Assessment of Exponential Methods of Estimation Under Nonresponse in Two-Occasion Successive Sampling
- 1 Downloads
This article deals with the problem of estimation of current population mean when nonresponse occurs on the current (second) occasion in two-occasion successive sampling. Using the subsampling of nonrespondent technique, exponential-type estimators of current population mean have been proposed and their properties are examined. Optimum replacement strategies for the proposed estimators have been suggested and empirical studies are carried out to assess the performances of the proposed estimators. Results are interpreted and suitable recommendations are made.
KeywordsAuxiliary information Bias Mean square error Nonresponse Optimum replacement strategy Successive sampling
AMS Subject Classification62D05
Unable to display preview. Download preview PDF.
- Das, A. K. 1982. Estimation of population ratio on two occasions. J. Indian Soc. Agric. Stat., 34, 1–9.Google Scholar
- Fabian, C. O., and L. Hyunshik. 2000. Double sampling for ratio and regression estimation with sub-sampling the non-respondents. Survey Methodol., 26(2), 183–188.Google Scholar
- Jessen, R. J. 1942. Statistical investigation of a sample survey for obtaining farm facts. Iowa Agricultural Experiment Station Road Bulletin No. 304, Ames, IA.Google Scholar
- Sen, A. R. 1971. Successive sampling with two auxiliary variables. Sankhya, Ser. B, 33, 371–378.Google Scholar
- Singh, G. N. 2003. Estimation of population mean using auxiliary information on recent occasion in h occasions successive sampling. Stat. Transition, 6(4), 523–532.Google Scholar
- Singh, G. N., and J. P. Karna. 2009. Estimation of population mean on current occasion in two occasion rotation patterns. Metron, 57(1), 69–85.Google Scholar
- Singh, G. N., and K. Priyanka. 2007. Effect of non-response on current occasion in search of good rotation patterns on successive occasions. Stat. Transition N. Ser., 8(2), 273–292.Google Scholar
- Singh, V. K., G. N. Singh, and D. Shukla. 1991. An efficient family of ratio cum difference type estimators in successive sampling over two occasions. J. Sci. Res., 41C, 149–159.Google Scholar