Commissioned Paper: Capacity Management, Investment, and Hedging: Review and Recent Developments

References

  • Abel A. B., Eberly J. C., McCallum Plosser. The mix and scale of factors with irreversibility and fixed costs of investment. Carnegie-Rochester Conference Series on Public Policy (1998) 48(Elsevier Science)101–135CrossrefGoogle Scholar
  • Allayannis G., Ihrig J., Weston J. P. Exchange-rate hedging: Financial vs. operational strategies. Amer. Econom. Rev. (2001) 91(2):391–395CrossrefGoogle Scholar
  • Angelus A., Porteus E. L. Simultaneous capacity and production management of short-life-cycle, produce-to-stock goods under stochastic demand. Management Sci. (2002) 48(3):399–413LinkGoogle Scholar
  • Armony M., Plambeck E. L. The impact of duplicate orders on demand estimation and capacity investment. (2002) . Technical report, Research Paper 1750, Graduate School of Business, Stanford UniversityGoogle Scholar
  • Arrow K. J., Wolfe J. N. Optimal capital policy with irreversible investment. Value, Capital and Growth. Papers in Honour of Sir John Hicks (1968) (Edinburgh University Press, Edinburgh) 1–19Google Scholar
  • Atamtürk A., Hochbaum D. S. Capacity acquisition, subcontracting, and lot sizing. Management Sci. (2001) 47(8):1081–1100LinkGoogle Scholar
  • Bashyam T. C. A. Competitive capacity expansion under demand uncertainty. Eur. J., Oper. Res. (1996) 95:89–114CrossrefGoogle Scholar
  • Bassok Y., Anupindi R., Akella R. Single-period multiproduct inventory models with substitution. Oper. Res. (1999) 47(2):632–642LinkGoogle Scholar
  • Bean J. C., Higle J. L., Smith R. L. Capacity expansion under stochastic demands. Oper. Res. (1992) 40(Suppl. no. 2):S210–S216LinkGoogle Scholar
  • Bernstein F., DeCroix G. A. Decentralized pricing and capacity decisions in a multitier system with modular assembly. (2002) . Technical report, Fuqua, Duke University, NCGoogle Scholar
  • Birge J. R. Option methods for incorporating risk into linear capacity planning models. Manufacturing Service Oper. Management (2000) 2(1):19–31LinkGoogle Scholar
  • Bish E., Wang Q. Optimal investment strategies for flexible resources: Considering pricing and correlated demands. (2002) . Technical report, Virginia Polytechnic Institute and State University, VAGoogle Scholar
  • Boyaci T., Ray S. Product differentiation and capacity cost interaction in time and price sensitive markets. Manufacturing Service Oper. Management (2003) 5(1):18–36LinkGoogle Scholar
  • Bradley J. R., Arntzen B. C. The simultaneous planning of production, capacity and inventory in seasonal demand environments. Oper. Res. (1999) 47(6):795–806LinkGoogle Scholar
  • Bradley J. R., Glynn P. W. Managing capacity and inventory jointly in manufacturing systems. Management Sci. (2002) 48(2):273–288LinkGoogle Scholar
  • Burnetas A., Gilbert S. Future capacity procurements under unknown demand and increasing cost. Management Sci. (2001) 47(7):979–992LinkGoogle Scholar
  • Cachon G. P., Harker P. T. Competition and outsourcing with scale economies. Management Sci. (2002) 48(10):1314–1333LinkGoogle Scholar
  • Cachon G. P., Lariviere M. A. Capacity choice and allocation: Strategic behavior and supply chain contracting. Management Sci. (1999) 45(8):1091–1108LinkGoogle Scholar
  • Ç akanyildirim M., Roundy R. O. Optimal capacity expansion and contraction under demand uncertainty. (2002) . Technical report, University of Texas at Dallas, Dallas, TXGoogle Scholar
  • Caldentey R., Haugh M. Optimal control and hedging of operations in the presence of financial markets. (2003) . Working paper, Stern School of Business, New York University, New YorkGoogle Scholar
  • Caldentey R., Wein L. M. Analysis of a decentralized production-inventory system. Manufacturing Service Oper. Management (2003) 5(1):1–17LinkGoogle Scholar
