This paper puts forward a new multiscale decomposition. This can be applied to nonparametric regression, in particular so as to smooth non-equispaced univariate data. We introduce an original version of the lifting scheme which uses smoothing kernels. This multiscale approach can naturally deal with non-equispaced data. Besides we propose an algorithm based on this approach that gives approximations at different scales. This leads to smooth curves corresponding to several degrees of smoothing. We also show experiments on synthetic data and a real example.status: publishe
We use a reproducing kernel Hilbert space representation to derive the smoothing spline solution whe...
Many modern statistically efficient methods come with tremendous computational challenges, often lea...
International audienceA fully automated smoothing procedure for uniformly sampled datasets is descri...
This paper discusses the idea of a lifting scheme for multiscale implementation of kernel estimation...
Many wavelet shrinkage methods assume that the data are observed on an equally spaced grid of length...
International audienceMultivariate nonparametric smoothers are adversely impacted by the sparseness ...
Kernel smoothing refers to a general methodology for recovery of underlying structure in data sets. ...
AbstractThis paper presents a kernel smoothing method for multinomial regression. A class of estimat...
AbstractExperimental data as well as numerical simulations are very often affected by “noise”, rando...
In this paper we describe the Xlisp-Stat version of the sm library, a software for applying nonparam...
In this paper we describe the Xlisp-Stat version of the sm library, a software for applying nonpara-...
The paper introduces a framework for non-linear multiscale decompositions of Poisson data that have ...
We propose a new method of nonparametric estimation which is based on locally constant smoothing wit...
We propose and investigate two new methods for achieving less bias in non- parametric regression. We...
In areas such as kernel smoothing and non-parametric regression, there is emphasis on smooth interpo...
We use a reproducing kernel Hilbert space representation to derive the smoothing spline solution whe...
Many modern statistically efficient methods come with tremendous computational challenges, often lea...
International audienceA fully automated smoothing procedure for uniformly sampled datasets is descri...
This paper discusses the idea of a lifting scheme for multiscale implementation of kernel estimation...
Many wavelet shrinkage methods assume that the data are observed on an equally spaced grid of length...
International audienceMultivariate nonparametric smoothers are adversely impacted by the sparseness ...
Kernel smoothing refers to a general methodology for recovery of underlying structure in data sets. ...
AbstractThis paper presents a kernel smoothing method for multinomial regression. A class of estimat...
AbstractExperimental data as well as numerical simulations are very often affected by “noise”, rando...
In this paper we describe the Xlisp-Stat version of the sm library, a software for applying nonparam...
In this paper we describe the Xlisp-Stat version of the sm library, a software for applying nonpara-...
The paper introduces a framework for non-linear multiscale decompositions of Poisson data that have ...
We propose a new method of nonparametric estimation which is based on locally constant smoothing wit...
We propose and investigate two new methods for achieving less bias in non- parametric regression. We...
In areas such as kernel smoothing and non-parametric regression, there is emphasis on smooth interpo...
We use a reproducing kernel Hilbert space representation to derive the smoothing spline solution whe...
Many modern statistically efficient methods come with tremendous computational challenges, often lea...
International audienceA fully automated smoothing procedure for uniformly sampled datasets is descri...