Basic SEIR 4. What is the equation that describes Ro for this model? 5. Compare the dynamics of the SIR and SEIR models by running both with the same transmission rate, 3, recovery rate, y and population size. Then, vary the parameter o. How does the introduction of the E class and the length of the incubation period change the resulting epidemic? Consider the timing and magnitude of peak caseload, as well as the proportion of the population that is infected by the end of the epidemic. 6. Run the model with values: N = 500, 3= 0.02, o = 0.2 and y = 0.1. How many people have become, or are currently, sick by day 20? On what day does the epidemic peak?

Curren'S Math For Meds: Dosages & Sol
11th Edition
ISBN:9781305143531
Author:CURREN
Publisher:CURREN
Chapter15: Adult And Pediatric Dosages Based On Body Weight
Section: Chapter Questions
Problem 4.4P
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Basic SEIR
4.
What is the equation that describes Ro for this model?
5.
Compare the dynamics of the SIR and SEIR models by running both with the same transmission
rate, 3, recovery rate, y and population size. Then, vary the parameter o. How does the introduction of
the E class and the length of the incubation period change the resulting epidemic? Consider the timing and
magnitude of peak caseload, as well as the proportion of the population that is infected by the end of the
epidemic.
6.
Run the model with values: N = 500, 8 = 0.02, o = 0.2 and y = 0.1. How many people have
become, or are currently, sick by day 20? On what day does the epidemic peak?
Transcribed Image Text:Basic SEIR 4. What is the equation that describes Ro for this model? 5. Compare the dynamics of the SIR and SEIR models by running both with the same transmission rate, 3, recovery rate, y and population size. Then, vary the parameter o. How does the introduction of the E class and the length of the incubation period change the resulting epidemic? Consider the timing and magnitude of peak caseload, as well as the proportion of the population that is infected by the end of the epidemic. 6. Run the model with values: N = 500, 8 = 0.02, o = 0.2 and y = 0.1. How many people have become, or are currently, sick by day 20? On what day does the epidemic peak?
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