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Bifurcation thresholds in a SIR model with information-dependent vaccination

D'ONOFRIO A
•
Manfredi P
•
Salinelli E
2007
  • journal article

Periodico
MATHEMATICAL MODELLING OF NATURAL PHENOMENA
Abstract
Simple epidemiological models with information dependent vaccination functions can generate sustained oscillations via Hopf bifurcation of the endemic state. The onset of these oscillations depend on the shape of the vaccination function. A “global” approach is used to characterise the instability condition and identify classes of functions that always lead to stability/instability. The analysis allows the identification of an analytically determined “threshold vaccination function” having a simple interpretation: coverage functions lying always above the threshold always lead to oscillations, whereas coverage functions always below never lead to instability.
WOS
WOS:000207833200002
Archivio
https://hdl.handle.net/11368/3019987
info:eu-repo/semantics/altIdentifier/scopus/2-s2.0-79960749818
Diritti
metadata only access
Soggetti
  • SIR epidemiological m...

  • information-dependent...

  • stability

  • Hopf bifurcation

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