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Revenue Guarantees in the Generalized Second Price Auction

机译:广义第二价格拍卖中的收入保证

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摘要

Sponsored search auctions are the main source of revenue for search engines. In such an auction, a set of utility maximizing advertisers competes for a set of ad slots. The assignment of advertisers to slots depends on the bids they submit; these bids may be different than the true valuations of the advertisers for the slots. Variants of the celebrated VCG auction mechanism guarantee that advertisers act truthfully and, under some assumptions, lead to revenue or social welfare maximization. Still, the sponsored search industry mostly uses generalized second price (GSP) auctions; these auctions are known to be nontruthful and suboptimal in terms of social welfare and revenue. In an attempt to explain this tradition, we study a Bayesian setting wherein the valuations of advertisers are drawn independently from a common regular probability distribution. In this setting, it is well known from the work of Myerson [1981] that the optimal revenue is obtained by the VCG mechanism with a particular reserve price that depends on the probability distribution. We show that, by appropriately setting the reserve price, the revenue over any Bayes-Nash equilibrium of the game induced by the GSP auction is at most a small constant factor away from the optimal revenue, improving previous results of Lucier et al. [2012]. Our analysis is based on the Bayes-Nash equilibrium conditions and the improved results are obtained by bounding the utility of each player at equilibrium using infinitely many deviating bids and also by developing novel prophet-like inequalities.
机译:赞助搜索拍卖是搜索引擎收入的主要来源。在这样的拍卖中,使广告商最大化的一组实用程序竞争一组广告位。广告客户分配给广告位的方式取决于他们提交的出价;这些出价可能与广告位的广告客户的真实估值不同。著名的VCG拍卖机制的变种可确保广告主如实行事,并在某些假设下导致收入或社会福利最大化。不过,赞助搜索行业仍主要使用广义第二价格(GSP)拍卖;这些拍卖在社会福利和收入方面都是不真实和次优的。为了解释这种传统,我们研究了贝叶斯设置,其中广告商的估值独立于常见的规则概率分布得出。在这种情况下,从Myerson [1981]的工作中众所周知,最优收益是通过VCG机制获得的,其特定的底价取决于概率分布。我们表明,通过适当地设定底价,由普惠制拍卖所引起的博弈中任何贝叶斯-纳什均衡的收益最多仅是与最优收益相差很小的常数,从而改善了卢西尔等人的先前结果。 [2012]。我们的分析基于贝叶斯-纳什均衡条件,并且通过使用无限多的偏离出价限制每个参与者在均衡时的效用以及开发新的先知式不等式来获得改进的结果。

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