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Exact Algorithms For The Matrix Bid Auction

机译:矩阵竞价的精确算法

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In a combinatorial auction,multiple items are for sale simultaneously to a set of buyers.These buyers are allowed to place bids on subsets of the available items.A special kind of combinatorial auction is the so-called matrix bid auction,which was developed by Day [Expressing preferences with price-vector agents in combinatorial auctions.PhD thesis,University of Maryland; 2004].The matrix bid auction imposes restrictions on what a bidder can bid for a subsets of the items.This paper focusses on the winner determination problem,i.e.deciding which bidders should get what items.We discuss the computational complexity of the winner determination problem for a special case of the matrix bid auction.We present two mathematical programming formulations for the general matrix bid auction winner determination problem.Based on one of these formulations,we develop two branch-and-price algorithms to solve the winner determination problem.Finally,we present computational results for these algorithms and compare them with results from a branch-and-cut approach based on Day and Raghavan [Matrix bidding in combinatorial auctions.Manuscript; 2006].
机译:在组合拍卖中,多个项目同时出售给一组买家。允许这些买家对可用项目的子集进行出价。一种特殊的组合拍卖是所谓的矩阵竞标,它是由[在组合拍卖中用价格媒介代理表达偏好。马里兰大学博士学位论文; 2004]。矩阵竞价拍卖对竞标者可以竞标项目的子集施加了限制。本文着重于中标者确定问题,即确定哪些竞标者应获得哪些项目。我们讨论了中标者确定问题的计算复杂性针对矩阵竞价拍卖的一种特殊情况。针对一般矩阵竞价中标者确定问题,我们提供了两种数学程序设计公式。基于这些公式中的一种,我们开发了两种分支价格算法来解决中标者确定问题。 ,我们给出了这些算法的计算结果,并将它们与基于Day和Raghavan [组合拍卖中的矩阵竞标]的分支切割方法的结果进行比较。 2006]。

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