Estimating the contribution of studies in network meta-analysis: paths, flows and streams.
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BORIS DOI
Date of Publication
September 3, 2018
Publication Type
Article
Division/Institute
Contributor
Rücker, Gerta | |
Chaimani, Anna | |
Schwarzer, Guido |
Series
F1000Research
ISSN or ISBN (if monograph)
2046-1402
Publisher
F1000 Research Ltd
Language
English
Publisher DOI
PubMed ID
30338058
Uncontrolled Keywords
Description
In network meta-analysis, it is important to assess the influence of the limitations or other characteristics of individual studies on the estimates obtained from the network. The percentage contribution matrix, which shows how much each direct treatment effect contributes to each treatment effect estimate from network meta-analysis, is crucial in this context. We use ideas from graph theory to derive the percentage that is contributed by each direct treatment effect. We start with the 'projection' matrix in a two-step network meta-analysis model, called the matrix, which is analogous to the hat matrix in a linear regression model. We develop a method to translate entries to percentage contributions based on the observation that the rows of can be interpreted as flow networks, where a stream is defined as the composition of a path and its associated flow. We present an algorithm that identifies the flow of evidence in each path and decomposes it into direct comparisons. To illustrate the methodology, we use two published networks of interventions. The first compares no treatment, quinolone antibiotics, non-quinolone antibiotics and antiseptics for underlying eardrum perforations and the second compares 14 antimanic drugs. We believe that this approach is a useful and novel addition to network meta-analysis methodology, which allows the consistent derivation of the percentage contributions of direct evidence from individual studies to network treatment effects.
File(s)
File | File Type | Format | Size | License | Publisher/Copright statement | Content | |
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Papakonstantinou F1000Res 2018_rev.pdf | text | Adobe PDF | 1.63 MB | Attribution (CC BY 4.0) | published |