A Heuristic for Winner Determination in Rule-Based Combinatorial Auctions

Published Online:https://doi.org/10.1287/ijoc.1040.0072

References

  • Andersson A., Tenhunen M., Ygge Y. Integer programming for combinatorial auction winner-determination. Proc. Fourth Internat. Conf. Multi-Agent Systems (ICMAS00) (2000) (Boston, MA)39–46CrossrefGoogle Scholar
  • Banks J. S., Ledyard J. O., Porter D. Allocating uncertain and unresponsive resources: An experimental approach. The RAND J. Econom. (1989) 20:1–25CrossrefGoogle Scholar
  • Barták R. Constraint programming: In pursuit of the holy grail. Proc. Week of Doctoral Students (WDS99), Part IV (1999) (MatFyzPress, Prague, Czech Republic) 555–564Google Scholar
  • Bichler M. An experimental analysis of multi-attribute auctions. Decision Support Systems (2000) 29:249–268CrossrefGoogle Scholar
  • Boutilier C., Hoos H. H. Bidding languages for combinatorial auctions. Proc. Seventeenth Internat. Joint Conf. Artificial Intelligence (2001) Seattle, WA:1211–1217Google Scholar
  • Brailsford S. C., Potts C. N., Smith B. M. Constraint satisfaction problems: Algorithms and applications, invited review. Eur. J. Oper. Res. (1999) 119:557–581CrossrefGoogle Scholar
  • Bykowsky M. M., Cull R. J., Ledyard J. O. Mutually destructive bidding: The FCC auction design problem. J. Regulatory Econom. (2000) 17:205–228CrossrefGoogle Scholar
  • Caby L., Jaeger C. Explaining the use of inter-firm data networks for electronic transactions: The case of the pharmaceutical and advertising industries in France. Telecomm. Soc.-Econom. Development (1998) (Elsevier, Amsterdam, The Netherlands) 191–204CrossrefGoogle Scholar
  • Crampton P. The FCC spectrum auctions: An early assessment. J. Econom. Management Strategy (1997) 6:431–495CrossrefGoogle Scholar
  • De Vries S., Vohra R. V. Combinatorial auctions: A survey. INFORMS J. Comput. (2003) 15:284–309LinkGoogle Scholar
  • Elmaghraby W., Oren S. The efficiency of multi-unit electricity auctions. Energy J. (1999) 20:89–116CrossrefGoogle Scholar
  • Gilmore P. C., Gomory R. E. The theory and computation of knapsack functions. Oper. Res. (1966) 14:1045–1074LinkGoogle Scholar
  • Hoos H. H., Boutilier C. Solving combinatorial auctions using stochastic local search. Proc. Seventeenth Amer. Association Artificial Intelligence (2000) (MIT Press, Cambridge, MA) 22–29Google Scholar
  • ILOG CPLEX 6.5 User's Manual (1999) (CPLEX Division, Incline Village, NV, USA) . ILOG Inc.Google Scholar
  • Johnson E. L., Nemhauser G. L., Savelsbergh M. W. P. Progress in linear programming-based algorithms for integer programming: An exposition. INFORMS J. Comput. (2000) 12:2–23LinkGoogle Scholar
  • Jones J. L. Incompletely specified combinatorial auction: An alternative allocation mechanism for business-to-business negotiations. (2000) . Ph.D. dissertation, Department of Decision Sciences and Information Systems, University of Florida, Gainesville, FLGoogle Scholar
  • Jones J. L., Koehler G. J. Combinatorial auctions with rule-based bids. Decision Support Systems (2002) 34:59–74CrossrefGoogle Scholar
  • Kling C. L., Zhao J. H. On the long-run efficiency of auctioned vs. free permits. Econom. Lett. (2000) 69:35–238CrossrefGoogle Scholar
  • Kuchinskas S. AdAuction sells an alternative. Adweek (1999) 40:36(Eastern Ed.)Google Scholar
  • Kwasnika A., Ledyard J., Porter D., DeMartini C. A new and improved design for multi-object iterative auctions. Management Sci. (2005) . ForthcomingLinkGoogle Scholar
  • Leckenby J. D., Ju K.-H., Leigh J., Martin C. Advances in media decision models. Current Issues and Research in Advertising (1990) 12(Division of Research, The University of Michigan, Ann Arbor, MI) 311–357Google Scholar
  • Ledyard J. O., Porter D., Rangel A. Experiments testing multiobject allocation mechanisms. J. Econom. Management Strategy (1997) 6:639–675CrossrefGoogle Scholar
  • Lyon R. M. Auctions and alternative procedures for allocating pollution rights. Land Econom. (1982) 58:16–32CrossrefGoogle Scholar
  • Mackworth A. K. Constraint satisfaction. Encyclopedia of Artificial Intelligence (1992) 2nd ed.(Wiley, New York) 285–293Google Scholar
  • Makoto A. A household-level television advertising exposure model. J. Marketing Res. (1997) 34:394–405CrossrefGoogle Scholar
  • McAfee R. P., McMillan J. Analyzing the airwaves auction. J. Econom. Perspectives (1996) 10:159–175CrossrefGoogle Scholar
  • Milgrom P. Putting auction theory to work: The simultaneous ascending auction. J. Political Econom. (2000) 108:245–272CrossrefGoogle Scholar
  • Nisan N. Bidding and allocation in combinatorial auctions. Proc. ACM Conf. Electr. Commerce (EC'00) (2000) Minneapolis, MN:1–12CrossrefGoogle Scholar
  • Nonobe K., Ibaraki T. A tabu search approach to the constraint satisfaction problem as a general problem solver. Eur. J. Oper. Res. (1998) 106:599–623CrossrefGoogle Scholar
  • Rassenti S. J., Smith V. L., Bulfin R. L. A combinatorial mechanism for airport time slot allocation. Bell J. Econom. (1982) 13:402–417CrossrefGoogle Scholar
  • Rothkopf M. H., Pekeč A., Harstad R. M. Computationally manageable combinational auctions. Management Sci. (1998) 44:1131–1147LinkGoogle Scholar
  • Sandholm T. Algorithm for optimal winner-determination in combinatorial auctions. Artificial Intelligence (2002) 135:1–54CrossrefGoogle Scholar
  • Tennenholtz M. Some tractable combinatorial auctions. Proc. National Conf. Artificial Intelligence (AAAI) (2000) Austin, TX:98–103Google Scholar
  • Vickrey W. Counter speculation, auctions, and competitive sealed tenders. J. Finance (1961) 16:8–37CrossrefGoogle Scholar
  • Zurel E., Nisan N. An efficient approximate allocation algorithm for combinatorial auctions. Proc. ACM Conf. Electr. Commerce (EC'01) (2001) Tampa, FL:125–136CrossrefGoogle Scholar
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