  • Carr S., Lovejoy W. The inverse newsvendor problem: Choosing an optimal demand portfolio for capacitated resources. Management Sci. (2000) 46(7):912–927LinkGoogle Scholar
  • Chand S., Hsu V. N., Sethi S. Forecast, solution, and rolling horizons in Harvard operations management problems: A classified bibliography. Manufacturing Service Oper. Management (2002) 4(1):25–43LinkGoogle Scholar
  • Chen F., Federgruen A. Mean-variance analysis of basic inventory models. (2000) . Technical report, Graduate School of Business, Columbia University, New YorkGoogle Scholar
  • Chod J., Rudi N., Van Mieghem J. A. Financial hedging of stochastic capacity investment: Complementarity with operational flexibility. (2003) . Working paper, Northwestern University, Evanston, ILGoogle Scholar
  • Dai J. G., Vande Vate J. H. The stability of two-station multitype fluid networks. Oper. Res. (2000) 48(5):721–744LinkGoogle Scholar
  • Davis M. H. A., Dempster M. A. H., Sethi S. P., Vermes D. Optimal capacity expansion under uncertainty. Adv. Appl. Probab. (1987) 19:156–176CrossrefGoogle Scholar
  • Ding Q., Kouvelis P. On the interaction of production and financial hedging decisions in global markets. (2001) . Technical report, Washington University in St. LouisGoogle Scholar
  • Dixit A. K. Irreversible investment and scale economies. J. Econom. Dynamics Control (1995) 19:327–350CrossrefGoogle Scholar
  • Dixit A. K., Pindyck R. S.Investment Under Uncertainty (1994) (Princeton University Press, Princeton, NJ) CrossrefGoogle Scholar
  • Eberly J. C., Van Mieghem J. A. Multi-factor dynamic investment under uncertainty. J. Econom. Theory (1997) 75(2):345–387CrossrefGoogle Scholar
  • Eppen G. D., Martin R. K., Schrage L. A scenario approach to capacity planning. Oper. Res. (1989) 37(4):517–527LinkGoogle Scholar
  • Erlenkotter D., Sethi S., Okada N. Planning for surprise: Water resources development under demand and supply uncertainty. I. The general model. Management Sci. (1989) 35(2):149–163LinkGoogle Scholar
  • Fine C. H., Freund R. M. Optimal investment in product-flexible manufacturing capacity. Management Sci. (1990) 36(4):449–466LinkGoogle Scholar
  • Freidenfelds J.Capacity Expansion: Analysis of Simple Models with Applications (1981) (North-Holland, New York) Google Scholar
  • Gaur V., Seshadri S. Hedging inventory risk through market instruments. (2002) . Technical report, New York University, New YorkGoogle Scholar
  • Giglio R. J. Stochastic capacity models. Management Sci. (1970) 17(3):174–184LinkGoogle Scholar
  • Graves S. C., Pardalos P., Resende M. Manufacturing planning and control. Handbook of Applied Optimization (2002) (Oxford University Press, N) 728–746Google Scholar
  • Graves S. C., Willems S. P. Optimizing strategic safety stock placement in supply chains. Manufacturing Service Oper. Management (2000) 2(1):68–83LinkGoogle Scholar
  • Hansen L. P., Sargent T. J. Robust control and model uncertainty. Amer. Econom. Rev. (2001) 91(2):60–65CrossrefGoogle Scholar
  • Harrison J. M., Kreps D. M. Martingales and arbitrage in multiperiod securities markets. J. Econom. Theory (1979) 20:381–408CrossrefGoogle Scholar
  • Harrison J. M., Van Mieghem J. A. Multi-resource investment strategies: Operational hedging under demand uncertainty. Eur. J., Oper. Res. (1999) 113(1):17–29CrossrefGoogle Scholar
  • He H., Pindyck R. S. Investments in flexible production capacity. J. Econom. Dynamics Control (1992) 16:575–599CrossrefGoogle Scholar
  • Hiller R. S., Shapiro J. J. Optimal capacity expansion planning when there are learning effects. Management Sci. (1986) 32(9):1153–1163LinkGoogle Scholar
  • Hopp W. J., Spearman M. L.Factory Physics (1996) (Richard D. Irwin, Boston, MA) Google Scholar
  • Hu W. T., Roundy R. O. A continuous-time strategy capacity planning model. (2002) . Technical report, ORIE, Cornell University, New YorkGoogle Scholar
