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Reducing and meta-analysing estimates from distributed lag non-linear models
Reducing and meta-analysing estimates from distributed lag non-linear models
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Reducing and meta-analysing estimates from distributed lag non-linear models
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Reducing and meta-analysing estimates from distributed lag non-linear models
Reducing and meta-analysing estimates from distributed lag non-linear models

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Reducing and meta-analysing estimates from distributed lag non-linear models
Reducing and meta-analysing estimates from distributed lag non-linear models
Journal Article

Reducing and meta-analysing estimates from distributed lag non-linear models

2013
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Overview
Background The two-stage time series design represents a powerful analytical tool in environmental epidemiology. Recently, models for both stages have been extended with the development of distributed lag non-linear models (DLNMs), a methodology for investigating simultaneously non-linear and lagged relationships, and multivariate meta-analysis, a methodology to pool estimates of multi-parameter associations. However, the application of both methods in two-stage analyses is prevented by the high-dimensional definition of DLNMs. Methods In this contribution we propose a method to synthesize DLNMs to simpler summaries, expressed by a reduced set of parameters of one-dimensional functions, which are compatible with current multivariate meta-analytical techniques. The methodology and modelling framework are implemented in R through the packages dlnm and mvmeta . Results As an illustrative application, the method is adopted for the two-stage time series analysis of temperature-mortality associations using data from 10 regions in England and Wales. R code and data are available as supplementary online material. Discussion and Conclusions The methodology proposed here extends the use of DLNMs in two-stage analyses, obtaining meta-analytical estimates of easily interpretable summaries from complex non-linear and delayed associations. The approach relaxes the assumptions and avoids simplifications required by simpler modelling approaches.