SOME THEORY OF SAMPLING ON SUCCESSIVE OCCASIONS1

DOI10.1111/j.1467-842X.1973.tb00014.xzbMath0268.62007MaRDI QIDQ3214019

Arun Sen

Publication date: 1973

Published in: Australian Journal of Statistics (Search for Journal in Brave)

Mathematics Subject Classification ID

Sampling theory, sample surveys (62D05)

Related Items (11)

Some imputation methods to deal with the issue of missing data problems due to random non-response in two-occasion successive sampling ⋮ Some imputation methods to compensate with non-response for estimation of population mean in two-occasion successive sampling ⋮ A cost-effective computational approach with non response on two occasions ⋮ Formulation of logarithmic type estimators to estimate population mean in successive sampling in presence of random non response and measurement errors ⋮ A composite class of estimators to deal with the issue of variance estimation under the situations of random non-response in two-occasion successive sampling ⋮ Some efficient classes of estimators of population mean in two-phase successive sampling under random non response ⋮ Efficient use of multi-auxiliary information in search of good rotation patterns in successive sampling ⋮ An effective estimation strategy for population mean under random non-response situations in two-phase successive sampling ⋮ Mean Estimation Under Successive Sampling with Calibration Estimators ⋮ Chain-type ratio estimator in successive sampling using multi-auxiliary information ⋮ A General Procedure for Estimating Population Mean in Successive Sampling

This page was built for publication: SOME THEORY OF SAMPLING ON SUCCESSIVE OCCASIONS1