We consider a semiparametric single-index model and suppose that endogeneity is present in the explanatory variables. The presence of an instrument is assumed, that is, noncorrelated with the error term. We propose an estimator of the parametric component of the model, which is the solution of an ill-posed inverse problem. The estimator is shown to be asymptotically normal under certain regularity conditions. A simulation study is conducted to illustrate the finite sample performance of the proposed estimator.status: publishe
We consider the semiparametric regression X t +(Z) where and (℗ʺ) are unknown slope coefficient vect...
In this paper, we study the estimation for a partial-linear single-index model. A two-stage estimati...
We consider a semiparametric transformation model, in which the regression function has an additive ...
We consider a semiparametric single-index model and suppose that endogeneity is present in the expla...
We consider a semiparametric single-index model and suppose that endogeneity is present in the expla...
In this paper we are concerned with analyzing the behavior of a semiparametric estimator that correc...
We consider a semiparametric transformation model, in which the regression func- tion has an additiv...
In this paper we are concerned with analyzing the behavior of a semiparametric estimator which corre...
We consider a semiparametric transformation model, in which the regression func- tion has an additiv...
© 2018 Cambridge University Press. We consider a semiparametric transformation model, in which the r...
We consider the semi-parametric regression model Y=X^tβ+φ(Z) where β and φ(·) are unknown slope coef...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semiparametric regression X t +(Z) where and (℗ʺ) are unknown slope coefficient vect...
In this paper, we study the estimation for a partial-linear single-index model. A two-stage estimati...
We consider a semiparametric transformation model, in which the regression function has an additive ...
We consider a semiparametric single-index model and suppose that endogeneity is present in the expla...
We consider a semiparametric single-index model and suppose that endogeneity is present in the expla...
In this paper we are concerned with analyzing the behavior of a semiparametric estimator that correc...
We consider a semiparametric transformation model, in which the regression func- tion has an additiv...
In this paper we are concerned with analyzing the behavior of a semiparametric estimator which corre...
We consider a semiparametric transformation model, in which the regression func- tion has an additiv...
© 2018 Cambridge University Press. We consider a semiparametric transformation model, in which the r...
We consider the semi-parametric regression model Y=X^tβ+φ(Z) where β and φ(·) are unknown slope coef...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semi-parametric regression model Y=Xtβ+φ(Z) where β and φ(·) are unknown slope coeff...
We consider the semiparametric regression X t +(Z) where and (℗ʺ) are unknown slope coefficient vect...
In this paper, we study the estimation for a partial-linear single-index model. A two-stage estimati...
We consider a semiparametric transformation model, in which the regression function has an additive ...