We perform inference for the sparse and potentially high-dimensional parametric part of a partially linear single-index model. We construct a desparsified version of a penalized estimator for which asymptotic normality can be proven. This allows us to take the uncertainty associated with the variable selection process into account and to construct confidence intervals for all the components of the parameter.no issnstatus: publishe
Recently, Hjort and Claeskens (2003) developed an asymptotic theory for model selection, model avera...
AbstractWe propose and study a unified procedure for variable selection in partially linear models. ...
In partially linear single-index models, we obtain the semiparametrically efficient profile least-sq...
no issnWe perform inference for the sparse and potentially high-dimensional parametric part of a par...
We study partially linear single-index models where both model parts may contain high-dimensional va...
AbstractConsider a varying-coefficient single-index model which consists of two parts: the linear pa...
Since the proposal of the least absolute shrinkage and selection operator (LASSO) (Tibshirani, 1996)...
In this paper, we study the estimation for a partial-linear single-index model. A two-stage estimati...
In the literature, high dimensional inference refers to statistical inference when the number of unk...
Summary. We consider the problem of simultaneous variable selection and estimation in partially line...
Penalized estimation principle is fundamental to high-dimensional problems. In the literature, it ha...
The variable selection problem is studied in the sparse semi-functional partial linear model, with s...
Aiming to explore the relation between the response y and the stochastic explanatory vector variable...
Empirical-likelihood-based inference for the parameters in a partially linear single-index model is ...
A natural generalization of the well known generalized linear models is to allow only for some of th...
Recently, Hjort and Claeskens (2003) developed an asymptotic theory for model selection, model avera...
AbstractWe propose and study a unified procedure for variable selection in partially linear models. ...
In partially linear single-index models, we obtain the semiparametrically efficient profile least-sq...
no issnWe perform inference for the sparse and potentially high-dimensional parametric part of a par...
We study partially linear single-index models where both model parts may contain high-dimensional va...
AbstractConsider a varying-coefficient single-index model which consists of two parts: the linear pa...
Since the proposal of the least absolute shrinkage and selection operator (LASSO) (Tibshirani, 1996)...
In this paper, we study the estimation for a partial-linear single-index model. A two-stage estimati...
In the literature, high dimensional inference refers to statistical inference when the number of unk...
Summary. We consider the problem of simultaneous variable selection and estimation in partially line...
Penalized estimation principle is fundamental to high-dimensional problems. In the literature, it ha...
The variable selection problem is studied in the sparse semi-functional partial linear model, with s...
Aiming to explore the relation between the response y and the stochastic explanatory vector variable...
Empirical-likelihood-based inference for the parameters in a partially linear single-index model is ...
A natural generalization of the well known generalized linear models is to allow only for some of th...
Recently, Hjort and Claeskens (2003) developed an asymptotic theory for model selection, model avera...
AbstractWe propose and study a unified procedure for variable selection in partially linear models. ...
In partially linear single-index models, we obtain the semiparametrically efficient profile least-sq...