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• W3157016776 abstract "Ranked set sampling (RSS) is an efficient technique for estimating parameters and is applicable whenever ranking on a set of sampling units can be done easily by a judgment method or based on an auxiliary variable. In this paper, we assume [Formula: see text]to have bivariate Lomax distribution where a study variable [Formula: see text]is difficult and/or expensive to measure and is correlated with an auxiliary variable [Formula: see text] which is readily measurable. The auxiliary variable is used to rank the sampling units. In this article, we propose an estimator for the scale parameter of bivariate Lomax distribution using some of the modified RSS schemes. Efficiency comparison of the proposed estimators is performed numerically as well as graphically. A simulation study is also performed to demonstrate the performance of the proposed estimators. Finally, we implement the results to real-life datasets. AMS classification codes: 62D05, 62F07, 62G30" @default.
• W3157016776 created "2021-04-26" @default.
• W3157016776 creator A5058439104 @default.
• W3157016776 creator A5059945202 @default.
• W3157016776 date "2021-04-11" @default.
• W3157016776 modified "2023-10-18" @default.
• W3157016776 title "Efficient Estimation of a Scale Parameter of Bivariate Lomax Distribution by Ranked Set Sampling" @default.
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• W3157016776 doi "https://doi.org/10.1177/0008068321992520" @default.
• W3157016776 hasPublicationYear "2021" @default.
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