Since the risk of dietary inadequacy or excess is greater at the tails of the nutrient intake distributions than at the mean, marginal effects of explanatory variables estimated at the conditional mean using ordinary least squares may be of limited value in characterizing these distributions. Quantile regression is effective in this situation since it can estimate conditional functions at any part of the distribution. Quantile regression results suggest that age, education, and income have a larger influence at intake levels where the risk of excess is greater compared with intake levels where the risk of excess is lower. Copyright 2002, Oxford University Press.
In this paper, we use quantile regressions on data from the 2005-06 wave of the Indian National Fami...
This paper applies maximum likelihood estimation techniques to determine suitable models for dietary...
BACKGROUND: Within-person variation in dietary records can lead to biased estimates of the distribut...
The purpose of this study is to better characterize factors associated with the likelihood of macron...
Quantile Regression methods have much to offer the investigation of the determinants of dietary inta...
Background: Empirical evidence on the relationship between consumption of fruits and vegetables and ...
Background: Empirical evidence on the relationship between consumption of fruits and vegetables and ...
Objective To examine die sociodemographic determinants of fruit and vegetable (F&V) consumption in E...
<p>Circles represent quantile regression estimates, and the shaded areas around the quantile regress...
Abstract: This paper uses quantile regression and alternate measures of overweight to examine the re...
<p>Displayed are point estimates (95% CI) for FMI (A), FFMI (B) and WC (C) differences between women...
The relationship between income and nutrient intake is explored. Nonparametric, panel, and quantile ...
<p>The solid line indicates the quantile regression coefficients for FV intake on percentiles of pla...
Ordinary linear and generalized linear regression models relate the mean of a response variable to a...
Quantile regression, as introduced by Koenker and Bassett (1978), may be viewed as an extension of c...
In this paper, we use quantile regressions on data from the 2005-06 wave of the Indian National Fami...
This paper applies maximum likelihood estimation techniques to determine suitable models for dietary...
BACKGROUND: Within-person variation in dietary records can lead to biased estimates of the distribut...
The purpose of this study is to better characterize factors associated with the likelihood of macron...
Quantile Regression methods have much to offer the investigation of the determinants of dietary inta...
Background: Empirical evidence on the relationship between consumption of fruits and vegetables and ...
Background: Empirical evidence on the relationship between consumption of fruits and vegetables and ...
Objective To examine die sociodemographic determinants of fruit and vegetable (F&V) consumption in E...
<p>Circles represent quantile regression estimates, and the shaded areas around the quantile regress...
Abstract: This paper uses quantile regression and alternate measures of overweight to examine the re...
<p>Displayed are point estimates (95% CI) for FMI (A), FFMI (B) and WC (C) differences between women...
The relationship between income and nutrient intake is explored. Nonparametric, panel, and quantile ...
<p>The solid line indicates the quantile regression coefficients for FV intake on percentiles of pla...
Ordinary linear and generalized linear regression models relate the mean of a response variable to a...
Quantile regression, as introduced by Koenker and Bassett (1978), may be viewed as an extension of c...
In this paper, we use quantile regressions on data from the 2005-06 wave of the Indian National Fami...
This paper applies maximum likelihood estimation techniques to determine suitable models for dietary...
BACKGROUND: Within-person variation in dietary records can lead to biased estimates of the distribut...