  • Hu X., Duenyas I., Kapuscinski R. Advance demand information and safety capacity as a hedge against demand and capacity uncertainty. (2002) . Technical report, University of Michigan, MIGoogle Scholar
  • Huchzermeier A., Cohen M. A. Valuing operational flexibility under exchange rate risk. Oper. Res. (1996) 44(1):100–113LinkGoogle Scholar
  • Jordan W. C., Graves S. C. Principles on the benefits of manufacturing process flexibility. Management Sci. (1995) 41(4):577–594LinkGoogle Scholar
  • Kapuscinski R., Tayur S., Magazine M., Tayur S., Ganeshan R. Optimal policies and simulation-based optimization for multistage capacitated production inventory systems. Quantitative Methods for Supply Chain Management (1998) (Kluwer, Boston, MA) Google Scholar
  • Kouvelis P., Gutierrez G. The newsvendor problem in a global market: Optimal centralized and decentralized control policies for a two-market stochastic inventory system. Management Sci. (1997) 43(5):571–585LinkGoogle Scholar
  • Kouvelis P., Lariviere M. Decentralizing cross-functional decisions: Coordination through internal markets. Management Sci. (2000) 46(8):1049–1058LinkGoogle Scholar
  • Kouvelis P., Milner J. Supply chain capacity and outsourcing decisions: The dynamic interplay of demand and supply uncertainty. IIE Trans. (2002) 34(8):717–728CrossrefGoogle Scholar
  • Kreps D. M.A Course in Microeconomic Theory (1990) (Princeton University Press, Princeton, NJ) CrossrefGoogle Scholar
  • Kreps D. M., Porteus E. L. Temporal resolution of uncertainty and dynamic choice theory. Econometrica (1978) 46:185–200CrossrefGoogle Scholar
  • Kroll Y., Levy H., Markowitz H. M. Mean-variance versus direct utility maximization. J. Finance (1984) 39(1):47–61CrossrefGoogle Scholar
  • Kulkarni S. S., Magazine M. J., Raturi A. S. How does riskpooling impact manufacturing network configuration? (2002) . Working paper, University of Cincinnati, Cincinnati, OHGoogle Scholar
  • Laguna M. Applying robust optimization to capacity expansion of one location intelecommunications with demand uncertainty. Management Sci. (1998) 44(11S):101–110LinkGoogle Scholar
  • Lederer P. J., Li L. Pricing, production, scheduling and delivery-time competition. Oper. Res. (1997) 45(3):407–420LinkGoogle Scholar
  • Levy H., Markowitz H. M. Approximating expected utility by a function of mean and variance. Amer. Econom. Rev. (1979) 69:308–317Google Scholar
  • Li S., Tirupati D. Dynamic capacity expansion problem with multiple products: Technology selection and timing of capacity additions. Oper. Res. (1994) 42(5):958–976LinkGoogle Scholar
  • Lippman S. A., McCardle K. F. The competitive newsboy. Oper. Res. (1997) 45:54–65LinkGoogle Scholar
  • Loch C. H. Pricing in markets sensitive to delay. (1991) (Stanford University, Stanford, CA) . Ph.D. thesisGoogle Scholar
  • Lovejoy W. S., Li Y. Hospital operating room capacity expansion. Management Sci. (2002) 48(11):1369–1387LinkGoogle Scholar
  • Luss H. Operations research and capacity expansion problems: A survey. Oper. Res. (1982) 30:907–947LinkGoogle Scholar
  • Malcolm S. A., Zenios S. A. Robust optimization for power systems capacity expansion under uncertainty. J. Oper. Res. Soc. (1994) 45(9):1040–1049CrossrefGoogle Scholar
  • Manne A. S. Capacity expansion and probabilistic growth. Econometrica (1961) 29(4):632–649CrossrefGoogle Scholar
  • Markowitz H. M. Foundations of portfolio theory. J. Finance (1991) 46(2):469–477CrossrefGoogle Scholar
  • Mendelson H. Pricing computer services: Queueing effects. Comm. ACM (1985) 28(3):312–321CrossrefGoogle Scholar
  • Merriam-Webster's Collegiate Dictionary (1998) 10th ed.(Merriam-Webster, Springfield, MA) Google Scholar
  • Merton R. Optimum consumption and portfolio rules in a continuous-time model. J. Econom. Theory (1971) 3:373–413CrossrefGoogle Scholar
  • Nahmias S.Production and Operations Analysis (1993) 2nd ed.(Richard D. Irwin, Boston, MA) Google Scholar
