Sequential estimation in the group testing problem

@article{Haber2016SequentialEI,
  title={Sequential estimation in the group testing problem},
  author={G. Haber and Yaakov Malinovsky and P. Albert},
  journal={Sequential Analysis},
  year={2016},
  volume={37},
  pages={1 - 17}
}
  • G. Haber, Yaakov Malinovsky, P. Albert
  • Published 2016
  • Mathematics
  • Sequential Analysis
  • ABSTRACT Estimation using pooled sampling has long been an area of interest in the group testing literature. Such research has focused primarily on the assumed use of fixed sampling plans (i), although some recent papers have suggested alternative sequential designs that sample until a predetermined number of positive tests (ii). One major consideration, including in the new work on sequential plans, is the construction of debiased estimators that either reduce or keep the mean square error… CONTINUE READING

    References

    Publications referenced by this paper.
    SHOWING 1-10 OF 74 REFERENCES
    Group testing to eliminate efficiently all defectives in a binomial sample
    • 267
    Group testing with a new goal, estimation
    • 97
    • PDF
    Using group testing to estimate a proportion, and to test the binomial model.
    • 105
    A Two-Stage Adaptive Group-Testing Procedure for Estimating Small Proportions
    • 72
    Binomial Group-Testing With an Unknown Proportion of Defectives*
    • 58
    • PDF
    Unbiased Estimates for Certain Binomial Sampling Problems with Applications
    • 113
    Regression analysis of group testing samples.
    • M. Xie
    • Medicine, Mathematics
    • 2001
    • 67
    Bias, efficiency, and agreement for group-testing regression models
    • 35