2018
DOI: 10.15672/hjms.201814420708
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Distribution function estimation using concomitant-based ranked set sampling

Abstract: Ranked set sampling (RSS) is a data collection method designed to exploit auxiliary ranking information. In this paper, a new estimator of distribution function is proposed when RSS is done by using a concomitant variable. It is shown by simulation study that the alternative estimator can be considerably more efficient than the standard one, especially when the rankings are perfect.

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Cited by 14 publications
(7 citation statements)
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“…Utilizing the information supported by the concomitant variable was well investigated for increasing the efficiency of estimating the mean, 29 the variance, 30 the proportion 31 and the CDF. 9,32 Recall that, the available observations are…”
Section: Proposed Estimatorsmentioning
confidence: 99%
“…Utilizing the information supported by the concomitant variable was well investigated for increasing the efficiency of estimating the mean, 29 the variance, 30 the proportion 31 and the CDF. 9,32 Recall that, the available observations are…”
Section: Proposed Estimatorsmentioning
confidence: 99%
“…Zamanzade and Vock [30] proposed a nonparametric variance estimator when RSS are applied by measuring a concomitant variable. Zamanzade and Mahdizadeh [32] proposed a new estimator of distribution function when RSS is done by using a concomitant variable. Zamanzade and Mahdizadeh [31] proposed a new estimator for the population proportion using a concomitant-based RSS scheme.…”
Section: Sampling Designsmentioning
confidence: 99%
“…Due to a plethora CDF estimators provided in the literature particularly in the case of RSS, it is quite reasonable to replace ̂( ) with an efficient CDF estimator rather than the EDF in (4). Most recently, Zamanzade and Mahdizadeh [21] suggested a novel CDF estimator based on a concomitant-based RSS.…”
Section: Modified Cramér-von Mises Estimatorsmentioning
confidence: 99%