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 mode
summary:We study a mathematical model which was originally suggested by Greenhalgh and Das and takes...
International audienceWe propose an epidemiological model with distributed recovery and death rates....
This article is an open access article distributed under the terms and conditions of the Creative Co...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period q on the dynamics of non-lethal infectious diseases in a fixed-...
A model describing the dynamics related to the spreading of non-lethal infectious diseases in a fix...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
Many mathematical models have developed to describe the immuno-logical response to infection with hu...
summary:We study a mathematical model which was originally suggested by Greenhalgh and Das and takes...
International audienceWe propose an epidemiological model with distributed recovery and death rates....
This article is an open access article distributed under the terms and conditions of the Creative Co...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period "q" on the dynamics of non-lethal infectious diseases in a fixe...
The effects of the incubation period q on the dynamics of non-lethal infectious diseases in a fixed-...
A model describing the dynamics related to the spreading of non-lethal infectious diseases in a fix...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
The simplest delay differential equation describing the dynamics of non-lethal infectious diseases i...
Many mathematical models have developed to describe the immuno-logical response to infection with hu...
summary:We study a mathematical model which was originally suggested by Greenhalgh and Das and takes...
International audienceWe propose an epidemiological model with distributed recovery and death rates....
This article is an open access article distributed under the terms and conditions of the Creative Co...