具有概率广义匹配的广义二次竞价

Wei Chen, Di He, Tie-Yan Liu, Tao Qin, Yixin Tao, Liwei Wang
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引用次数: 12

摘要

广义第二价格(GSP)拍卖如今被搜索引擎广泛用于出售他们的广告位。大多数搜索引擎在执行GSP拍卖时都支持查询和出价关键字之间的广泛匹配,然而,已经揭示了他们目前使用的标准广泛匹配机制的GSP拍卖(表示为SBM-GSP)有几个理论上的缺点(例如,其理论性质仅适用于单槽情况和全信息设置,即使在这种简单设置中,相应的最坏情况下的社会福利也可能相当糟糕)。为了解决这个问题,我们提出了一种新的广泛匹配机制,我们称之为概率广泛匹配(PBM)机制。与将与给定查询匹配的所有关键字的广告竞价放在一起进行GSP拍卖的SBM不同,PBM的GSP(表示为PBM-GSP)根据预定义的概率分布随机采样关键字,并仅对该采样关键字的广告竞价进行GSP拍卖。我们对PBM-GSP的理论性质进行了全面的研究。具体来说,我们研究了在最坏均衡下的社会福利,在完全信息和贝叶斯环境下。结果表明,在温和条件下,PBM-GSP比SBM-GSP产生更大的福利。此外,我们还研究了在贝叶斯环境下PBM-GSP的收益保证问题。据我们所知,这是超越单槽情况和全信息设置的GSP广泛匹配机制的第一次工作。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Generalized second price auction with probabilistic broad match
Generalized Second Price (GSP) auctions are widely used by search engines today to sell their ad slots. Most search engines have supported the broad match between queries and bid keywords when executing the GSP auctions, however, it has been revealed that the GSP auction with the standard broad-match mechanism they are currently using (denoted as SBM-GSP) has several theoretical drawbacks (e.g., its theoretical properties are known only for the single-slot case and full-information setting, and even in this simple setting, the corresponding worst-case social welfare can be rather bad). To address this issue, we propose a novel broad-match mechanism, which we call the Probabilistic Broad-Match (PBM) mechanism. Different from SBM that puts together the ads bidding on all the keywords matched to a given query for the GSP auction, the GSP with PBM (denoted as PBM-GSP) randomly samples a keyword according to a predefined probability distribution and only runs the GSP auction for the ads bidding on this sampled keyword. We perform a comprehensive study on the theoretical properties of the PBM-GSP. Specifically, we study its social welfare in the worst equilibrium, in both full-information and Bayesian settings. The results show that PBM-GSP can generate larger welfare than SBM-GSP} under mild conditions. Furthermore, we also study the revenue guarantee for PBM-GSP in Bayesian setting. To the best of our knowledge, this is the first work on broad-match mechanisms for GSP that goes beyond the single-slot case and the full-information setting.
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