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|Title:||Worst-case efficiency ratio in false-name-proof combinatorial auction mechanisms|
|Citation:||Proceedings of the International Joint Conference on Autonomous Agents and Multiagent Systems, AAMAS, 2010 / van der Hoek, W., Kaminka, G., Lesperance, Y., Luck, M., Sen, S. (ed./s), vol.1, pp.633-640|
|Publisher:||International Foundation for Autonomous Agents and Multiagent Systems|
|Conference Name:||9th International Conference on Autonomous Agents and Multiagent Systems (AAMAS) (10 May 2010 - 14 May 2010 : Toronto, Canada)|
|Editor:||van der Hoek, W.|
|Atsushi Iwasaki, Vincent Conitzer, Yoshifusa Omori, Yuko Sakurai, Taiki Todo, Mingyu Guo and Makoto Yokoo|
|Abstract:||This paper analyzes the worst-case efficiency ratio of false-name-proof combinatorial auction mechanisms. False-name-proofness generalizes strategy-proofness by assuming that a bidder can submit multiple bids under fictitious identifiers. Even the well-known Vickrey-Clarke-Groves mechanism is not false-name-proof. It has previously been shown that there is no false-name-proof mechanism that always achieves a Pareto efficient allocation. Consequently, if false-name bids are possible, we need to sacrifice efficiency to some extent. This leaves the natural question of how much surplus must be sacrificed. To answer this question, this paper focuses on worst-case analysis. Specifically, we consider the fraction of the Pareto efficient surplus that we obtain and try to maximize this fraction in the worst-case, under the constraint of false-name-proofness. As far as we are aware, this is the first attempt to examine the worst-case efficiency of false-name-proof mechanisms. We show that the worst-case efficiency ratio of any false-name-proof mechanism that satisfies some apparently minor assumptions is at most 2/(m + 1) for auctions with m different goods. We also observe that the worst-case efficiency ratio of existing false-name-proof mechanisms is generally 1/m or 0. Finally, we propose a novel mechanism, called the adaptive reserve price mechanism that is false-name-proof when all bidders are single-minded. The worst-case efficiency ratio is 2/(m + 1), i.e., optimal.|
|Rights:||© 2010 International Foundation for Autonomous Agents and Multiagent Systems|
|Appears in Collections:||Aurora harvest 7|
Computer Science publications
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