Results 261 to 270 of about 3,817,143 (297)
A note on smoothing parameter selection for penalized spline smoothing
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kauermann, Göran
openaire +2 more sources
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Journal of the American Statistical Association, 1997
Abstract We study a nonparametric deconvolution density estimation problem. The estimator is obtained by an EM algorithm for a smoothed maximum likelihood estimation problem, which has a unique continuous solution. We present an implementation of the procedure incorporating a data-driven discrepancy principle for selecting the smoothing parameter ...
P P B Eggermont, V N Lariccia
exaly +4 more sources
Abstract We study a nonparametric deconvolution density estimation problem. The estimator is obtained by an EM algorithm for a smoothed maximum likelihood estimation problem, which has a unique continuous solution. We present an implementation of the procedure incorporating a data-driven discrepancy principle for selecting the smoothing parameter ...
P P B Eggermont, V N Lariccia
exaly +4 more sources
Smoothing parameter selection for nonparametric regression using smoothing spline
In this paper, the smoothing parameter selection problem has been examined in respect to a smoothing spline implementation in predicting nonparametric regression models. For this purpose, a simulation study has been performed by using a program written in MATLAB.
Aydin, Dursun +2 more
openaire +3 more sources
An innovative procedure for smoothing parameter selection
Smoothing with penalized splines calls for an automatic method to select the size of the penalty parameter λ. We propose a not well known smoothing parameter selection procedure: the L-curve method. AIC and (generalized) cross validation represent the most common choices in this kind of problems even if they indicate light smoothing when the data ...
Frasso, Gianluca, Eilers, Paul H.C.
openaire +2 more sources
Simultaneous Selection of Variables and Smoothing Parameters in Additive Models
2005For additive models of the type y = f1(x1) + … + fP(xp) + e where fj,j = 1, …, p, have unspecified functional form the problem of variable selection is strongly connected to the choice of the amount of smoothing used for components fj. In this paper we propose the simultaneous choice of variables and smoothing parameters based on genetic algorithms ...
Gerhard Tutz
exaly +2 more sources
The Smoothing Parameter Selection Problem in Smoothing Spline Regression for Different Data Sets
This paper studies smoothing parameter selection problem in nonparametric regression based on smoothing spline method for different data sets. For this aim, a Monte Carlo simulation study was performed. This simulation study provides a comparison of the five popular selection criteria called as cross-validation (CV), generalized cross-validation (GCV),
Aydın, Dursun, Omay, Rabia Ece
openaire +3 more sources
Smoothing parameter selection in hazard estimation
Statistics & Probability Letters, 1991zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sarda, P., Vieu, P.
openaire +2 more sources
How to Select the Smoothing Parameter?
1989From the results given in the previous sections it appeared that the bandwidth h played a dominant role in the behaviour of kernel estimates for regression, density or hazard function estimation.
Lázió Györfi +3 more
openaire +1 more source
Smoothing parameter selection for smooth distribution functions
Journal of Statistical Planning and Inference, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +1 more source
Genetic algorithms for the selection of smoothing parameters in additive models
Computational Statistics, 2006A nonparametric additive regression model is considered of the form \[ y_t=\beta_0+\sum_{j=1}^p f_j(x_{ij})+\varepsilon_i, \] where \(y_i\) is the response, \(x_{ij}\) are regressors, and \(f_j\) are unknown regression functions to be estimated via local spline smoothing.
Rüdiger Krause, Gerhard Tutz 0001
openaire +3 more sources

