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分类依据与纠错

AI 根据所提供的论文材料归类:摘要从双向拍卖机制和报价数据识别、估计潜在私人价值分布,直接属于结构估计。

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关注这篇论文的作者
Huihui Li
Nianqing Liu

含议价机制双向拍卖的非参数识别与估计

研究问题
在单买方、单卖方提交密封报价并以加权报价成交的双向拍卖中,不同报价可观测范围如何决定双方私人价值分布的识别?
方法与思路
作者分别分析全部报价和仅成交报价可观测的情形,刻画私人价值分布的识别,再以含边界及内部偏差修正的两步程序估计。
材料陈述的贡献
摘要称全部报价下双方价值分布点识别,仅成交报价下部分识别且给出锐识别集;密度估计达到一价拍卖的最优一致收敛率。
阅读关注点
应核对报价行为与私人价值的模型限制、仅成交数据下锐界的推导,以及偏差修正和最优一致收敛率所需的支撑集条件。
阅读边界
仅据所给 Crossref 版本摘要,具体行为假设、权重设定及收敛率表达式未说明;不能推广到其他拍卖机制,也不能推断刊本变化。

原文摘要

This article studies the nonparametric identification and estimation of double auctions with one buyer and one seller. This model assumes that both bidders submit their own sealed bids, and the transaction price is determined by a weighted average between the submitted bids when the buyer’s offer is higher than the seller’s ask. It captures the bargaining process between two parties. Working within this double auction model, we first establish the nonparametric identification of both the buyer’s and the seller’s private value distributions in two bid data scenarios; from the case of all bids being available, to the case of only transacted bids being available. Specifically, both private value distributions are point identified when all of the bids are observed. They are, however, partially identified when only the transacted bids are available. In the latter case, a sharp characterization of the identified set is provided. Second, we estimate double auctions with bargaining using a two-step procedure that incorporates both boundary and interior bias correction. We then show that our value density estimators achieve the optimal uniform convergence rate of first-price auctions. Monte Carlo experiments show that, in finite samples, our estimation procedure works well on the whole support.

笔记与分组
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