Winner determination in geometrical combinatorial auctions
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文摘
We study the winner determination problem (WDP) in geometrical combinatorial auctions. For connected and gap-free bids we provide an efficient dynamic programing algorithm. In grid settings, the WDP is NP-hard even when bids are restricted to row/column bids. For gap-free bids, the WDP is NP-hard on 2 rows. For connected bids, the WDP is easy on 3 rows or fewer.
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