The big bang of an epidemic
Yazdan Babazadeh, Amin Safaeesirat, and Fakhteh Ghanbarnejad

TL;DR
This paper introduces a mathematical framework to identify the origin and spread pattern of epidemics using limited data, validated by COVID-19 and H1N1 case studies, revealing a universal contagion geometry.
Contribution
It presents a novel approach combining epidemic modeling, effective distance, and empirical validation to pinpoint epidemic origins and universal spread patterns.
Findings
Identified the epidemic source and initiation time using minimal data.
Discovered a universal contagion geometric pattern independent of disease type.
Validated the framework with COVID-19 and H1N1 data.
Abstract
In this paper, we propose a mathematical framework that governs the evolution of epidemic dynamics, encompassing both intra-population dynamics and inter-population mobility within a metapopulation network. By linearizing this dynamical system, we can identify the spatial starting point(s), namely the source(s) (A) and the initiation time (B) of any epidemic, which we refer to as the "Big Bang" of the epidemic. Furthermore, we introduce a novel concept of effective distance to track disease spread within the network. Our analysis reveals that the contagion geometry can be represented as a line with a universal slope, independent of disease type (R0) or mobility network configuration. The mathematical derivations presented in this framework are corroborated by empirical data, including observations from the COVID-19 pandemic in Iran and the US, as well as the H1N1 outbreak worldwide.…
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Taxonomy
TopicsGlobal Public Health Policies and Epidemiology · COVID-19 epidemiological studies
