<p>This paper demonstrates the good coverage performance of several confidence interval estimators for sample quantiles based on the empirical variance distribution. The empirical variance distribution uses a quadratic polynomial proxy, to calculate quantile variance estimates in the percentile scale, for the quantile estimating function.</p> <p>Analysis of the coverage of the confidence interval estimators is based on repeated sampling results for several distributions and samples sizes, and convergence comparison is conducted to existing quantile regression bootstrap results, for an "intercept only model" which directly calculates sample quantiles.</p
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
A confidence interval is a standard way of expressing our uncertainty about the value of a populatio...
Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as measur...
<div>This paper investigates the application of the empirical variance distribution (evd) function t...
<p>This paper demonstrates a quadratic polynomial proxy, to calculate quantile variance estimates of...
We show that the coverage error of confidence intervals and level error of hypothesis tests for popu...
Suppose we have a random sample from a non-normal distribution known as the quadratic-normal distrib...
The asymptotic variance matrix of the quantile regression estimator depends on the density of the er...
We propose a new empirical likelihood approach which can be used to construct non-parametric (design...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
If the distribution of random variable is uknown, we are not able to figure out the value of theoret...
AbstractWe show that the coverage error of confidence intervals and level error of hypothesis tests ...
<p>Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as mea...
Thus far, likelihood-based interval estimates for quantiles have not been studied in the literature ...
Thus far, likelihood-based interval estimates for quantiles have not been studied in the literature ...
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
A confidence interval is a standard way of expressing our uncertainty about the value of a populatio...
Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as measur...
<div>This paper investigates the application of the empirical variance distribution (evd) function t...
<p>This paper demonstrates a quadratic polynomial proxy, to calculate quantile variance estimates of...
We show that the coverage error of confidence intervals and level error of hypothesis tests for popu...
Suppose we have a random sample from a non-normal distribution known as the quadratic-normal distrib...
The asymptotic variance matrix of the quantile regression estimator depends on the density of the er...
We propose a new empirical likelihood approach which can be used to construct non-parametric (design...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
If the distribution of random variable is uknown, we are not able to figure out the value of theoret...
AbstractWe show that the coverage error of confidence intervals and level error of hypothesis tests ...
<p>Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as mea...
Thus far, likelihood-based interval estimates for quantiles have not been studied in the literature ...
Thus far, likelihood-based interval estimates for quantiles have not been studied in the literature ...
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
A confidence interval is a standard way of expressing our uncertainty about the value of a populatio...
Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as measur...