广义工具变量模型、方法和应用

A. Rosen, A. Chesher
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引用次数: 18

摘要

本章将经典IV模型的范围扩展到未观测变量是观测变量的集值函数的情况。所得的广义IV (GIV)模型可用于以下情况:结果是离散的,而未观察到的变量是连续的;如随机系数模型中存在丰富的异质性规格;当存在不等式限制约束观察到的结果和未观察到的变量时。还有许多其他的应用,经典的IV模型作为一种特殊情况出现。本章提供了由GIV模型交付的已识别集合的特征描述。它给出了GIV分析应用于具有区间截除内生变量的模型和二元结果模型的细节。比如概率模型?有内生的解释变量。它说明了GIV模型提供的识别集如何用矩不等式表征来表示,矩不等式表征一直是最近开发的推理方法的焦点。本文对女性劳动力参与的二元结果模型进行了实证应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Generalized instrumental variable models, methods, and applications
This chapter sets out the extension of the scope of the classical IV model to cases in which unobserved variables are set-valued functions of observed variables. The resulting Generalized IV (GIV) models can be used when outcomes are discrete while unobserved variables are continuous, when there are rich specifications of heterogeneity as in random coefficient models, and when there are inequality restrictions constraining observed outcomes and unobserved variables. There are many other applications and classical IV models arise as a special case. The chapter provides characterizations of the identified sets delivered by GIV models. It gives details of the application of GIV analysis to models with an interval censored endogenous variable and to binary outcome models ? for example probit models ? with endogenous explanatory variables. It illustrates how the identified sets delivered by GIV models can be represented by moment inequality characterizations that have been the focus of recently developed methods for inference. An empirical application to a binary outcome model of female labor force participation is worked through in detail.
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