Literature DB >> 28755134

Oscillations in epidemic models with spread of awareness.

Winfried Just1, Joan Saldaña2, Ying Xin1.   

Abstract

We study ODE models of epidemic spreading with a preventive behavioral response that is triggered by awareness of the infection. Previous studies of such models have mostly focused on the impact of the response on the initial growth of an outbreak and the existence and location of endemic equilibria. Here we study the question whether this type of response is sufficient to prevent future flare-ups from low endemic levels if awareness is assumed to decay over time. In the ODE context, such flare-ups would translate into sustained oscillations with significant amplitudes. Our results show that such oscillations are ruled out in Susceptible-Aware-Infectious-Susceptible models with a single compartment of aware hosts, but can occur if we consider two distinct compartments of aware hosts who differ in their willingness to alert other susceptible hosts.

Entities:  

Keywords:  Awareness dissemination; Epidemic models; Periodic oscillations

Mesh:

Year:  2017        PMID: 28755134     DOI: 10.1007/s00285-017-1166-x

Source DB:  PubMed          Journal:  J Math Biol        ISSN: 0303-6812            Impact factor:   2.259


  34 in total

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5.  Analysis of an epidemic model with awareness decay on regular random networks.

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Authors:  Joseph T F Lau; Sian Griffiths; Kai Chow Choi; Hi Yi Tsui
Journal:  BMC Infect Dis       Date:  2010-05-28       Impact factor: 3.090

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Authors:  Istvan Z Kiss; Jackie Cassell; Mario Recker; Péter L Simon
Journal:  Math Biosci       Date:  2009-12-03       Impact factor: 2.144

10.  Can influenza epidemics be prevented by voluntary vaccination?

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Journal:  PLoS Comput Biol       Date:  2007-05       Impact factor: 4.475

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  3 in total

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2.  Modeling the effects of prosocial awareness on COVID-19 dynamics: Case studies on Colombia and India.

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Journal:  Nonlinear Dyn       Date:  2021-05-01       Impact factor: 5.022

3.  Individual risk-aversion responses tune epidemics to critical transmissibility (R = 1).

Authors:  S Manrubia; D H Zanette
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  3 in total

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