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Global household energy model: a multivariate hierarchical approach to estimating trends in the use of polluting and clean fuels for cooking

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posted on 2025-08-01, 09:42 authored by O Stoner, G Shaddick, T Economou, S Gumy, J Lewis, I Lucio, G Ruggeri, H Adair-Rohani
In 2017 an estimated 3 billion people used polluting fuels and technologies as their primary cooking solution, with 3.8 million deaths annually attributed to household exposure to the resulting fine particulate matter air pollution. Currently, health burdens are calculated using aggregations of fuel types, e.g. solid fuels, as country-level estimates of the use of specific fuel types, e.g. wood and charcoal, are unavailable. To expand the knowledge base about impacts of household air pollution on health, we develop and implement a Bayesian hierarchical model, based on Generalized Dirichlet Multinomial distributions, that jointly estimates non-linear trends in the use of eight key fuel types, overcoming several data-specific challenges including missing or combined fuel use values. We assess model fit using within-sample predictive analysis and an out-of-sample prediction experiment to evaluate the model's forecasting performance.

Funding

APW 201790695

NE/L002434/1

Natural Environment Research Council (NERC)

World Health Organization

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© 2020 The Authors Journal of the Royal Statistical Society: Series C (Applied Statistics) Published by John Wiley & Sons Ltd on behalf of the Royal Statistical Society. This is an open access article under the terms of the Creative Commons Attribution License, which permits use, distribution and reproduction in any medium, provided the original work is properly cited.

Notes

This is the final version. Available on open access from Wiley via the DOI in this record

Journal

Journal of the Royal Statistical Society Series C: Applied Statistics

Publisher

Wiley / Royal Statistical Society

Version

  • Version of Record

Language

en

FCD date

2020-06-05T11:05:45Z

FOA date

2020-07-31T14:52:03Z

Citation

Vol. 69 (4), pp. 815-839

Department

  • Mathematics and Statistics

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