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Conditions are derived under which there is local nonparametric identification of derivatives of structural equations in nonlinear triangular simultaneous equations systems.
This paper considers the nonparametric and semiparametric methods for estimating regression models with continuous endogenous regressors.
We investigate the performance of a class of semiparametric estimators of the treatment effect via asymptotic expansions.
An exogenous impact function is defined as the derivative of a structural function with respect to an endogenous variable, other variables, including unobservable variables held fixed.
The impact of covariate measurement error on quantile regression functions is investigated using a small variance approximation
This paper develops and implements semiparametric methods for estimating binary response (binary choice) models withcontinuous endogenous
Andrew Chesher and Christian Schluter
The approximate effects of measurement error on a variety of measures of inequality and poverty are derived.
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