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Formulating likelihood functions for infectious disease dynamics for neglected tropical diseases

Abstract:
Reliable inference in infectious disease modeling requires careful treatment of both model structure and the relationship between latent infection dynamics and observed data. Likelihood functions, which link model parameters to empirical observations, can be formulated either to explicitly represent underlying disease transmission and reporting processes (process-based) or to summarize statistical patterns in aggregated outcomes (observation-based). Stochastic models capture inherent variability in transmission and detection, whereas deterministic models describe average system behavior and often rely on statistical assumptions to account for residual uncertainty. Using two neglected tropical disease (NTD) models, we compare parameter estimation based on complete individual-level events with that based on aggregated counts. By generating synthetic outbreak data from stochastic simulations and analyzing it under alternative modeling frameworks, we show how different combinations of model formulation and likelihood structure influence both point estimates and uncertainty quantification. Our findings indicate that, even when detailed process information is unavailable, observation-based likelihoods can produce robust parameter estimates and credible uncertainty intervals, highlighting their usefulness for practical decision-making in contexts with limited or aggregated surveillance data.
Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.3389/fams.2026.1798581

Authors

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Institution:
University of Oxford
Department:
Big Data Institute
Role:
Author
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Institution:
University of Oxford
Department:
Big Data Institute
Role:
Author


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Funder identifier:
10.13039/100000865
Grant:
INV-030046
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Funder identifier:
https://ror.org/00cwqg982
Grant:
The BBSRC Flexible Talent Mobility Account
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Funder identifier:
https://ror.org/0456r8d26


Publisher:
Frontiers Media
Journal:
Frontiers in Applied Mathematics and Statistics More from this journal
Volume:
12
Pages:
1798581
Article number:
1798581
Publication date:
2026-04-02
Acceptance date:
2026-03-09
DOI:
EISSN:
2297-4687
ISSN:
2297-4687


Language:
English
Keywords:
Pubs id:
2405300
Local pid:
pubs:2405300
Source identifiers:
3957486
Deposit date:
2026-04-21
ARK identifier:
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