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An attempt to DR Clare Craig's hypothesis about airborne virus contagion -> Book Expired.
To investigate annually recurring waves from the momentum of a chaotic system, and study or play with it's dynamics.
Since the linear sientific SIR model used, seems to differ from reality.
So what is special about this simulation? Most other simulations already assume the droplet theory, this one does not.
Forked from virus2spread and implemented a very simple virus reproduction and immune system.
For certain parameters, a damped oscillation results solely from the internal properties of this simple model.
Whether the model can explain the recurring waves, would have to be investigated by real measurements or experiments.
As soon as I slow down the movement of the people, the big oscillations disappear.
Provided that the code is free of errors?
Hints
It is possible to save and open the configuration as an xml file.
The diagrams can be saved as a bitmap with the right mouse button.
Or the plot data can be exported and saved to a CSV file.
For some parameters, such as colors, the application must be closed and reopened for the change to take effect.