The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixed-size population are studied by means of a delay differential equation model. It is noted that the ratio between the quantity "q" and the time "τ" for recovering from the illness plays an impor-tant role in the onset of the epidemic break-through. An approximate analytic expression for the solution of the delay differential equation governing the dynamics of the system is pro-posed and a comparison is made with the classical SEIR model

Time delay in non-lethal infectious diseases

DE LUCA, Roberto
2012-01-01

Abstract

The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixed-size population are studied by means of a delay differential equation model. It is noted that the ratio between the quantity "q" and the time "τ" for recovering from the illness plays an impor-tant role in the onset of the epidemic break-through. An approximate analytic expression for the solution of the delay differential equation governing the dynamics of the system is pro-posed and a comparison is made with the classical SEIR model
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11386/3878563
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