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Optimal bundles for sponsored search auctions via bracketing scheme

机译:通过括号括起来的赞助搜索拍卖的最佳组合

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摘要

Sponsored search auction has been recently studied and auctioneer's revenue is an important consideration in probabilistic single-item second-price auctions. Some papers have analyzed the revenue maximization problem on different methods to bundle contexts. In this paper, we propose a more flexible and natural method which is called the bracketing method.We prove that finding a bracketing scheme that maximizes the auctioneer's revenue is strongly NP-hard. Then, a heuristic algorithm is given. Experiments on three test cases show that the revenue of the optimal bracketing scheme is very close to the optimal revenue without any bundling constraint, and the heuristic algorithm performs very well. Finally, we consider a simpler model that for each row in the valuation matrix, the non-zero cells have the same value. We prove that the revenue maximization problem with K-anonymous signaling scheme and cardinality constrained signaling scheme in this simpler model are both NP-hard.
机译:最近对赞助搜索拍卖进行了研究,拍卖商的收入是概率性单项第二价格拍卖的重要考虑因素。一些论文分析了将上下文捆绑在一起的不同方法的收益最大化问题。在本文中,我们提出了一种更灵活,更自然的方法,称为包围法。我们证明,找到一种使拍卖人的收入最大化的包围方案是强烈的NP难题。然后,给出了一种启发式算法。对三个测试案例的实验表明,最优包围方案的收益与最优收益非常接近,没有任何捆绑约束,启发式算法的性能很好。最后,我们考虑一个更简单的模型,对于评估矩阵中的每一行,非零单元格具有相同的值。我们证明,在这个较简单的模型中,使用K-匿名信令方案和基数约束信令方案的收益最大化问题都是NP-hard。

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