The problem of estimating the ratio of coefficients of variation of two independent lognormal populations is considered. We propose two closed-form approximate confidence intervals (CIs), one is based on the method of variance estimate recovery (MOVER), and another is based on the fiducial approach. The proposed CIs are compared with another CI available in the literature. Our new confidence intervals are very satisfactory in terms of coverage properties even for small samples, and better than other CIs for small to moderate samples. The methods are illustrated using an example
We construct several explicit asymptotic two-sided confidence intervals (CIs) for the difference bet...
Confidence intervals for the median lethal dose (LD50) and other dose percentiles in logistic regres...
This paper proposes confidence intervals for a single mean and difference of two means of normal dis...
This paper proposes new confidence intervals for the weighted coefficients of variation (CV) of two-...
There is no exact small sample solution for setting confidence intervals for the treatment component...
Herein, we present four methods for constructing confidence intervals for the ratio of the coefficie...
The coefficient of variation is useful to measure and compare the dispersion of the data when differ...
In this article, we introduce a new class of slash distribution, the slashed moment exponential dist...
This paper presents three confidence intervals for the coefficient of variation in a normal distribu...
The coefficient of variation (CV) of a population is defined as the ratio of the population standard...
Ratios of parameter estimates are often used in econometric applications. However, the test of these...
In this paper we proposed two new confidence intervals for the normal population mean with known coe...
In this paper, we propose two new confidence intervals for the inverse of a normal mean with a known...
One of the most accessible and useful statistical tools for comparing independent populations in dif...
The asymptotic distribution for the ratio of sample variances in two independent populations is est...
We construct several explicit asymptotic two-sided confidence intervals (CIs) for the difference bet...
Confidence intervals for the median lethal dose (LD50) and other dose percentiles in logistic regres...
This paper proposes confidence intervals for a single mean and difference of two means of normal dis...
This paper proposes new confidence intervals for the weighted coefficients of variation (CV) of two-...
There is no exact small sample solution for setting confidence intervals for the treatment component...
Herein, we present four methods for constructing confidence intervals for the ratio of the coefficie...
The coefficient of variation is useful to measure and compare the dispersion of the data when differ...
In this article, we introduce a new class of slash distribution, the slashed moment exponential dist...
This paper presents three confidence intervals for the coefficient of variation in a normal distribu...
The coefficient of variation (CV) of a population is defined as the ratio of the population standard...
Ratios of parameter estimates are often used in econometric applications. However, the test of these...
In this paper we proposed two new confidence intervals for the normal population mean with known coe...
In this paper, we propose two new confidence intervals for the inverse of a normal mean with a known...
One of the most accessible and useful statistical tools for comparing independent populations in dif...
The asymptotic distribution for the ratio of sample variances in two independent populations is est...
We construct several explicit asymptotic two-sided confidence intervals (CIs) for the difference bet...
Confidence intervals for the median lethal dose (LD50) and other dose percentiles in logistic regres...
This paper proposes confidence intervals for a single mean and difference of two means of normal dis...