Y., Benjaafar S. A customer-item decomposition approach to stochastic inventory problem with correlation. (2009) . Working paper, University of Minnesota, MinneapolisGoogle Scholar
  • Zipkin P. H.Foundations of Inventory Management (2000) (McGraw-Hill International Editions, New York) Google Scholar
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