Preference Elicitation in Combinatorial Auctions (Extended Abstract)

作者: Tuomas Sandholm , Wolfram Conen

DOI:

关键词:

摘要: Combinatorial auctions (CAs) where bidders can bid on bundles of items be very desirable market mechanisms when the sold exhibit complementarity and/or substitutability, so bidder’s valuations for are not additive. However, in a basic CA, may need to exponentially many bundles, leading diculties determining those valuations, undesirable information revelation, and unnecessary communication. In this paper we present design an auctioneer agent that uses topological structure inherent problem reduce amount it needs from bidders. An analysis tool is presented as well data structures storing optimally assimilating received Using information, then narrows down set (welfare-maximizing or Pareto-ecient) allocations, decides which questions ask next. Several algorithms value, order, rank information. A method making elicitor incentive compatible.

参考文章(17)
Tuomas Sandholm, Issues in computational Vickrey auctions intelligent agents. ,vol. 4, pp. 107- 129 ,(2000) , 10.1080/10864415.2000.11518374
Tuomas Sandholm, Kate Larson, Computationally Limited Agents in Auctions ,(2001)
Tuomas Sandholm, An implementation of the contract net protocol based on marginal cost calculations national conference on artificial intelligence. pp. 256- 262 ,(1993)
Tuomas Sandholm, Kate Larson, Costly valuation computation in auctions theoretical aspects of rationality and knowledge. pp. 169- 182 ,(2001)
Tuomas Sandholm, Andrew Gilpin, Subhash Suri, David Levine, CABOB: a fast optimal algorithm for combinatorial auctions international joint conference on artificial intelligence. pp. 1102- 1108 ,(2001)
Tuomas Sandholm, Subhash Suri, Improved Algorithms for Optimal Winner Determination in Combinatorial Auctions and Generalizations national conference on artificial intelligence. pp. 90- 97 ,(2000)
David C. Parkes, Lyle H. Ungar, Iterative Combinatorial Auctions: Theory and Practice national conference on artificial intelligence. pp. 74- 81 ,(2000)
David C. Parkes, Optimal auction design for agents with hard valuation problems international joint conference on artificial intelligence. pp. 206- 219 ,(1999) , 10.1007/10720026_11
William Vickrey, COUNTERSPECULATION, AUCTIONS, AND COMPETITIVE SEALED TENDERS The Journal of Finance. ,vol. 16, pp. 8- 37 ,(1961) , 10.1111/J.1540-6261.1961.TB02789.X
Peter R. Wurman, Michael P. Wellman, AkBA: a progressive, anonymous-price combinatorial auction electronic commerce. pp. 21- 29 ,(2000) , 10.1145/352871.352874