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Local composite quantile regression smoothing: an efficient and safe alternative to local polynomial regression
by
Zou, Hui
, Kai, Bo
, Li, Runze
in
Asymptotic efficiency
/ Bias
/ Composite quantile regression estimator
/ Data
/ Data smoothing
/ Distribution theory
/ Error
/ Errors
/ Estimation
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ General topics
/ Kernel function
/ Least squares
/ Linear inference, regression
/ Linear regression
/ Local polynomial regression
/ Mathematics
/ Non-parametric regression
/ Normality
/ Parametric inference
/ Polynomials
/ Probability and statistics
/ probability distribution
/ Property
/ Quantile regression
/ Regression analysis
/ Sampling
/ Sciences and techniques of general use
/ Simulation
/ simulation models
/ Smoothing
/ Standard deviation
/ Statistical methods
/ Statistical variance
/ Statistics
/ Studies
/ variance
2010
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Local composite quantile regression smoothing: an efficient and safe alternative to local polynomial regression
by
Zou, Hui
, Kai, Bo
, Li, Runze
in
Asymptotic efficiency
/ Bias
/ Composite quantile regression estimator
/ Data
/ Data smoothing
/ Distribution theory
/ Error
/ Errors
/ Estimation
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ General topics
/ Kernel function
/ Least squares
/ Linear inference, regression
/ Linear regression
/ Local polynomial regression
/ Mathematics
/ Non-parametric regression
/ Normality
/ Parametric inference
/ Polynomials
/ Probability and statistics
/ probability distribution
/ Property
/ Quantile regression
/ Regression analysis
/ Sampling
/ Sciences and techniques of general use
/ Simulation
/ simulation models
/ Smoothing
/ Standard deviation
/ Statistical methods
/ Statistical variance
/ Statistics
/ Studies
/ variance
2010
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Local composite quantile regression smoothing: an efficient and safe alternative to local polynomial regression
by
Zou, Hui
, Kai, Bo
, Li, Runze
in
Asymptotic efficiency
/ Bias
/ Composite quantile regression estimator
/ Data
/ Data smoothing
/ Distribution theory
/ Error
/ Errors
/ Estimation
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ General topics
/ Kernel function
/ Least squares
/ Linear inference, regression
/ Linear regression
/ Local polynomial regression
/ Mathematics
/ Non-parametric regression
/ Normality
/ Parametric inference
/ Polynomials
/ Probability and statistics
/ probability distribution
/ Property
/ Quantile regression
/ Regression analysis
/ Sampling
/ Sciences and techniques of general use
/ Simulation
/ simulation models
/ Smoothing
/ Standard deviation
/ Statistical methods
/ Statistical variance
/ Statistics
/ Studies
/ variance
2010
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Local composite quantile regression smoothing: an efficient and safe alternative to local polynomial regression
Journal Article
Local composite quantile regression smoothing: an efficient and safe alternative to local polynomial regression
2010
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Overview
Local polynomial regression is a useful non-parametric regression tool to explore fine data structures and has been widely used in practice. We propose a new non-parametric regression technique called local composite quantile regression smoothing to improve local polynomial regression further. Sampling properties of the estimation procedure proposed are studied. We derive the asymptotic bias, variance and normality of the estimate proposed. The asymptotic relative efficiency of the estimate with respect to local polynomial regression is investigated. It is shown that the estimate can be much more efficient than the local polynomial regression estimate for various non-normal errors, while being almost as efficient as the local polynomial regression estimate for normal errors. Simulation is conducted to examine the performance of the estimates proposed. The simulation results are consistent with our theoretical findings. A real data example is used to illustrate the method proposed.
Publisher
Oxford, UK : Blackwell Publishing Ltd,Blackwell Publishing Ltd,Wiley-Blackwell,Blackwell,Royal Statistical Society,Oxford University Press
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