Evaluating network meta-analysis and inconsistency using arm-parameterized model in structural equation modeling

被引:5
作者
Shih, Ming-Chieh [1 ]
Tu, Yu-Kang [1 ]
机构
[1] Natl Taiwan Univ, Coll Publ Hlth, Inst Epidemiol & Prevent Med, 17 Xu Zhou Rd, Taipei, Taiwan
关键词
inconsistency; mixed treatment comparisons; multivariate analysis; network meta-analysis; structural equation modeling; LINEAR MIXED MODELS; META-REGRESSION; COMBINATION; CONSISTENCY;
D O I
10.1002/jrsm.1344
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Network meta-analysis (NMA) uses both direct and indirect evidence to compare the efficacy and harm between several treatments. Structural equation modeling (SEM) is a statistical method that investigates relations among observed and latent variables. Previous studies have shown that the contrast-based Lu-Ades model for NMA can be implemented in the SEM framework. However, the Lu-Ades model uses the difference between treatments as the unit of analysis, thereby introducing correlations between observations. The main objective of this study is to demonstrate how to undertake NMA in SEM using the outcome of treatment arms as the unit of analysis (arm-parameterized model) and to evaluate direct-indirect evidence inconsistency under this framework. We then showed that our models can include trials of within-person designs without the need for complex data manipulation. Moreover, we showed that a novel approach to meta-analysis, the unrestricted weighted least squares, can be readily extended to NMA under our framework. Finally, we demonstrated that the direct-indirect evidence inconsistency can be evaluated by using multiple group analysis in SEM. We then proposed a novel arm-parameterized inconsistency model for inconsistency evaluation. We applied the proposed models to two NMA datasets and showed that our approach yielded results identical to the Lu-Ades model. We also showed that relaxing variance assumptions can reduce the confidence intervals for certain treatment contrasts, thereby yielding greater statistical power. The arm-parameterized inconsistency model unifies current approaches to inconsistency evaluation.
引用
收藏
页码:240 / 254
页数:15
相关论文
共 40 条
[1]   Meta-analysis inside and outside particle physics: two traditions that should converge? [J].
Baker, Rose D. ;
Jackson, Dan .
RESEARCH SYNTHESIS METHODS, 2013, 4 (02) :109-124
[2]  
Berger JO, 1999, STAT SCI, V14, P1
[3]   Random-effects models for meta-analytic structural equation modeling: review, issues, and illustrations [J].
Cheung, Mike W. -L. ;
Cheung, Shu Fai .
RESEARCH SYNTHESIS METHODS, 2016, 7 (02) :140-155
[4]   Multivariate Meta-Analysis as Structural Equation Models [J].
Cheung, Mike W. -L. .
STRUCTURAL EQUATION MODELING-A MULTIDISCIPLINARY JOURNAL, 2013, 20 (03) :429-454
[5]   Modeling Dependent Effect Sizes With Three-Level Meta-Analyses: A Structural Equation Modeling Approach [J].
Cheung, Mike W-L .
PSYCHOLOGICAL METHODS, 2014, 19 (02) :211-229
[6]  
Cheung MWL, 2015, Meta-Analysis: A Structural Equation Modeling Approach, P1, DOI 10.1002/9781118957813
[7]  
Cox D.R., 1989, ANAL BINARY DATA
[8]   Absolute or relative effects? Arm-based synthesis of trial data [J].
Dias, S. ;
Ades, A. E. .
RESEARCH SYNTHESIS METHODS, 2016, 7 (01) :23-28
[9]   Checking consistency in mixed treatment comparison meta-analysis [J].
Dias, S. ;
Welton, N. J. ;
Caldwell, D. M. ;
Ades, A. E. .
STATISTICS IN MEDICINE, 2010, 29 (7-8) :932-944
[10]   Evidence Synthesis for Decision Making 3: HeterogeneitySubgroups, Meta-Regression, Bias, and Bias-Adjustment [J].
Dias, Sofia ;
Sutton, Alex J. ;
Welton, Nicky J. ;
Ades, A. E. .
MEDICAL DECISION MAKING, 2013, 33 (05) :618-640