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A chain ratio-type estimator in finite population double sampling using two auxiliary variables. (English) Zbl 0445.62022


MSC:

62D05 Sampling theory, sample surveys

References:

[1] Chand, L.: Some Ratio-type Estimators Based on Two or More Auxiliary Variables. Unpublished Ph. D. dissertation, Iowa State University, Ames, Iowa, 1975.
[2] Cochran, W.G.: Sampling Techniques. 2nd ed. New York 1963. · Zbl 0051.10707
[3] David, I.P.: Contribution to Ratio Method of Estimation. Unpublished Ph. D. dissertation, Iowa State University, Ames, Iowa, 1971.
[4] David, I.P., andB.V. Sukhatme: On the Bias and Mean Square Error of the Ratio Estimator. JASA69, 1974, 464–466.
[5] Goodman, L.A., andH.O. Hartley: The Precision of Unbiased Ratio-type Estimators. Journal of American Statistical Association53; 1958, 491–508. · Zbl 0087.15104 · doi:10.2307/2281870
[6] Hartley, H.O., andA. Ross: Unbiased Ratio Estimators. Nature174, 1954, 270–271. · doi:10.1038/174270a0
[7] Olkin, I.: Multivariate Ratio Estimation for Finite Population. Biometrika45, 1958, 154–165. · Zbl 0088.12505
[8] Robson, D.S.: Application of Multivariate Polykays to the Theory of Unbiased Ratio-type Estimators. JASA52, 1957. · Zbl 0078.33504
[9] Sukhatme, B.V.: Generalized Hartley-Ross Unbiased Ratio-type Estimators. Nature196, 1962, p. 1238. · Zbl 0112.10503 · doi:10.1038/1961238a0
[10] Sukhatme, P.V., andB.V. Sukhatme: Sampling Theory of Surveys and its Applications. 2nd ed. Iowa 1970. · Zbl 0239.62008
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