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Epidemic processes in complex networks

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arxiv 1408.2701 v2 pith:XBAJH3MV submitted 2014-08-12 physics.soc-ph cond-mat.stat-mechcs.SIq-bio.PE

classification physics.soc-phcond-mat.stat-mechcs.SIq-bio.PE
keywords epidemicnetworkscomplexprocessesspreadingresearchresultsactivity
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In recent years the research community has accumulated overwhelming evidence for the emergence of complex and heterogeneous connectivity patterns in a wide range of biological and sociotechnical systems. The complex properties of real-world networks have a profound impact on the behavior of equilibrium and nonequilibrium phenomena occurring in various systems, and the study of epidemic spreading is central to our understanding of the unfolding of dynamical processes in complex networks. The theoretical analysis of epidemic spreading in heterogeneous networks requires the development of novel analytical frameworks, and it has produced results of conceptual and practical relevance. A coherent and comprehensive review of the vast research activity concerning epidemic processes is presented, detailing the successful theoretical approaches as well as making their limits and assumptions clear. Physicists, mathematicians, epidemiologists, computer, and social scientists share a common interest in studying epidemic spreading and rely on similar models for the description of the diffusion of pathogens, knowledge, and innovation. For this reason, while focusing on the main results and the paradigmatic models in infectious disease modeling, the major results concerning generalized social contagion processes are also presented. Finally, the research activity at the forefront in the study of epidemic spreading in coevolving, coupled, and time-varying networks is reported.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. A Modified Ising Model of Barab\'asi-Albert Network with Gene-type Spins

    q-bio.QM 2019-08 reject novelty 2.0 of 10

    A 0/1 spin Ising model on Barabasi-Albert networks shows first-order transitions and hysteresis, but reduces by the authors' own variable transformation to a classical Ising model with local fields.

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