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Competitive Auctions and Envy-Freeness for Group of Agents

机译:代理人的竞价拍卖和羡慕自由

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In mechanism design, fairness is one of the central criteria for analyzing mechanisms. Recently, a new fairness concept called envy-freeness of a group toward a group (GtG-EFness) has received attention, which requires that no group of agents envies any other group. In this paper, we consider GtG-EFness in more general combinatorial auctions, including several subclasses of the multi-unit auction domain (unit-demand, diminishing marginal values, and all-or-nothing), and reveal the tight bound of the competitive ratios. In particular, we prove that the tight bound of the competitive ratio is 1 /k (where k is the number of items) for the general combinatorial auction domain. We also clarify the relationship with Walrasian equilibria and conclude that no group envies any other group in any Walrasian equilibrium.
机译:在机制设计中,公平是分析机制的主要标准之一。最近,一种新的公平概念被称为“群体嫉妒群体”(GtG-EFness),它引起了人们的注意,这要求没有一个群体的代理人羡慕任何其他群体。在本文中,我们在更一般的组合拍卖中考虑了GtG-EFness,包括多单位拍卖领域的几个子类(单位需求,边际价值递减和全有或全无),并揭示了竞争的紧密边界比率。特别是,我们证明了一般组合拍卖领域的竞争比率的紧密边界为1 / k(其中k是项目数)。我们还阐明了与瓦尔拉斯均衡的关系,并得出结论,在任何瓦尔拉斯均衡中,没有一个群体羡慕任何其他群体。

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