Vejledning 14.11
.
Cecilie er begyndt på SIR-modellen (4).
Kjeld foreslog:
Gøre den færdig, og i hvert fald nå at formulere, hvad parametrene skal være i
forhold til hinanden for, at vi får en epidemi
Som det næste:
Kompartmentmodel (6)
Videreudvikling af denne – artikel om Schweiz (9)
.
Cecilie fik følgende af Kjeld
(6) Eksempler på differentialligningsmodeller. DTU 2005
http://www.dtu.dk/upload/institutter/mat/studieretningsprojekter/kinetik/differentialligningsmodeller.pdf(7) Wikipedia: Mathematical modelling of infectious diseasehttp://en.wikipedia.org/wiki/Mathematical_modelling_of_infectious_disease
(8) Wikipedia: Compartment models in epidemiologyhttp://en.wikipedia.org/wiki/Compartmental_models_in_epidemiology
(9) G. Chowel, C.E. Ammon, N.W. Hengartner, J.M. Hyman, Transmission dynamics of the great influenza pandemic of 1918 in Geneva, Switzerland: Assessing the effects of hypothetical intervention, 2005
http://www.dtu.dk/upload/institutter/mat/studieretningsprojekter/kinetik/differentialligningsmodeller.pdf(7) Wikipedia: Mathematical modelling of infectious diseasehttp://en.wikipedia.org/wiki/Mathematical_modelling_of_infectious_disease
(8) Wikipedia: Compartment models in epidemiologyhttp://en.wikipedia.org/wiki/Compartmental_models_in_epidemiology
(9) G. Chowel, C.E. Ammon, N.W. Hengartner, J.M. Hyman, Transmission dynamics of the great influenza pandemic of 1918 in Geneva, Switzerland: Assessing the effects of hypothetical intervention, 2005