References
- Allen, J., Saxena, S., Singh, H.P., Singh, S., Smarandache, F. (2002). Randomness and Optimal Estimation in Data Sampling (pp. 26–43). Rehoboth, NM, USA: American Research Press.
- Bahl, S., Tuteja, R.K. (1991). Ratio and product type exponential estimator. Inf. Optim. Sci. 12(I):159–163.
- Gross, S.T. (1980). Median estimation in sample surveys. Proc. Surv. Res. Meth. Sect. Am. Stat. Assoc. 5: 181–184.
- Jessen, R.J. (1942). Statistical Investigation of a Sample Survey for obtaining farm facts (pp. 1–104). Iowa Agricultural Experiment Station Research Bulletin No. 304. Ames, Iowa, USA.
- Kuk, A.Y.C., Mak, T.K. (1989). Median estimation in presence of auxiliary information. J. R. Stat. Soc. B 51:261–269.
- Narain, R.D. (1953). On the recurrence formula in sampling on successive occasions. J. Indian Soc. Agric. Stat. 5:96–99.
- Patterson, H.D. (1950). Sampling on successive occasions with partial replacement of units. J. R. Stat. Assoc., Ser. B 12:241–255.
- Sedransk, J., Meyer, J. (1978). Confidence intervals for quantiles of a finite population: simple random and stratified simple random sampling. J. R. Stat. Soc., B 40:239–252.
- Silverman, B.W. (1986). Density Estimation for Statistics and Data Analysis. London: Chapman and Hall.
- Singh, G.N., Priyanka, K. (2008). Search of good rotation patterns to improve the precision of estimates at current occasion. Commun. Stat. (Theory Methods) 37(3):337–348.
- Singh, G.N., Priyanka, Prasad, S., Singh, S., Kim, J.M. (2013). A class of estimators for estimating the population variance in two occasion rotation patterns. Commun. Stat. Appl. Methods 20(4):247–257.
- Singh, H.P., Tailor, R., Singh, S., Kim, Jong-Min. (2007). Quintile estimation in successive sampling. J. Kor. Stat. Soc. 36(4):543–556.
- Singh, S. (2003). Advanced Sampling Theory with Applications; How Michael ‘Selected’ Amy (Vols. 1 and 2, pp. 1–1247). The Netherlands: Kluwer Academic Publishers.
- Smith, P., Sedransk, J. (1983). Lower bounds for confidence coefficients for confidence intervals for finite population quantiles. Commun. Statist.-Theory Meth. 12:1329–1344.