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An Approach to Detecting Shill-Biddable Allocations in Combinatorial Auctions

机译:一种检测组合拍卖中可竞价分配的方法

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This paper presents a method for discovering and detecting shill bids in combinatorial auctions. Combinatorial auctions have been studied very widely. The Generalized Vickrey Auction (GVA) is one of the most important combinatorial auctions because it can satisfy the strategy-proof property and Pareto efficiency. As Yokoo et al. pointed out, false-name bids and shill bids pose an emerging problem for auctions, since on the Internet it is easy to establish different e-mail addresses and accounts for auction sites. Yokoo et al. proved that GVA cannot satisfy the false-name-proof property. Moreover, they proved that there is no auction protocol that can satisfy all three of the above major properties. Their approach concentrates on designing new mechanisms. As a new approach against shill-bids, in this paper, we propose a method for finding shill bids with the GVA in order to avoid them. Our algorithm can judge whether there might be a shill bid from the results of the GVA's procedure. However, a straightforward way to detect shill bids requires an exponential amount of computing power because we need to check all possible combinations of bidders. Therefore, in this paper we propose an improved method for finding a shill bidder. The method is based on winning bidders, which can dramatically reduce the computational cost. The results demonstrate that the proposed method successfully reduces the computational cost needed to find shill bids. The contribution of our work is in the integration of the theory and detecting fraud in combinatorial auctions.
机译:本文提出了一种在组合拍卖中发现和检测竞标价的方法。组合拍卖已被广泛研究。广义Vickrey拍卖(GVA)是最重要的组合拍卖之一,因为它可以满足策略证明的性能和帕累托效率。如横河等。指出,假名竞标和低价竞标构成了拍卖的新问题,因为在Internet上很容易为拍卖站点建立不同的电子邮件地址和帐户。 Yokoo等。证明GVA不能满足假名证明属性。而且,他们证明没有拍卖协议可以满足上述三个主要属性。他们的方法集中在设计新机制上。作为一种针对竞标的新方法,我们提出了一种利用GVA查找竞标的方法,以避免竞标。我们的算法可以根据GVA程序的结果来判断是否有竞标。但是,一种直接检测低价竞标的方法需要成倍的计算能力,因为我们需要检查所有可能的竞标者组合。因此,在本文中,我们提出了一种寻找竞标者的改进方法。该方法基于中标者,可以大大降低计算成本。结果表明,所提出的方法成功地降低了寻找先令所需的计算成本。我们的工作是对理论的整合和组合拍卖中欺诈的发现。

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