Consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an unknown finite dimensional parameter, the functions Λθo and m are smooth, ε is independent of X, and E(ε) = 0. We propose a kernel-type estimator of the density of the error ε, and prove its asymptotic normality. The estimated errors, which lie at the basis of this estimator, are obtained from a profile likelihood estimator of θo and a nonparametric kernel estimator of m. The practical performance of the proposed density estimator is evaluated in a simulation study.status: publishe
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We consider semiparametric asymmetric kernel density estimators when the unknown density has support...
The authors propose an estimator for the density of the response variable in the parametric mean reg...
In this paper we consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an...
Consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an unknown finite d...
Consider the nonparametric regression model Y=m(X) + ε, where the function m is smooth but unknown, ...
In this paper we consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an...
We propose and study a class of regression models, in which the mean function is specified parametri...
There are various methods for estimating a density. A group of methods which estimate the density as...
This paper proposes consistent estimators for transformation parameters in semiparametric models. Th...
It is quite common in the statistical literature on nonparametric deconvolution to assume that the e...
Many widely used models, including proportional hazards models with unobserved heterogeneity, can be...
This paper proposes consistent estimators for transformation parameters in semiparametric models. Th...
Consider the following nonparametric transformation model Λ(Y ) = m(X) + ε, where X is a d-dimension...
Abstract. This paper presents two results: a density estimator and an estimator of regression error ...
AbstractWe present methods to handle error-in-variables models. Kernel-based likelihood score estima...
We consider semiparametric asymmetric kernel density estimators when the unknown density has support...
The authors propose an estimator for the density of the response variable in the parametric mean reg...
In this paper we consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an...
Consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an unknown finite d...
Consider the nonparametric regression model Y=m(X) + ε, where the function m is smooth but unknown, ...
In this paper we consider the semiparametric transformation model Λθo(Y ) = m(X) + ε, where θo is an...
We propose and study a class of regression models, in which the mean function is specified parametri...
There are various methods for estimating a density. A group of methods which estimate the density as...
This paper proposes consistent estimators for transformation parameters in semiparametric models. Th...
It is quite common in the statistical literature on nonparametric deconvolution to assume that the e...
Many widely used models, including proportional hazards models with unobserved heterogeneity, can be...
This paper proposes consistent estimators for transformation parameters in semiparametric models. Th...
Consider the following nonparametric transformation model Λ(Y ) = m(X) + ε, where X is a d-dimension...
Abstract. This paper presents two results: a density estimator and an estimator of regression error ...
AbstractWe present methods to handle error-in-variables models. Kernel-based likelihood score estima...
We consider semiparametric asymmetric kernel density estimators when the unknown density has support...
The authors propose an estimator for the density of the response variable in the parametric mean reg...