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
with the carrying capacity instead of mortality rate.
K = Carrying capacity (g m-2)
Project wildlife populations (5)
Project wildlife populations
Project wildlife populations (3) shared
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
(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
Competition of growth of grass and trees
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
Clone of Bucket modelling
Project wildlife populations (2)
Clone of Bucket modelling
principe van het maken van een model
badkuip
Clone of Bucket modelling
Project wildlife populations (4)
