Using the Superpopulation Model for Imputations and Variance Computation in Survey Sampling

被引:0
|
作者
Novak, Petr [1 ]
Kosina, Vaclav [1 ]
机构
[1] Czech Stat Off, Prague 10082 10, Czech Republic
关键词
Survey sampling; variance estimation; imputation;
D O I
暂无
中图分类号
F [经济];
学科分类号
02 ;
摘要
This study is aimed at variance computation techniques for estimates of population characteristics based on survey sampling and imputation. We use the superpopulation regression model, which means that the target variable values for each statistical unit are treated as random realizations of a linear regression model with weighted variance. We focus on regression models with one auxiliary variable and no intercept, which have many applications and straightforward interpretation in business statistics. Furthermore, we deal with cases where the estimates are not independent and thus the covariance must be computed. We also consider chained regression models with auxiliary variables as random variables instead of constants.
引用
收藏
页码:56 / 69
页数:14
相关论文
共 50 条
  • [31] On computation using Gibbs sampling for multilevel models
    Gelfand, AE
    Carlin, BP
    Trevisani, M
    STATISTICA SINICA, 2001, 11 (04) : 981 - 1003
  • [32] A SUBOPTIMAL ESTIMATOR OF THE SAMPLING JITTER VARIANCE USING THE BISPECTRUM
    SHARFER, I
    MESSER, H
    SIGNAL PROCESSING, 1994, 38 (02) : 169 - 186
  • [33] DOUBLE SAMPLING ESTIMATORS OF POPULATION VARIANCE BY USING AUXILIARY INFORMATION IN THE FORM OF MEAN AND VARIANCE
    Misra, Peeyush
    INTERNATIONAL JOURNAL OF AGRICULTURAL AND STATISTICAL SCIENCES, 2016, 12 (02): : 395 - 402
  • [34] A model on Sampling Rate of OD Survey
    Liu Qiu-jie
    Yan Qiu
    2009 INTERNATIONAL CONFERENCE ON ENVIRONMENTAL SCIENCE AND INFORMATION APPLICATION TECHNOLOGY, VOL II, PROCEEDINGS, 2009, : 579 - 582
  • [35] Application of a survey sampling critical area computation tool in a manufacturing environment
    Duvivier, F
    Allan, GA
    1996 IEEE INTERNATIONAL SYMPOSIUM ON DEFECT AND FAULT TOLERANCE IN VLSI SYSTEMS, PROCEEDINGS, 1996, : 48 - 52
  • [36] Bayesian inference for a variance component model using pairwise composite likelihood with survey data
    Thompson, Mary E.
    Sedransk, Joseph
    Fang, Junhan
    Yi, Grace Y.
    SURVEY METHODOLOGY, 2022, 48 (01) : 73 - 93
  • [37] A GENERAL DELETE-GROUP JACKKNIFE VARIANCE ESTIMATOR FOR STRATIFIED SAMPLING SURVEY
    Mousa, A. M.
    El Sayed, S. M.
    Latif, S. H. Abdel
    ADVANCES AND APPLICATIONS IN STATISTICS, 2016, 49 (05) : 327 - 341
  • [38] Estimating variance components by using survey data
    Korn, EL
    Graubard, BI
    JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-STATISTICAL METHODOLOGY, 2003, 65 : 175 - 190
  • [40] Bayesian Model Updating of a Five-Story Building Using Zero-Variance Sampling Method
    Akhlaghi, Mehdi M.
    Bose, Supratik
    Green, Peter L.
    Moaveni, Babak
    Stavridis, Andreas
    MODEL VALIDATION AND UNCERTAINTY QUANTIFICATION, VOL 3, 2020, : 149 - 151