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Truth revelation in approximately efficient combinatorial auctions
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Inapproximability results for combinatorial auctions with submodular utility functions
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A truthful randomized mechanism for combinatorial public projects via convex optimization
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An impossibility result for truthful combinatorial auctions with submodular valuations
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We consider computationally-efficient incentive-compatiblemechanisms that use the VCG payment scheme, and study how well theycan approximate the social welfare in auction settings. We present anovel technique for setting lower bounds on the approximation ratioof this type of mechanisms. Specifically, for combinatorial auctionsamong submodular (and thus also subadditive) bidders we prove an Ω(m1/6) lower bound, which is close to the knownupper bound of O(m1/2), and qualitatively higher than theconstant factor approximation possible from a purely computationalpoint of view.