In this paper, we propose modified ratio estimators using some known values of coefficient of variation, coefficient of skewness and coefficient of kurtosis of auxiliary variable under ranked set sampling (RSS). The mean square error (MSE) of the proposed ratio estimators under ranked set sampling is derived and compared with some existing ratio estimators under RSS. Through this comparison, we prove theoretically that MSC of proposed estimators is less than some existing ratio estimators in RSS under some conditions. The MSE of proposed estimators along with some existing estimator are also calculated numerically. We observe from numerical results that the suggested ratio estimators are more efficient than some existing ratio estimators ...
Abstract: In this paper, Improvement over general and wider class of estimators of finite population...
In this paper, modified ratio estimators of the population mean are suggested using double extreme r...
Koyuncu and Kadilar [7] introduced a family of estimators under simple random sampling. In this arti...
Ranked set sampling (RSS) was first suggested to increase the efficiency of the population mean. It ...
In this paper, we propose an efficient class of ratio-in-exponential-type estimators with two concom...
In this study, we adapted the families of estimators from Ünal and Kadilar (2021) using the exponent...
In this paper, modified ratio estimators of the population mean of the variable of interest are sugg...
In this study, we introduce a new approach to the mean estimators in ranked set sampling. The amount...
In this article, we study the situation of observations whose ranks cannot be determined for the aux...
AbstractThe closed-form maximum likelihood estimators (MLEs) of population mean and variance under r...
In this study, a new sub-regression typeestimator for ranked set sampling (RSS) is proposed based on...
The closed-form maximum likelihood estimators (MLEs) of population mean and variance under ranked se...
The present article discusses the issue of population mean estimation in the ranked set sampling fra...
In this article, we develop theisotonic ratio mean estimator proposed by Kocyigit and Kadilar (2020)...
In this paper we have adopted the Khoshnevisan et al. (2007) family of estimators to extreme ranked ...
Abstract: In this paper, Improvement over general and wider class of estimators of finite population...
In this paper, modified ratio estimators of the population mean are suggested using double extreme r...
Koyuncu and Kadilar [7] introduced a family of estimators under simple random sampling. In this arti...
Ranked set sampling (RSS) was first suggested to increase the efficiency of the population mean. It ...
In this paper, we propose an efficient class of ratio-in-exponential-type estimators with two concom...
In this study, we adapted the families of estimators from Ünal and Kadilar (2021) using the exponent...
In this paper, modified ratio estimators of the population mean of the variable of interest are sugg...
In this study, we introduce a new approach to the mean estimators in ranked set sampling. The amount...
In this article, we study the situation of observations whose ranks cannot be determined for the aux...
AbstractThe closed-form maximum likelihood estimators (MLEs) of population mean and variance under r...
In this study, a new sub-regression typeestimator for ranked set sampling (RSS) is proposed based on...
The closed-form maximum likelihood estimators (MLEs) of population mean and variance under ranked se...
The present article discusses the issue of population mean estimation in the ranked set sampling fra...
In this article, we develop theisotonic ratio mean estimator proposed by Kocyigit and Kadilar (2020)...
In this paper we have adopted the Khoshnevisan et al. (2007) family of estimators to extreme ranked ...
Abstract: In this paper, Improvement over general and wider class of estimators of finite population...
In this paper, modified ratio estimators of the population mean are suggested using double extreme r...
Koyuncu and Kadilar [7] introduced a family of estimators under simple random sampling. In this arti...