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分类依据与纠错

AI 根据所提供的论文材料归类:摘要聚焦生产与成本效率前沿的非参数估计,所列细分没有直接对应项,也未明确采用结构经济模型。

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关注这篇论文的作者
Catherine Cazals
Léopold Simar

非参数前沿估计:一种稳健方法

研究问题
如何降低非参数生产或成本前沿估计对极端值、噪声和离群点的敏感性,同时保持与效率前沿的联系并支持多投入、多产出?
方法与思路
作者基于期望最小投入或期望最大产出函数构造非参数估计量,分析其与效率前沿及 FDH 的关系,提供渐近理论并应用于法国邮局成本。
材料陈述的贡献
摘要称新估计量比标准 DEA/FDH 对极端值、噪声和离群点更稳健,且无需包络所有观测;方法覆盖多投入多产出并附有渐近分析。
阅读关注点
应核对期望前沿的定义及其与完整效率前沿的差异、稳健性的衡量方式,以及噪声处理、调节量选择和多维渐近理论的条件。
阅读边界
仅依据作者/机构库所标注版本摘要,不能推断刊本变化;摘要未给出稳健性的具体范围或数值证据,也不能据此认为任意噪声下均能恢复真实前沿。

原文摘要

A large amount of literature has been developed on how to specify and to estimate production frontiers or cost functions. Two different approaches have been mainly developed: the deterministic frontier model which relies on the assumption that all the observations are on a unique side of the frontier, and the stochastic frontier models where observational errors or random noise allows some observations to be outside of the frontier. In a deterministic frontier framework, nonparametric methods are based on envelopment techniques known as FDH (Free Disposal Hull) and DEA (Data Envelopment Analysis). Today, statistical inference based on DEA/FDH type of estimators is available but, by construction, they are very sensitive to extreme values and to outliers. In this paper, we build an original nonparametric estimator of the “efficient frontier” which is more robust to extreme values, noise or outliers than the standard DEA/FDH nonparametric estimators. It is based on a concept of expected minimum input function (or expected maximal output function). We show how these functions are related to the efficient frontier itself. The resulting estimator is also related to the FDH estimator but our estimator will not envelop all the data. The asymptotic theory is also provided. Our approach includes the multiple inputs and multiple outputs cases. As an illustration, the methodology is applied to estimate the expected minimum cost function for french post offices.

笔记与分组