  • Narongwanich W., Duenyas I., Birge J. R. Optimal portfolio of reconfigurable and dedicated capacity under uncertainty. (2002) . Technical report, University of Michigan, MIGoogle Scholar
  • Nawrocki D. A brief history of downside risk measures. J. Investing (1999) 8(3):9–26CrossrefGoogle Scholar
  • Netessine S., Dobson G., Shumsky R. A. Flexible service capacity: Optimal investment and the impact of demand correlation. Oper. Res. (2002) 50(2):375–388LinkGoogle Scholar
  • Netessine S., Rudi N. Centralized and competitive inventory models with demand substitution. Oper. Res. (2003) 51(2):329–335LinkGoogle Scholar
  • Paraskevopoulos D., Karakitsos E., Rustem B. Robust capacity planning under uncertainty. Management Sci. (1991) 37(7):787–800LinkGoogle Scholar
  • Pindyck R. S., Rubinfeld D. L.Microeconomics (1989) (Macmillan, New York) Google Scholar
  • Plambeck E. L., Taylor T. Sell the plant? The impact of contract manufacturing on innovation, capacity, and profitability. (2001) . Technical report, Stanford Graduate School of Business, Stanford, CAGoogle Scholar
  • Porteus E. L., Whang S. On manufacturing/marketing incentives. Management Sci. (1991) 37(9):1166–1181LinkGoogle Scholar
  • Rajagopalan S. Capacity expansion and equipment replacement: A unified approach. Oper. Res. (1998) 46(6):846–857LinkGoogle Scholar
  • Rajagopalan S., Singh M. R., Morton T. E. Capacity expansion and replacement in growing markets with uncertain technological breakthroughs. Management Sci. (1998) 44(1):12–30LinkGoogle Scholar
  • Rajagopalan S., Swaminathan J. M. A coordinated production planning model with capacity expansion and inventory management. Management Sci. (2001) 47(11):1562–1580LinkGoogle Scholar
  • Ryan S. M. Capacity expansion for random exponential demand growth with lead times. (2002) . Iowa State University. Working paper, 1–23, available at www.public.iastate.edu/smryan/Google Scholar
  • Ryan S. M. Capacity expansion with lead times and correlated random demand. Naval Res. Logist. (2003) 50(2):167–183CrossrefGoogle Scholar
  • Schroder M., Skiadas C. Optimal consumption and portfolio selection with stochastic differential utility. J. Econom. Theory (1999) 89:68–126CrossrefGoogle Scholar
  • Sethi S. P., Yan H., Zhang H., Zhang Q. Optimal and hierarchical controls in dynamic stochastic manufacturing systems: A survey. Manufacturing Service Oper. Management (2002) 4(2):133–170LinkGoogle Scholar
  • Stenbacka R., Tombak M. Investment, capital structure, and complementarities between debt and new equity. Management Sci. (2002) 48(2):257–272LinkGoogle Scholar
  • Van Mieghem J. A. Investment strategies for flexible resources. Management Sci. (1998a) 44(8):1071–1078LinkGoogle Scholar
  • Van Mieghem J. A. Seagate technologies: Operational hedging. (1998b) . Kellogg School of Management Case Study. Northwestern University, Evanston, ILGoogle Scholar
  • Van Mieghem J. A. Coordinating investment, production and subcontracting. Management Sci. (1999) 45(7):954–971LinkGoogle Scholar
  • Van Mieghem J. A. Component commonality strategies: Value drivers and equivalence with flexible capacity. (2003a) . Technical report, Northwestern University, Evanston, IL. (Available at www.kellogg.northwestern.edu/faculty/VanMieghem.)Google Scholar
  • Van Mieghem J. A. Risk-averse newsvendor networks: Mean-variance analysis of operational hedging with capacity or inventory. (2003b) . Working paper, Northwestern UniversityGoogle Scholar
  • Van Mieghem J. A., Dada M. Price versus production postponement: Capacity and competition. Management Sci. (1999) 45(12):1631–1649LinkGoogle Scholar
  • Van Mieghem J. A., Rudi N. Newsvendor networks: Inventory management and capacity investment with discretionary activities. Manufacturing Service Oper. Management (2002) 4(4):313–335LinkGoogle Scholar
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