We present new results on the identifiability of a class of nonseparable nonparametric simultaneous equations models introduced by Matzkin (2008). These models combine exclusion restrictions with a requirement that each structural error enter through a “residual index.” Our identification results encompass a variety of special cases allowing tradeoffs between the exogenous variation required of instruments and restrictions on the joint density of structural errors. Among these special cases are results avoiding any density restriction and results allowing instruments with arbitrarily small support
This note derives primitive conditions for global identification in nonlinear simultaneous equations...
When one wants to estimate a model without specifying the functions and distributions parametrically...
Rank conditions for identification in structural models are often difficult evaluate. Here we consid...
We present new results on the identifiability of a class of nonseparable nonparametric simultaneous e...
We consider identification in a class of nonseparable nonparametric simultaneous equations models int...
We consider identi\u85cation in a class of nonseparable nonparametric simultaneous equa-tions models...
This note revisits the identification theorems of B. Brown (1983) and Roehrig (1988). We describe an ...
This paper investigates identification and inference in a nonparametric structural model with instru...
The article presents the problem of identification in parametric models from an algebraic point of v...
In parametric models a sufficient condition for local identification is that the vector of moment cond...
In this paper we show how the analysis of identification of simultaneous systems of equations with d...
This paper considers identification in parametric and nonparametric models, with additive or nonaddi...
In this dissertation we describe conditions for nonparametric identification and methods for estimat...
Examining the identification problem in the context of a linear econometric model can be a tedious t...
This article introduces semiparametric methods for the estimation of simultaneous equation microe-co...
This note derives primitive conditions for global identification in nonlinear simultaneous equations...
When one wants to estimate a model without specifying the functions and distributions parametrically...
Rank conditions for identification in structural models are often difficult evaluate. Here we consid...
We present new results on the identifiability of a class of nonseparable nonparametric simultaneous e...
We consider identification in a class of nonseparable nonparametric simultaneous equations models int...
We consider identi\u85cation in a class of nonseparable nonparametric simultaneous equa-tions models...
This note revisits the identification theorems of B. Brown (1983) and Roehrig (1988). We describe an ...
This paper investigates identification and inference in a nonparametric structural model with instru...
The article presents the problem of identification in parametric models from an algebraic point of v...
In parametric models a sufficient condition for local identification is that the vector of moment cond...
In this paper we show how the analysis of identification of simultaneous systems of equations with d...
This paper considers identification in parametric and nonparametric models, with additive or nonaddi...
In this dissertation we describe conditions for nonparametric identification and methods for estimat...
Examining the identification problem in the context of a linear econometric model can be a tedious t...
This article introduces semiparametric methods for the estimation of simultaneous equation microe-co...
This note derives primitive conditions for global identification in nonlinear simultaneous equations...
When one wants to estimate a model without specifying the functions and distributions parametrically...
Rank conditions for identification in structural models are often difficult evaluate. Here we consid...