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Network inference from population-level observation of epidemics

Abstract:
Using the continuous-time susceptible-infected-susceptible (SIS) model on networks, we investigate the problem of inferring the class of the underlying network when epidemic data is only available at population-level (i.e., the number of infected individuals at a finite set of discrete times of a single realisation of the epidemic), the only information likely to be available in real world settings. To tackle this, epidemics on networks are approximated by a Birth-and-Death process which keeps track of the number of infected nodes at population level. The rates of this surrogate model encode both the structure of the underlying network and disease dynamics. We use extensive simulations over Regular, Erdős–Rényi and Barabási–Albert networks to build network class-specific priors for these rates. We then use Bayesian model selection to recover the most likely underlying network class, based only on a single realisation of the epidemic. We show that the proposed methodology yields good results on both synthetic and real-world networks
Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.1038/s41598-020-75558-9

Authors

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Institution:
University of Oxford
Role:
Author
ORCID:
0000-0002-3973-017X
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Role:
Author
ORCID:
0000-0003-3774-2369
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Role:
Author
ORCID:
0000-0003-1473-6644


Publisher:
Nature Research
Journal:
Scientific Reports More from this journal
Volume:
10
Issue:
1
Pages:
18779
Publication date:
2020-11-02
DOI:
EISSN:
2045-2322
ISSN:
2045-2322


Language:
English
Keywords:
Pubs id:
2359818
Local pid:
pubs:2359818
Source identifiers:
W3095682583
Deposit date:
2026-01-16
ARK identifier:
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