A Novel Estimator for Finite Population Mean in the Presence of Minimum and Maximum Values

The goal of survey sampling theory is to produce reliable and precise estimates for population parameters. To achieve this, a new estimator for finite population mean that incorporates dual auxiliary variables in the presence of minimum and maximum values is proposed in this study. Theoretical derivations and empirical evaluations demonstrate the superiority of the proposed estimator over existing alternatives, as it consistently yields lower mean squared errors and biases. While its performance improves with larger sample sizes, it also maintains strong efficiency in small‐sample settings.

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Publication Details

Journal
Computational and Mathematical Methods
Published
2025-01-01
DOI
https://doi.org/10.1155/cmm4/5592413
Primary Topic
Survey Sampling and Estimation Techniques
Type
article
Field-Weighted Citation Impact
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article

A Novel Estimator for Finite Population Mean in the Presence of Minimum and Maximum Values

Jakperik Dioggban, Harrison Akolbire
Computational and Mathematical Methods
Survey Sampling and Estimation Techniques
article

A Novel Estimator for Finite Population Mean in the Presence of Minimum and Maximum Values

Jakperik Dioggban, Harrison Akolbire
article en

Abstract

The goal of survey sampling theory is to produce reliable and precise estimates for population parameters. To achieve this, a new estimator for finite population mean that incorporates dual auxiliary variables in the presence of minimum and maximum values is proposed in this study. Theoretical derivations and empirical evaluations demonstrate the superiority of the proposed estimator over existing alternatives, as it consistently yields lower mean squared errors and biases. While its performance improves with larger sample sizes, it also maintains strong efficiency in small‐sample settings.

Computational and Mathematical MethodsVol. 2025(1)
Department of Mathematical Sciences (RU), C.K. Tedam University of Technology and Applied Sciences (GH)
Openalex Percentile: Top 82%
Survey Sampling and Estimation Techniques
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