Abstract This work gives a simultaneous analysis of both the ordinary least squares estimator and the ridge regression estimator in the random design setting under mild assumptions on the covariate/response distributions. In particular, the analysis provides sharp results on the “out-of-sample ” prediction error, as opposed to the “in-sample” (fixed design) error. The analysis also reveals the effect of errors in the estimated covariance structure, as well as the effect of modeling errors, neither of which effects are present in the fixed design setting. The proofs of the main results are based on a simple decomposition lemma combined with concentration inequalities for random vectors and matrices
The tail behavior of the least-squares estimator in the linear regression model was studied in He et...
<p>In statistical prediction, classical approaches for model selection and model evaluation based on...
Abstract We consider a fixed-design regression model with long-range dependent errors which form a m...
In this note, we provide an elementary analysis of the prediction error of ridge regression with ran...
In this note, we provide an elementary analysis of the prediction error of ridge regression with ran...
In this paper we review some existing and propose some new estimators for estimating the ridge param...
Includes bibliographical references (pages 51-53)In the standard regression technique, ordinary leas...
The focus of this study is evaluate the asymptotic properties of ridge regression using a Monte Carl...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
Since the seminal work of Hoerl and Kennard (1970a), ridge regression has proven to be a useful tech...
Since the seminal work of Hoerl and Kennard (1970a), ridge regression has proven to be a useful tech...
International audienceIn this paper, we consider the usual linear regression model in the case where...
[[abstract]]In the case of the random design nonparametric regression, to correct for the unbounded ...
In the case of the random design nonparametric regression, to correct for the unbounded nite-sample ...
The tail behavior of the least-squares estimator in the linear regression model was studied in He et...
<p>In statistical prediction, classical approaches for model selection and model evaluation based on...
Abstract We consider a fixed-design regression model with long-range dependent errors which form a m...
In this note, we provide an elementary analysis of the prediction error of ridge regression with ran...
In this note, we provide an elementary analysis of the prediction error of ridge regression with ran...
In this paper we review some existing and propose some new estimators for estimating the ridge param...
Includes bibliographical references (pages 51-53)In the standard regression technique, ordinary leas...
The focus of this study is evaluate the asymptotic properties of ridge regression using a Monte Carl...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
In this paper we have reviewed some existing and proposed some new estimators for estimating the rid...
Since the seminal work of Hoerl and Kennard (1970a), ridge regression has proven to be a useful tech...
Since the seminal work of Hoerl and Kennard (1970a), ridge regression has proven to be a useful tech...
International audienceIn this paper, we consider the usual linear regression model in the case where...
[[abstract]]In the case of the random design nonparametric regression, to correct for the unbounded ...
In the case of the random design nonparametric regression, to correct for the unbounded nite-sample ...
The tail behavior of the least-squares estimator in the linear regression model was studied in He et...
<p>In statistical prediction, classical approaches for model selection and model evaluation based on...
Abstract We consider a fixed-design regression model with long-range dependent errors which form a m...