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# The spruce budworm model
# ------------------------
# Equations:
# ----------
#
# dN N N^2
# -- = r N (1 - ---) - E ------------- P
# dt q A (f A)^2 + N^2
#
# The initial state of the system has to be specified as a named vector of state values.
state <- c(N=1.0)
# Parameters have to be specified as a named vector of parameters.
parms <- c(A = 0.5, q = 20, E = 0.314, f = 0.474, P = 0.7, r = 0.1)
# The model has to be specified as a function that returns
# the derivatives as a list. You can adapt the body below
# to represent your model
library(deBif)
model <- function(t, state, parms) {
with(as.list(c(state,parms)), {
K=q*A
N0=f*A
dN <- r*N*(1 - N/K) - E*P*N^2/(N0^2 + N^2)
# The order of the derivatives in the returned list has to be
# identical to the order of the state variables contained in
# the argument `state`
return(list(c(dN)))
})
}
# phaseplane(model, state, parms)
bifurcation(model, state, parms)
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