Comparison of Bayesian and Frequentist Meta-Analytical Approaches for Analyzing Time to Event Data

被引:7
作者
Bennett, Monica M. [1 ]
Crowe, Brenda J. [2 ]
Price, Karen L. [2 ]
Stamey, James D. [3 ]
Seaman, John W., Jr. [3 ]
机构
[1] Baylor Hlth Care Syst, Inst Hlth Care Res & Improvement, Dallas, TX 75201 USA
[2] Eli Lilly & Co, Indianapolis, IN 46285 USA
[3] Baylor Univ, Dept Stat Sci, Waco, TX 76798 USA
关键词
Bayesian methods; Meta-analysis; Penalized likelihood; Proportional hazards model; Time-to-event; METAANALYSIS; LIKELIHOOD; HAZARDS;
D O I
10.1080/10543406.2013.737210
中图分类号
R9 [药学];
学科分类号
1007 ;
摘要
Using meta-analysis in health care research is a common practice. Here we are interested in methods used for analysis of time-to-event data. Particularly, we are interested in their performance when there is a low event rate. We consider three methods based on the Cox proportional hazards model, including a Bayesian approach. A formal comparison of the methods is conducted using a simulation study. In our simulation we model two treatments and consider several scenarios.
引用
收藏
页码:129 / 145
页数:17
相关论文
共 16 条
[1]  
[Anonymous], 2001, SYSTEMATIC REV HLTH, DOI DOI 10.1002/9780470693926
[2]   Generating survival times to simulate Cox proportional hazards models [J].
Bender, R ;
Augustin, T ;
Blettner, M .
STATISTICS IN MEDICINE, 2005, 24 (11) :1713-1723
[3]   Bayesian survival analysis with nonproportional hazards: Metanalysis of combination pravastatin-aspirin [J].
Berry, SM ;
Berry, DA ;
Natarajan, K ;
Lin, CS ;
Hennekens, CH ;
Belder, R .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2004, 99 (465) :36-44
[4]   Much ado about nothing: a comparison of the performance of meta-analytical methods with rare events [J].
Bradburn, Michael J. ;
Deeks, Jonathan J. ;
Berlin, Jesse A. ;
Localio, A. Russell .
STATISTICS IN MEDICINE, 2007, 26 (01) :53-77
[5]   General methods for monitoring convergence of iterative simulations [J].
Brooks, SP ;
Gelman, A .
JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 1998, 7 (04) :434-455
[6]   METAANALYSIS IN CLINICAL-TRIALS [J].
DERSIMONIAN, R ;
LAIRD, N .
CONTROLLED CLINICAL TRIALS, 1986, 7 (03) :177-188
[7]   An assessment of methods to combine published survival curves [J].
Earle, CC ;
Wells, GA .
MEDICAL DECISION MAKING, 2000, 20 (01) :104-111
[8]   BIAS REDUCTION OF MAXIMUM-LIKELIHOOD-ESTIMATES [J].
FIRTH, D .
BIOMETRIKA, 1993, 80 (01) :27-38
[9]  
Gelman A., 1992, Statist. Sci., V7, P457
[10]   A solution to the problem of monotone likelihood in Cox regression [J].
Heinze, G ;
Schemper, L .
BIOMETRICS, 2001, 57 (01) :114-119