A GENERAL CLASS OF MEAN ESTIMATORS USING MIXTURE OF AUXILIARY VARIABLES FOR TWO-PHASE SAMPLING IN THE PRESENCE OF NON-RESPONSE AT SECOND PHASE FOR NO INFORMATION CASE

被引:0
|
作者
Ahmad, Zahoor [1 ]
Afzal, Muniba [1 ]
Shahid, Ummara [1 ]
Hanif, Muhammad [2 ]
机构
[1] Univ Gujrat, Dept Stat, Gujrat, Pakistan
[2] Natl Coll Business Adm & Econ, Lahore, Pakistan
来源
PAKISTAN JOURNAL OF STATISTICS | 2014年 / 30卷 / 03期
关键词
Non-response; Multi-Auxiliary Variables; Two Phase Sampling; No Information Case; Generalized Estimator;
D O I
暂无
中图分类号
O21 [概率论与数理统计]; C8 [统计学];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
To estimate the population mean of study variable, while considering the non-response at second phase, a lot of work has been done in two-phase sampling see e.g. Khare and Srivastava (1993, 1995), Tabasum and Khan (2004), Singh and Kumar(2008) and Singh et al. (2010). Most of authors have used information of single auxiliary variable while estimating the mean of study variable, whereas in practical situation we may require/have auxiliary information on multiple characters. Khare and Sinha (2009, 2011) have used multi-auxiliary characters for estimating the population mean in the presence of non-response in the case of simple random sampling. In this paper we have suggested a general class of estimators for two-phase sampling to estimate the population mean of study variable in the case when non-response occur at second phase on study and/or auxiliary variable(s). Furthermore several continuous and categorical auxiliary variable(s) have been simultaneously used while constructing the class. Also it is assumed that the information on all auxiliary variables is not available for population that is the usual case. The expressions of mean square error of suggested class have been derived and several special cases of proposed class have been identified. Empirical study has also been conducted.
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页码:291 / 317
页数:27
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