Information Flows in Capacitated Supply Chains with Fixed Ordering Costs

References

  • Aviv Y., Federgruen A.The operational benefits of information sharing and vendor managed inventory (VMI) programs (1998) (Olin School of Business, Washington University, St. Louis, MO) Google Scholar
  • Bertsekas D. P.Dynamic Programming: Deterministic and Stochastic Models (1998) (Prentice-Hall, Englewood Cliffs NJ.) Google Scholar
  • Cachon G., Fisher M. Supply chain inventory management and the value of shared information. Management Sci. (2000) 46(2):1032–1048LinkGoogle Scholar
  • Cachon G., Zipkin P. Competitive and cooperative inventory policies in a two-stage supply chain. Management Sci. (1999) 45(7):936–953LinkGoogle Scholar
  • Chen F. Echelon reorder points installation reorder points, and the value of centralized demand information. Management Sci. (1998) 44(12):221–234LinkGoogle Scholar
  • Federgruen A., Zipkin P. An inventory model with limited production capacity and uncertain demands I: The average cost criterion. Math. Oper. Res. (1986a) 11(2):193–207LinkGoogle Scholar
  • Federgruen A., Zipkin P. An inventory model with limited production capacity and uncertain demands II: The discounted-cost criterion. Oper. Res. (1986b) 11(2):208–215AbstractGoogle Scholar
  • Gavirneni S., Tayur S. Managing a single customer using a target reverting policy. Manufacturing Service Oper. Management J. (1999) 1(2):157–173LinkGoogle Scholar
  • Gavirneni S., Kapuscinski R., Tayur S. Value of information in capacitated supply chains. Management Sci. (1999) 45(1):16–24LinkGoogle Scholar
  • Glasserman P.Gradient Estimation via Perturbation Analysis (1991) (Kluwer Academic Publishers, Boston MA) Google Scholar
  • Glasserman P., Tayur S. The stability of a capacitated, multiechelon production-inventory system under a base-stock policy. Oper. Res. (1994) 42(5):913–925LinkGoogle Scholar
  • Glasserman P., Tayur S. Sensitivity analysis for base-stock levels in multi-echelon production-inventory systems. Management Sci. (1995) 42(5):263–281LinkGoogle Scholar
  • Kapuscinski R., Tayur S. A capactitated production-inventory model with periodic demand. Oper. Res.46(6):899–911LinkGoogle Scholar
  • Scarf H., Arrow K. J., Karlin S., Suppes P. The optimality of (s S) policies in the dynamic inventory problem. Mathematical Methods in Social Sciences (1962) (Stanford University Press, Stanford, CA) Google Scholar
  • Scheller-Wolf A., Tayur S.Reducing international risk through quantity contracts (1997) (Carnegie Mellon University, Pittsburgh, PA) . GSIA working paperGoogle Scholar
  • Tayur S. Computing the optimal policy for capacitated inventory models. Stochastic Models (1993) 9(4):585–598CrossrefGoogle Scholar
  • Zheng Y. S., Federgruen A. Finding optimal (s, S) policies is about as simple as evaluating a single policy. Oper. Res. (1991) 39(4):654–665LinkGoogle 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.