Abstract: A two-step nonparametric regression quantile smoothing technique is presented here, combining a standard k-NN technique and a locally linear kernel smoother. There are many advantages to this approach: an asymptotically optimal mean square error (Fan, Hu and Truong (1995)), a ready-made bandwidth selection rule (Yu and Jones (1998)), and simple computation and flexible estimation under variable transformations and distributional assumptions. The method is tested on a simulated example, and applied to data. Key words and phrases: Bandwidth selection, correlated regression model, double kernel method, k-NN method, local linear kernel smoothing, mean square error, regression quantile. 1
Local polynomial regression is a useful non-parametric regression tool to explore fine data structur...
Two popular nonparametric conditional quantile estimation methods, local constant fitting and local ...
In this article, we summarize some quantile estimators and related bandwidth selection methods and g...
In this article we study nonparametric regression quantile estimation by kernel weighted local linea...
In this thesis, attention will be mainly focused on the local linear kernel regression quantile esti...
The choice of a smoothing parameter or bandwidth is crucial when applying non-parametric regression ...
Summary. As sample quantiles can be obtained as maximum likelihood es-timates of location parameters...
Abstract: We consider the problem of nonparametrically estimating the conditional quantile function ...
In this paper, we investigate the problem of nonparametrically estimating a conditional quantile fun...
Abstract: Local linear kernel methods have been shown to dominate local constant methods for the non...
Quantile regression was originally introduced to the statistical community by Koenker and Basset ( [...
We propose a new approach to conditional quantile function estimation that combines both parametric ...
In nonparametric mean regression various methods for bandwidth choice exist. These methods can rough...
We propose to smooth the entire objective function rather than only the check function in a linear q...
<p>In linear quantile regression, the regression coefficients for different quantiles are typically ...
Local polynomial regression is a useful non-parametric regression tool to explore fine data structur...
Two popular nonparametric conditional quantile estimation methods, local constant fitting and local ...
In this article, we summarize some quantile estimators and related bandwidth selection methods and g...
In this article we study nonparametric regression quantile estimation by kernel weighted local linea...
In this thesis, attention will be mainly focused on the local linear kernel regression quantile esti...
The choice of a smoothing parameter or bandwidth is crucial when applying non-parametric regression ...
Summary. As sample quantiles can be obtained as maximum likelihood es-timates of location parameters...
Abstract: We consider the problem of nonparametrically estimating the conditional quantile function ...
In this paper, we investigate the problem of nonparametrically estimating a conditional quantile fun...
Abstract: Local linear kernel methods have been shown to dominate local constant methods for the non...
Quantile regression was originally introduced to the statistical community by Koenker and Basset ( [...
We propose a new approach to conditional quantile function estimation that combines both parametric ...
In nonparametric mean regression various methods for bandwidth choice exist. These methods can rough...
We propose to smooth the entire objective function rather than only the check function in a linear q...
<p>In linear quantile regression, the regression coefficients for different quantiles are typically ...
Local polynomial regression is a useful non-parametric regression tool to explore fine data structur...
Two popular nonparametric conditional quantile estimation methods, local constant fitting and local ...
In this article, we summarize some quantile estimators and related bandwidth selection methods and g...