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SEIR model Suppose there is a vampire apocalypse in 2 0 5 0 . There are five populations: S , E , I, R (
SEIR model
Suppose there is a vampire apocalypse in There are five populations: I,recovered and vampire There are two possible disease trajectories:
or
In trajectory those who are exposed will get infected and become a zombie. This portion of the population does not have garlic to prevent infection.
In trajectory those who are exposed, but eat garlic immediately after exposure, recover in days There is no infectious phase for this population.
Assume that of the total population has prepared for the apocalypse and keeps garlic in a place that is immediately accessible.
Given: ;;;
Write a differential equation for each population I, It can be helpful to draw a pictureflow diagram.
Plot each population fraction as a function of time for days. Set the initial conditions for and to and respectively. Show your code from MATLAB or another program
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