Integrating the Number and Location of Retail Outlets on a Line with Replenishment Decisions

Published Online:https://doi.org/10.1287/mnsc.1070.0850

References

  • Alonso W.A Redistribution Model with Set-Up Charges (1965) (MIT Press, Cambridge, MA) Google Scholar
  • Axsäter S. Using the deterministic EOQ formula in stochastic inventory control. Management Sci. (1996) 42(6):830–834LinkGoogle Scholar
  • Burai P., Száz Á. Homogeneity properties of subadditive functions. Annales et Informaticae (2005) 32:189–201Google Scholar
  • Chen F. J., Eliashberg J., Zipkin P.Customer Preferences Supply Chain Costs and Product-Line Design (1998) (Kluwer, Boston) CrossrefGoogle Scholar
  • Daskin M. S., Coullard C., Shen Z.-J. An inventory-location model: Formulation, solution algorithm and computational results. Ann. Oper. Res. (2002) 110:83–106CrossrefGoogle Scholar
  • de Palma A., Liu Q., Thisse J.-F. Technical note—Optional locations on a line with random utilities. Transportation Sci. (1994) 28(1):63–69LinkGoogle Scholar
  • Gaur V., Horthon D. Assortment planning and inventory decisions under a locational choice model. Management Sci. (2006) 52(10):1528–1543LinkGoogle Scholar
  • Granot D., Granot F., Raviv T. On competitive location in a network. (2006) . Working paper, University of British Columbia, VancouverGoogle Scholar
  • Hon-Shiang L. Simple formulas for the expected costs in the newsboy problem: An educational note. Eur. J. Oper. Res. (1997) 100(3):557–561CrossrefGoogle Scholar
  • Joon-Seok K., Benjaafar S. On the benefits of inventory-pooling in production-inventory systems. Manufacturing Service Oper. Management (2002) 4(1):12–16LinkGoogle Scholar
  • Lancaster K. The economics of product variety: A survey. Marketing Sci. (1990) 9(3):189–206LinkGoogle Scholar
  • Nahmias S.Production and Operations Analysis (1997) 3rd ed.(Chicago)The Irwin Series in Production Operations ManagementGoogle Scholar
  • Owen S., Daskin M. S. Strategic facility location: A review. Eur. J. Oper. Res. (1998) 111(3):423–447CrossrefGoogle Scholar
  • Rosenhead J. V. The optimum location of transverse transport links. Transportation Res. (1973) 7:107–23CrossrefGoogle Scholar
  • Rosenhead J. V., Powell G. The ice-cream man problem. Transportation Res. (1975) 9:117–121CrossrefGoogle Scholar
  • Schwarz L. B. Physical distribution: The analysis of inventory and location. AIIE Trans. (1981) 13:138–151CrossrefGoogle Scholar
  • Shen Z.-J. Integrated supply chain design models: A survey and future research directions. J. Indust. Management Optim. (2007) 3(1):1–27CrossrefGoogle Scholar
  • Shen Z.-J., Daskin M. S. Trade-offs between customer service and cost in integrated supply chain design. Manufacturing Service Oper. Management (2005) 7(3):188–207LinkGoogle Scholar
  • Shen Z.-J., Qi L. Incorporating inventory and routing costs in strategic location models. Eur. J. Oper. Res. (2007) 179:372–389CrossrefGoogle Scholar
  • Shen Z.-J., Coullard C., Daskin M. S. A joint location-inventory model. Transportation Sci. (2003) 37(1):40–55LinkGoogle Scholar
  • Shu J., Teo C.-P., Shen Z.-J. Stochastic transportation-inventory network design problem. Oper. Res. (2005) 53(1):48–60LinkGoogle Scholar
  • Snyder L. V. Facility location under uncertainty: A review. IIE Trans. (2007) 38:537–554Google Scholar
  • Snyder L. V., Daskin M. S., Teo C.-P. The logistic location model with risk pooling. Eur. J. Oper. Res. (2007) 179:1221–1238CrossrefGoogle Scholar
  • Snyder R. A note on the location of depots. Management Sci. (1971) 18(1):97LinkGoogle Scholar
  • Teo C.-P., Shu J. Warehouse-retailer network design problem. Oper. Res. (2004) 52(3):396–408LinkGoogle Scholar
  • Teo C.-P., Ou G., Goh M. Impact on inventory costs with consolidation of distribution centers. IIE Trans. (2001) 33:99–110CrossrefGoogle Scholar
  • Tyworth J. E., Óneill L. Robustness of the normal approximation of lead-time demand in a distribution setting. Naval Res. Logist. (1997) 44:165–186CrossrefGoogle Scholar
  • Vickson R. G., Gerchak Y., Rotem D. Optimal positioning of read/write heads in mirrored disks. Location Sci. (1995) 3(2):125–132CrossrefGoogle Scholar
  • Zheng Y.-S. On properties of stochastic inventory systems. Management Sci. (1992) 38(1):87–103LinkGoogle 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.