International audienceWe investigate the nonparametric estimation for regression in a fixed-design setting when the errors are given by a field of dependent random variables. Sufficient conditions for kernel estimators to converge uniformly are obtained. These estimators can attain the optimal rates of uniform convergence and the results apply to a large class of random fields which contains martingale-difference random fields and mixing random fields
This thesis deals with the central limit theorem for dependent random fields and its applications to...
Convolution type kernel estimators such as the Priestley-Chao estimator have been discussed by sever...
International audienceThe problem of estimating the regression function in a fixed design models wit...
We investigate the nonparametric estimation for regression in a xed-design setting when the errors a...
We establish the asymptotic normality of the regression estimator in a fixed-design setting when the...
International audienceIn this paper, we investigate kernel regression estimation when the data are c...
Abstract This paper examines the limiting properties of the estimated parameters in the random field...
AbstractThe effect of dependent errors in fixed-design, nonparametric regression is investigated. It...
The effect of errors in variables in nonparametric regression estimation is examined. To account for...
This thesis deals with the central limit theorem for dependent random fields and its applications to...
Abstract We consider a fixed-design regression model with long-range dependent errors which form a m...
In this note the problem of nonparametric regression function estimation in a random design regressi...
A central limit theorem is given for certain weighted sums of a covariance stationary process, assum...
In this paper, we study the problem of estimating nonparametrically the regression mode for fixed de...
AbstractThis paper deals with nonparametric regression estimation under arbitrary sampling with an u...
This thesis deals with the central limit theorem for dependent random fields and its applications to...
Convolution type kernel estimators such as the Priestley-Chao estimator have been discussed by sever...
International audienceThe problem of estimating the regression function in a fixed design models wit...
We investigate the nonparametric estimation for regression in a xed-design setting when the errors a...
We establish the asymptotic normality of the regression estimator in a fixed-design setting when the...
International audienceIn this paper, we investigate kernel regression estimation when the data are c...
Abstract This paper examines the limiting properties of the estimated parameters in the random field...
AbstractThe effect of dependent errors in fixed-design, nonparametric regression is investigated. It...
The effect of errors in variables in nonparametric regression estimation is examined. To account for...
This thesis deals with the central limit theorem for dependent random fields and its applications to...
Abstract We consider a fixed-design regression model with long-range dependent errors which form a m...
In this note the problem of nonparametric regression function estimation in a random design regressi...
A central limit theorem is given for certain weighted sums of a covariance stationary process, assum...
In this paper, we study the problem of estimating nonparametrically the regression mode for fixed de...
AbstractThis paper deals with nonparametric regression estimation under arbitrary sampling with an u...
This thesis deals with the central limit theorem for dependent random fields and its applications to...
Convolution type kernel estimators such as the Priestley-Chao estimator have been discussed by sever...
International audienceThe problem of estimating the regression function in a fixed design models wit...