Literature DB >> 23793419

A pool-adjacent-violators type algorithm for non-parametric estimation of current status data with dependent censoring.

Andrew C Titman1.   

Abstract

A likelihood based approach to obtaining non-parametric estimates of the failure time distribution is developed for the copula based model of Wang et al. (Lifetime Data Anal 18:434-445, 2012) for current status data under dependent observation. Maximization of the likelihood involves a generalized pool-adjacent violators algorithm. The estimator coincides with the standard non-parametric maximum likelihood estimate under an independence model. Confidence intervals for the estimator are constructed based on a smoothed bootstrap. It is also shown that the non-parametric failure distribution is only identifiable if the copula linking the observation and failure time distributions is fully-specified. The method is illustrated on a previously analyzed tumorigenicity dataset.

Mesh:

Year:  2013        PMID: 23793419     DOI: 10.1007/s10985-013-9274-4

Source DB:  PubMed          Journal:  Lifetime Data Anal        ISSN: 1380-7870            Impact factor:   1.588


  3 in total

1.  Nonparametric estimation of current status data with dependent censoring.

Authors:  Chunjie Wang; Jianguo Sun; Liuquan Sun; Jie Zhou; Dehui Wang
Journal:  Lifetime Data Anal       Date:  2012-06-27       Impact factor: 1.588

2.  Statistical analysis of survival experiments.

Authors:  D G Hoel; H E Walburg
Journal:  J Natl Cancer Inst       Date:  1972-08       Impact factor: 13.506

3.  Nonparametric inference for competing risks current status data with continuous, discrete or grouped observation times.

Authors:  M H Maathuis; M G Hudgens
Journal:  Biometrika       Date:  2011-04-28       Impact factor: 2.445

  3 in total
  1 in total

1.  Regression analysis of informative current status data with the additive hazards model.

Authors:  Shishun Zhao; Tao Hu; Ling Ma; Peijie Wang; Jianguo Sun
Journal:  Lifetime Data Anal       Date:  2014-07-31       Impact factor: 1.588

  1 in total

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