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On the comparison of some randomized response techniques under unequal probability sampling and super-population modelling

机译:不等概率抽样与超种群建模下一些随机响应技术的比较

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In estimating the proportion of people bearing sensitive matters like habits of tax evasion, drunken driving, etc. in a given community, it is difficult to obtain trustworthy data through direct queries. To overcome this difficulty, Warner introduced randomized response techniques to estimate the proportion of people bearing such a stigmatizing or sensitive characteristic in a given community. Since then, several researchers have extended and applied this technique in various ways, for instance, Greenberg et al., Horvitz et al., Mukerjee, Ljungqvist, Christofides, Singh and Grewal, and many others. In many areas of the RR-related activities, the sample selection is traditionally by simple random sampling (SRS) with replacement (WR). Keeping in mind that the general large scale sample surveys usually involve the unequal probability sample selection, subsequently many researchers have enriched the RR-related literature by extending in unequal probability sampling (see Chaudhuri et al., Dihidar, Chaudhuri and Dihidar). Hanurav, Rao, Chaudhuri and Arnab had compared some unequal probability sampling strategies for estimating the population mean of a quantitative variable in direct surveys under a super-population model. In this paper, we consider the problem of estimating sensitive population proportion by unequal probability sampling using the pioneering randomized response techniques due to Warner, Mangat and Singh, Christofides, Chaudhuri and Mukerjee's forced response model, Kuk's model, Singh and Joarder's unknown repeated trial model and compare the Horvitz-Thompson's and Murthy's strategies under the super population model as proposed in Lanke. It is shown that under this model-cum-design based approach, Murthy's strategy performs better than Horvitz-Thompson's strategy.
机译:在估计特定社区中承担敏感问题(如逃税习惯,酒后驾车等)的人的比例时,很难通过直接查询获得可信赖的数据。为了克服这个困难,华纳引入了随机响应技术,以估计在给定社区中带有这种污名化或敏感特征的人的比例。此后,一些研究人员以各种方式扩展并应用了该技术,例如Greenberg等人,Horvitz等人,Mukerjee,Ljungqvist,Christofides,Singh和Grewal等。在RR相关活动的许多领域中,传统上是通过简单随机抽样(SRS)和替换(WR)进行样本选择。请记住,一般的大规模样本调查通常涉及不等概率样本的选择,随后许多研究人员通过扩展不等概率样本来丰富了与RR相关的文献(参见Chaudhuri等人,Dihidar,Chaudhuri和Dihidar)。 Hanurav,Rao,Chaudhuri和Arnab在超级人口模型下的直接调查中,比较了一些不等概率的抽样策略来估计定量变量的总体均值。在本文中,我们考虑到由于华纳,曼加特和辛格,克里斯托弗德斯,乔杜里和穆克吉的强迫反应模型,库克模型,辛格和乔德的未知重复试验模型而导致的开创性随机响应技术,通过不等概率抽样来估计敏感人口比例的问题并比较了Lanke提出的超级人口模型下的Horvitz-Thompson和Murthy的策略。结果表明,在这种基于模型和设计的方法下,Murthy的策略比Horvitz-Thompson的策略表现更好。

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