Literature DB >> 21230148

Adaptive networks: Coevolution of disease and topology.

Vincent Marceau1, Pierre-André Noël, Laurent Hébert-Dufresne, Antoine Allard, Louis J Dubé.   

Abstract

Adaptive networks have been recently introduced in the context of disease propagation on complex networks. They account for the mutual interaction between the network topology and the states of the nodes. Until now, existing models have been analyzed using low complexity analytical formalisms, revealing nevertheless some novel dynamical features. However, current methods have failed to reproduce with accuracy the simultaneous time evolution of the disease and the underlying network topology. In the framework of the adaptive susceptible-infectious-susceptible (SIS) model of Gross [Phys. Rev. Lett. 96, 208701 (2006)]10.1103/PhysRevLett.96.208701, we introduce an improved compartmental formalism able to handle this coevolutionary task successfully. With this approach, we analyze the interplay and outcomes of both dynamical elements, process and structure, on adaptive networks featuring different degree distributions at the initial stage.

Mesh:

Year:  2010        PMID: 21230148     DOI: 10.1103/PhysRevE.82.036116

Source DB:  PubMed          Journal:  Phys Rev E Stat Nonlin Soft Matter Phys        ISSN: 1539-3755


  29 in total

1.  Graph fission in an evolving voter model.

Authors:  Richard Durrett; James P Gleeson; Alun L Lloyd; Peter J Mucha; Feng Shi; David Sivakoff; Joshua E S Socolar; Chris Varghese
Journal:  Proc Natl Acad Sci U S A       Date:  2012-02-21       Impact factor: 11.205

2.  Outbreak analysis of an SIS epidemic model with rewiring.

Authors:  David Juher; Jordi Ripoll; Joan Saldaña
Journal:  J Math Biol       Date:  2012-06-12       Impact factor: 2.259

3.  Spreading dynamics on complex networks: a general stochastic approach.

Authors:  Pierre-André Noël; Antoine Allard; Laurent Hébert-Dufresne; Vincent Marceau; Louis J Dubé
Journal:  J Math Biol       Date:  2013-12-24       Impact factor: 2.259

4.  Interdependency and hierarchy of exact and approximate epidemic models on networks.

Authors:  Timothy J Taylor; Istvan Z Kiss
Journal:  J Math Biol       Date:  2013-06-06       Impact factor: 2.259

5.  Oscillating epidemics in a dynamic network model: stochastic and mean-field analysis.

Authors:  András Szabó-Solticzky; Luc Berthouze; Istvan Z Kiss; Péter L Simon
Journal:  J Math Biol       Date:  2015-06-11       Impact factor: 2.259

6.  Transitivity reinforcement in the coevolving voter model.

Authors:  Nishant Malik; Feng Shi; Hsuan-Wei Lee; Peter J Mucha
Journal:  Chaos       Date:  2016-12       Impact factor: 3.642

7.  Pairwise and edge-based models of epidemic dynamics on correlated weighted networks.

Authors:  P Rattana; J C Miller; I Z Kiss
Journal:  Math Model Nat Phenom       Date:  2014-04-24       Impact factor: 4.157

8.  Prevention of infectious diseases by public vaccination and individual protection.

Authors:  Xiao-Long Peng; Xin-Jian Xu; Michael Small; Xinchu Fu; Zhen Jin
Journal:  J Math Biol       Date:  2016-04-15       Impact factor: 2.259

9.  Mitigation of epidemics in contact networks through optimal contact adaptation.

Authors:  Mina Youssef; Caterina Scoglio
Journal:  Math Biosci Eng       Date:  2013-08       Impact factor: 2.080

Review 10.  A review and agenda for integrated disease models including social and behavioural factors.

Authors:  Jamie Bedson; Laura A Skrip; Danielle Pedi; Sharon Abramowitz; Simone Carter; Mohamed F Jalloh; Sebastian Funk; Nina Gobat; Tamara Giles-Vernick; Gerardo Chowell; João Rangel de Almeida; Rania Elessawi; Samuel V Scarpino; Ross A Hammond; Sylvie Briand; Joshua M Epstein; Laurent Hébert-Dufresne; Benjamin M Althouse
Journal:  Nat Hum Behav       Date:  2021-06-28
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