Degree-based approximation for the SIR epidemic on an adaptive network

During an epidemic outbreak, individuals decrease the number of their social contacts. We consider the time evolution of an epidemic coupled with the time evolution of such an adaptive network and formulate the degree-based approximation of the SIR dynamics. The paper presents an analytical theory and numerical results both for evolving node degree distribution of the network and for the time dependence of subpopulations of susceptible and infected individuals.

Authors

Publication Details

Journal
International Journal of Modern Physics C
Published
2026-11-06
DOI
https://doi.org/10.1142/s012918312750183x
Primary Topic
Complex Network Analysis Techniques
Type
article
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article

Degree-based approximation for the SIR epidemic on an adaptive network

Evgeniy Khain, Vishal Myneni
International Journal of Modern Physics C
Complex Network Analysis Techniques
article

Degree-based approximation for the SIR epidemic on an adaptive network

Evgeniy Khain, Vishal Myneni
article en

Abstract

During an epidemic outbreak, individuals decrease the number of their social contacts. We consider the time evolution of an epidemic coupled with the time evolution of such an adaptive network and formulate the degree-based approximation of the SIR dynamics. The paper presents an analytical theory and numerical results both for evolving node degree distribution of the network and for the time dependence of subpopulations of susceptible and infected individuals.

International Journal of Modern Physics C
Openalex Percentile: Top 21%
Complex Network Analysis Techniques
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Degree-based approximation for the SIR epidemic on an adaptive network — Evgeniy Khain, Vishal Myneni · International Journal of Modern Physics C (2026) | TGRS Research Map | TGRS