2019Journal of Statistics and Management SystemsRequires access

Estimation of mean for a finite population using sub-sampling of non-respondents

Aamir Sanaullah, Iqra Ehsan, Muhammad Noor‐ul‐Amin

Open publisher page 4 citations

Abstract

In this study a generalized estimator for the estimation of population mean assuming the presence of non-response has been advised for two different situations. Expressions of the bias and mean squared errors of the general class have been obtained. The optimum conditions under which the proposed class has minimum mean squared errors are provided. A real life example is also provided to reveal the effectiveness of the proposed general class of estimators. The study shows that the proposed class of estimators performs better than the existing estimators.

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What this paper is about

In this study a generalized estimator for the estimation of population mean assuming the presence of non-response has been advised for two different situations. Expressions of the bias and mean squared errors of the general class have been obtained. The optimum conditions under which the proposed class has minimum mean squared errors are provided. A real life example is also provided to reveal the effectiveness of the proposed general class of estimators. The study shows that the proposed class of estimators performs better than the existing estimators.

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OpenAlex reports 4 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

In this study a generalized estimator for the estimation of population mean assuming the presence of non-response has been advised for two different situations. Expressions of the bias and mean squared errors of the general class have been obtained. The optimum conditions under which the proposed class has minimum mean squared errors are provided. A real life example is also provided to reveal the effectiveness of the proposed general class of estimators. The study shows that the proposed class of estimators performs better than the existing estimators.

Key concepts: Estimator, Population mean, Mean squared error, Estimation, Statistics, Mathematics, Class (philosophy), Population

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