Regression Estimators with Unequal Selection Probabilities on Two Successive Occasions

  • Published : 1996.03.01

Abstract

In this paper, we propose regression estimators based on a partial replacement sampling scheme over two successive occasions and derive the minimum variances of them. PPSWR, RHC, $\pi$PS and PPSWOR schemes are considered to select unequal probability samples on two occasions. Simulation results over four populations are given for comparison of composite estimators and regression estimators.

Keywords

References

  1. Journal of the American Statistical Association v.71 On Sampford's procedure of unequal probability sampling without replacement Asok, C.;Sukhatme, B. V.
  2. Journal of the Royal Statistical Society v.C19 A comparison of two sampling procedures with an applicasion to successive sampling Avadhani, M. S.;Sukhatme, B. V.
  3. The Australian Journal of Statistics v.14 Sampling on several successive occasions with equal and unequal probabilities and without replacement Avadhani, M. S.;Sukhatme, B. V.
  4. Sankhya v.C36 A note on the Rao-Hartley-Cochran method for pps sampling over two occasions Chotai, J.
  5. The Annals of Mathematical Statistics v.36 On Sampling over two occasions with probability proportionate to size Des Raj
  6. Sankhya v.A31 Some results on sampling over two occasions Ghangurde, P. D.;Rao, J. N. K.
  7. Sankhya v.18 Ordered and unordered estimators in sampling without replacement Murthy, M. N.
  8. Journal of the Korean Statistical Society v.2 Rotation sampling in time series Park, H. N.
  9. The Korean Journal of Applied Statistics v.6 A study on unequal probability sampling over two successive occasions in time series Park, H. N.;Lee, K. O.
  10. Journal of the Royal Statistical Society v.B12 Sampling on successive occassions with partical replacement of units Patterson, H. D.
  11. Survey Methodology v.20 PPS sampling over two occasions Prasad, N. G. N.;Graham, J. E.
  12. Journal of the American Statistical Association v.58 On three procedures of unequal probability sampling without replacement Rao, J. N. K.
  13. Journal of the American Statistical Association v.72 On estimating the variance in sampling with probability proportional to aggregate size Rao, J. N. K.;Vijyan, K.
  14. Biometrika v.54 On sampling without replacement with unequal probabilities of selection Sampford, M. R.