PRODUCT EXPONENTIAL METHOD OF IMPUTATION IN SAMPLE SURVEYS

Sign In

  1. Home
  2. Publications
  3. Statistics in Transition New Series
  4. Publication Articles
  5. Article

Publications

Share / Export Citation / Email / Print / Text size:

Statistics in Transition New Series

Polish Statistical Association

Central Statistical Office of Poland

Subject: Economics , Statistics & Probability

GET ALERTS

ISSN: 1234-7655
eISSN: 2450-0291

DESCRIPTION

Article Metrics
3
Reader(s)
14
Visit(s)
0
Comment(s)
0
Share(s)

SEARCH WITHIN CONTENT

FIND ARTICLE

Volume / Issue / page

Archive
Volume 21 (2020)
Volume 20 (2019)
Volume 19 (2018)
Volume 18 (2017)
Volume 17 (2016)
Volume 16 (2015)
Related articles

VOLUME 19 , ISSUE 1 (March 2018) > List of articles

PRODUCT EXPONENTIAL METHOD OF IMPUTATION IN SAMPLE SURVEYS

Shakti Prasad

Keywords : imputation methods, bias, mean square error (MSE), efficiency

Citation Information : Statistics in Transition New Series. Volume 19, Issue 1, Pages 159-166, DOI: https://doi.org/10.21307/stattrans-2018-010

License : (CC BY-NC-ND 4.0)

Published Online: 27-May-2018

  • ARTICLE
  • FIGURES & TABLES
  • REFERENCES
  • EXTRA FILES
  • COMMENTS

ARTICLE

ABSTRACT

In this paper, a product exponential method of imputation has been suggested and their corresponding resultant point estimator has been proposed for estimating the population mean in sample surveys. The expression of bias and the mean square error of the suggested estimator has also been derived, up to the first order of large sample approximations. Compared with the mean imputation method, Singh and Deo (Statistical Papers (2003)) and Adapted estimator (Bahl and Tuteja (1991)), the simulation studies show that the suggested estimator is the most efficient estimator.

PDF Share

Content not available PDF Share

FIGURES & TABLES

REFERENCES

BAHL, S., TUTEJA, R. K., (1991). Ratio and Product type exponential estimator. Journal of Information and Optimization Sciences, 12 (1), pp. 159–164.

 

MADDALA, G. S., (1977). Econometrics. McGraw Hills Pub. Co., New York.

 

MURTHY, M. N., (1967). Sampling theory and methods. Statistical Publishing Society, Calcutta, India.

 

PANDEY, B. N., DUBEY, V., (1988). Modified product estimator using coefficient of variation of auxiliary variable. Assam Stat. Review, 2, pp. 64–66.

 

PRASAD, S., (2016). A study on new methods of ratio exponential type imputation in sample surveys. Hacettepe Journal of Mathematics and Statistics, DOI:10.15672/HJMS.2016.392.

 

PRASAD, S., (2017). Ratio exponential type imputation in sample surveys. Model Assisted Statistics and Application, 12 (2), pp. 95–106.

 

SINGH, S., DEO, B., (2003). Imputation by power transformation. Statistical Papers, 44, pp. 555–579.

 

SINGH, S., (2003). Advanced sampling theory with applications. Klumer Academic Publishers, the Netherlands, Vol. 1.

 

SWAIN, A. K. P. C., (2013). On some modified ratio and product type estimators- Revisited. Revista Investigacion Operacional, 34 (1), pp. 35–57.

 

EXTRA FILES

COMMENTS