Difference between revisions of "SIR Modeling"
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The dynamics are given by the following 3 equations. | The dynamics are given by the following 3 equations. | ||
− | <math> | + | <math>S_{t+1} = S_t - \beta S_t I_t</math> |
− | S_{t+1} = S_t - \beta S_t I_t | ||
− | </math> | ||
− | {{#tag:math|S_{t+1} = S_t - \beta S_t I_t }} | + | <!-- {{#tag:math|S_{t+1} = S_t - \beta S_t I_t }} --> |
Compartmental Modeling
Discrete-time SIR modeling of infections/recovery
The model consists of individuals who are either Susceptible ([math]S[/math]), Infected ([math]I[/math]), or Recovered ([math]R[/math]).
The epidemic proceeds via a growth and decline process. This is the core model of infectious disease spread and has been in use in epidemiology for many years.
The dynamics are given by the following 3 equations.
[math]S_{t+1} = S_t - \beta S_t I_t[/math]
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