International audienceMultivariate nonparametric smoothers, such as kernel based smoothers and thin plate splines smoothers, are adversely impacted by the sparseness of data in high dimension, also known as the curse of dimensionality. Adaptive smoothers, that can exploit the underlying smoothness of the regression function, may partially mitigate this effect. This paper presents a comparative simulation study of a novel adaptive smoother (IBR) with competing multivariate smoothers available as package or function within the R language and environment for statistical computing. Comparison between the methods are made on simulated datasets of moderate size, from 50 to 200 observations, with two, five or 10 potential explanatory variables, an...
This paper presents a general iterative bias correction procedure for regression smoothers. This bia...
This paper studies nonparametric regression using smoothing splines. It proposes a method that combi...
Nonparametric regression techniques are often sensitive to the presence of correlation in the errors...
International audienceIn multivariate nonparametric analysis curse of dimensionality forces one to u...
In multivariate nonparametric analysis curse of dimensionality forces one to use large smoothing par...
International audienceMultivariate nonparametric smoothers are adversely impacted by the sparseness ...
International audienceThis paper presents a practical and simple fully nonparametric multivariate sm...
This paper presents a practical and simple fully nonparametric multivariate smoothing proc...
Nonparametric regression is a standard tool to uncover statistical relationships between pairs of ra...
This paper proposes a numerically simple routine for locally adaptive smoothing. The locally heterog...
We propose a new adaptive penalty for smoothing via penalized splines. The new form of adaptive pena...
This paper proposes a numerically simple method for locally adaptive smooth-ing. The heterogeneous r...
We use a reproducing kernel Hilbert space representation to derive the smoothing spline solution whe...
Krivobokova T, Crainiceanu CM, Kauermann G. Fast adaptive penalized splines. JOURNAL OF COMPUTATIONA...
For kernel-based estimators, smoothness conditions ensure that the asymptotic rate at which the bias...
This paper presents a general iterative bias correction procedure for regression smoothers. This bia...
This paper studies nonparametric regression using smoothing splines. It proposes a method that combi...
Nonparametric regression techniques are often sensitive to the presence of correlation in the errors...
International audienceIn multivariate nonparametric analysis curse of dimensionality forces one to u...
In multivariate nonparametric analysis curse of dimensionality forces one to use large smoothing par...
International audienceMultivariate nonparametric smoothers are adversely impacted by the sparseness ...
International audienceThis paper presents a practical and simple fully nonparametric multivariate sm...
This paper presents a practical and simple fully nonparametric multivariate smoothing proc...
Nonparametric regression is a standard tool to uncover statistical relationships between pairs of ra...
This paper proposes a numerically simple routine for locally adaptive smoothing. The locally heterog...
We propose a new adaptive penalty for smoothing via penalized splines. The new form of adaptive pena...
This paper proposes a numerically simple method for locally adaptive smooth-ing. The heterogeneous r...
We use a reproducing kernel Hilbert space representation to derive the smoothing spline solution whe...
Krivobokova T, Crainiceanu CM, Kauermann G. Fast adaptive penalized splines. JOURNAL OF COMPUTATIONA...
For kernel-based estimators, smoothness conditions ensure that the asymptotic rate at which the bias...
This paper presents a general iterative bias correction procedure for regression smoothers. This bia...
This paper studies nonparametric regression using smoothing splines. It proposes a method that combi...
Nonparametric regression techniques are often sensitive to the presence of correlation in the errors...