Characterizing the reproduction number of epidemics with early sub-exponential growth dynamics
Gerardo Chowell, C\'ecile Viboud, Lone Simonsen, Seyed Moghadas

TL;DR
This paper introduces a generalized growth model to accurately estimate the reproduction number of epidemics during their early phase, accounting for sub-exponential growth patterns often observed in real outbreaks, improving over traditional exponential assumptions.
Contribution
The study presents a phenomenological modeling approach that captures early epidemic growth without assuming exponential dynamics, validated with empirical data and simulations.
Findings
Sub-exponential growth is common in early epidemic phases.
The generalized growth model outperforms exponential models across various datasets.
Reproduction number declines rapidly within 3-5 disease generations.
Abstract
Early estimates of the transmission potential of emerging and re-emerging infections are increasingly used to inform public health authorities on the level of risk posed by outbreaks. Existing methods to estimate the reproduction number generally assume exponential growth in case incidence in the first few disease generations, before susceptible depletion sets in. In reality, outbreaks can display sub-exponential (i.e., polynomial) growth in the first few disease generations, owing to clustering in contact patterns, spatial effects, inhomogeneous mixing, reactive behavior changes, or other mechanisms. Here, we introduce the generalized growth model to characterize the early growth profile of outbreaks and estimate the effective reproduction number, with no need for explicit assumptions about the shape of epidemic growth. We demonstrate this phenomenologic approach using analytical…
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