Modell für den Kurs Dynamic Modelling zur Simulierung von Insulin-Glukagon Haushalt nach Saunders et. al.
©Michael Stühler
Blutzucker Regulierung durch Integral-Rein-Control + Setpoint-Verschiebung
Project wildlife populations (2)
with the carrying capacity instead of mortality rate.
K = Carrying capacity (g m-2)
Project wildlife populations (5)
Project wildlife populations
Project wildlife populations (4)
Lotka Volterra equations
(delta Grass / delta T) = [WUEg]*[Water]*[Grass]*(([Kg]-[Grass]-a*[Trees])/[Kg])
(delta Trees / delta T) = [WUEt] * [Water] * [Trees] * (([Kt]-[Trees]-b*[Grass])/[Kt])
Clone of Competition of growth of grass and trees with a ans b
Grass Growing Exponentially
Competition of growth of grass and trees
(delta Grass / delta T) = [WUEg]*[Water]*[Grass]*(([Kg]-[Grass])/[Kg])
(delta H / delta T) = [FUEh]*[Herbivores]*[Grass]*[Grazing rate]*(([Kh]-[Herbivores])/[Kh])*.5*[Water]
System with grass and herbivores
Project wildlife populations (3) shared
Clone of Bucket modelling
Clone of Bucket modelling
Clone of Bucket modelling
principe van het maken van een model
badkuip
Lotka Volterra equations
(delta Grass / delta T) = [WUEg]*[Water]*[Grass]*(([Kg]-[Grass]-a*[Trees])/[Kg])
(delta Trees / delta T) = [WUEt] * [Water] * [Trees] * (([Kt]-[Trees]-b*[Grass])/[Kt])
Competition of growth of grass and trees with a ans b
