This paper explores a class of robust estimators of normal quantiles filling the gap between maximum likelihood estimators and empirical quantiles. Our estimators are linear combinations of M-estimators. Their asymptotic variances can be arbitrarily close to variances of the maximum likelihood estimators. Compared with empirical quantiles, the new estimators offer considerable reduction of variance at near normal probability distributions.16 page(s
An M-quantile regression model is developed for the analysis of multiple dependent outcomes by intro...
ABSTRACT: We present new M-estimators of the mean and variance of real valued random variables, base...
M-quantile regression generalizes both quantile and expectile regression using M-estimation ideas. T...
In Kozek (2003) it has been shown that proper linear combinations of some M-estimators provide effic...
M-estimators introduced in Huber (1964) provide a class of robust estimators of a center of symmetry...
M-quantile estimators are a generalised form of quantile-like M-estimators introduced by Breckling a...
M-quantile regression is defined as a ‘quantile-like’ generalization of robust regression based on i...
M-quantile regression is defined as a ‘quantile-like’ generalization of robust regression based on i...
Parametric and semiparametric regression beyond the mean have become important tools for multivariat...
General sucient conditions for the moderate deviations of M{estimators are pre-sented. These results...
We consider quantile estimation using Markov chain Monte Carlo and establish con-ditions under which...
AbstractM-estimation is a widely used technique for statistical inference. In this paper, we study p...
This work compares two mean estimators, MV and MKL, which incorporate information about a known quan...
Let (\u27)(theta)(,1),(\u27)(theta)(,2),...,(\u27)(theta)(,k) denote k different consistent estimato...
An approximate M-estimator is defined as a value that minimizes certain random function up to a [var...
An M-quantile regression model is developed for the analysis of multiple dependent outcomes by intro...
ABSTRACT: We present new M-estimators of the mean and variance of real valued random variables, base...
M-quantile regression generalizes both quantile and expectile regression using M-estimation ideas. T...
In Kozek (2003) it has been shown that proper linear combinations of some M-estimators provide effic...
M-estimators introduced in Huber (1964) provide a class of robust estimators of a center of symmetry...
M-quantile estimators are a generalised form of quantile-like M-estimators introduced by Breckling a...
M-quantile regression is defined as a ‘quantile-like’ generalization of robust regression based on i...
M-quantile regression is defined as a ‘quantile-like’ generalization of robust regression based on i...
Parametric and semiparametric regression beyond the mean have become important tools for multivariat...
General sucient conditions for the moderate deviations of M{estimators are pre-sented. These results...
We consider quantile estimation using Markov chain Monte Carlo and establish con-ditions under which...
AbstractM-estimation is a widely used technique for statistical inference. In this paper, we study p...
This work compares two mean estimators, MV and MKL, which incorporate information about a known quan...
Let (\u27)(theta)(,1),(\u27)(theta)(,2),...,(\u27)(theta)(,k) denote k different consistent estimato...
An approximate M-estimator is defined as a value that minimizes certain random function up to a [var...
An M-quantile regression model is developed for the analysis of multiple dependent outcomes by intro...
ABSTRACT: We present new M-estimators of the mean and variance of real valued random variables, base...
M-quantile regression generalizes both quantile and expectile regression using M-estimation ideas. T...