LIFESCI 30B Lecture Notes - Lecture 1: Integrability Conditions For Differential Systems, F 17 Kallinge, Attractor
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Variable (2) values of all state variables tying into a tuple. R fit rate of change of rabbit population. F) that the system can be in (5) the vector field of. :( stale space) ( tangent space ) (6) trajectories : curve that show how . the stale changes . N = n" a consumes constant prey @ a absence of predators , prey have proportional had. Dp have much how per cap rak of rate per a. P= prey , to to bknpl exponential and , growth predation role. Cap growth rate the of prey (d) A better predator . prey model ( holling . In the absence of predators , the prey grows logistically (2) each predator. The predators grow logistically at (3) (4) the carrying capacity of. # of prey a carrying capacity in ft : size of j that. "s population prey pop . needed to support. F) - w r pay# ) rp( /
