A Bayesian approach to competing risks analysis with masked cause of death

被引:21
|
作者
Sen, Ananda [1 ,2 ]
Banerjee, Mousumi [1 ]
Li, Yun [1 ]
Noone, Anne-Michelle [3 ,4 ]
机构
[1] Univ Michigan, Dept Biostat, Ann Arbor, MI 48109 USA
[2] Univ Michigan, Ctr Stat Consultat & Res, Ann Arbor, MI 48109 USA
[3] Georgetown Univ, Dept Biostat Bioinformat & Biomath, Washington, DC 20007 USA
[4] Georgetown Univ, Lombardi Comprehens Canc Ctr, Washington, DC 20007 USA
关键词
competing risks; masked cause of death; Markov chain Monte Carlo; semiparametric Bayesian analysis; MULTIPLE IMPUTATION METHODS; SURVIVAL-DATA; MISSING CAUSE; FAILURE PROBABILITIES; TIME DATA; MODEL; SYSTEM; INFORMATION; REGRESSION;
D O I
10.1002/sim.3894
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Cause-specific analyses under a competing risks framework have received considerable attention in the statistical literature. Such analyses are useful for comparing mortality patterns across racial and/or age groups. Earlier work in the statistical literature focused on the situation when the cause of death is known. A challenging twist to the problem arises when the cause of death is not known exactly, but can be narrowed down to a set of potential causes that do not necessarily act independently. This phenomenon, referred to as masking, is often the result of incomplete or partial information on death certificates and/or lack of routine autopsy on every patient. In this article we propose a semiparametric Bayesian approach for analyzing competing risks survival data with masked cause of death. The models proposed do not assume independence among the causes, and are valid for an arbitrary number of causes. Further, the Bayesian approach is flexible in allowing a general pattern of missingness for the cause of death. We illustrate our methodology using breast cancer data from the Detroit Surveillance, Epidemiology, and End Results registry. Copyright (C) 2010 John Wiley & Sons, Ltd.
引用
收藏
页码:1681 / 1695
页数:15
相关论文
共 50 条
  • [1] Bayesian analysis of competing risks with partially masked cause of failure
    Basu, S
    Sen, A
    Banerjee, M
    JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES C-APPLIED STATISTICS, 2003, 52 : 77 - 93
  • [2] Nonparametric Bayesian Analysis of Competing Risks Problem with Masked Data
    Xu, Ancha
    Tang, Yincai
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2011, 40 (13) : 2326 - 2336
  • [3] Nonparametric Bayesian reliability analysis of masked data with dependent competing risks
    Liu, Bin
    Shi, Yimin
    Ng, Hon Keung Tony
    Shang, Xiangwen
    RELIABILITY ENGINEERING & SYSTEM SAFETY, 2021, 210
  • [4] A Bayesian Approach to Competing Risks Model with Masked Causes of Failure and Incomplete Failure Times
    Yousif, Yosra
    Elfaki, Faiz A. M.
    Hrairi, Meftah
    Adegboye, Oyelola A.
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2020, 2020
  • [5] A Semiparametric Bayesian Approach for the Analysis of Competing Risks Data
    Sreedevi, E. P.
    Sankaran, P. G.
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2012, 41 (15) : 2803 - 2818
  • [6] Analysis of masked competing risks data with cause and time dependent masking mechanism
    Misaei, Hasan
    Samaneh, Eftekhari Mahabadi
    Haghighi, Firoozeh
    JOURNAL OF STATISTICAL COMPUTATION AND SIMULATION, 2020, 90 (12) : 2256 - 2266
  • [7] The effects of misclassification of the actual cause of death in competing risks analysis
    Ebrahimi, N
    STATISTICS IN MEDICINE, 1996, 15 (14) : 1557 - 1566
  • [8] Analysis of cause of death: Competing risks or progressive illness-death model?
    Lauseker, Michael
    zu Eulenburg, Christine
    BIOMETRICAL JOURNAL, 2019, 61 (02) : 264 - 274
  • [9] Bayesian Analysis of Masked Competing Risks Data Based on Proportional Subdistribution Hazards Model
    Yousif, Yosra
    Elfaki, Faiz
    Hrairi, Meftah
    Adegboye, Oyelola
    MATHEMATICS, 2022, 10 (17)
  • [10] An improper form of Weibull distribution for competing risks analysis with Bayesian approach
    Baghestani, A. R.
    Hosseini-Baharanchi, F. S.
    JOURNAL OF APPLIED STATISTICS, 2019, 46 (13) : 2409 - 2417