Suppose we have a random sample from a non-normal distribution known as the quadratic-normal distribution. We construct 100(1-α) % confidence intervals for the -quantile of the quadratic-normal distribution using the procedures based on bootstrap, normal approximation and hypothesis testing. It is found that the coverage probability of the confidence interval based on the hypothesis testing tends to be closer to the target value than those of the bootstrap confidence interval and the confidence interval based on normal approximation
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
When working with a single random variable, the simplest and most obvious approach when estimating a...
<p>Confidence intervals for - sampling from non-normal distribution, e.g. exponential, .</p
Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as measur...
<p>Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as mea...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
We show that the coverage error of confidence intervals and level error of hypothesis tests for popu...
We propose a new empirical likelihood approach which can be used to construct non-parametric (design...
Beran & Hall's (1993) simple linear interpolation provides a very convenient approach for constructi...
Beran & Hall's (1993) simple linear interpolation provides a very convenient approach for constructi...
<p>This paper demonstrates the good coverage performance of several confidence interval estimators f...
This paper presents three confidence intervals for the coefficient of variation in a normal distribu...
Bonett [1] provides an approximate confidence interval for σ and shows it to be nearly exact under n...
This paper presents a new random weighting method for confidence interval estimation for the sample ...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
When working with a single random variable, the simplest and most obvious approach when estimating a...
<p>Confidence intervals for - sampling from non-normal distribution, e.g. exponential, .</p
Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as measur...
<p>Quantiles, which are also known as values-at-risk in finance, frequently arise in practice as mea...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
We show that the coverage error of confidence intervals and level error of hypothesis tests for popu...
We propose a new empirical likelihood approach which can be used to construct non-parametric (design...
Beran & Hall's (1993) simple linear interpolation provides a very convenient approach for constructi...
Beran & Hall's (1993) simple linear interpolation provides a very convenient approach for constructi...
<p>This paper demonstrates the good coverage performance of several confidence interval estimators f...
This paper presents three confidence intervals for the coefficient of variation in a normal distribu...
Bonett [1] provides an approximate confidence interval for σ and shows it to be nearly exact under n...
This paper presents a new random weighting method for confidence interval estimation for the sample ...
Quantiles and percentiles represent useful statistical tools for describing the distribution of resu...
[[abstract]]Quantile information is useful in business and engineering applications, but the exact s...
When working with a single random variable, the simplest and most obvious approach when estimating a...
<p>Confidence intervals for - sampling from non-normal distribution, e.g. exponential, .</p